annotate +scheme/Hypsyst3dCurve.m @ 503:feebfca90080 feature/quantumTriangles

Added the new abstract classes to hypsyst3D and Upwind1D to make them work with Jonatans changes
author Ylva Rydin <ylva.rydin@telia.com>
date Tue, 16 May 2017 09:18:10 +0200
parents 9d1fc984f40d
children 4ef2d2a493f1
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1 classdef Hypsyst3dCurve < scheme.Scheme
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2 properties
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3 m % Number of points in each direction, possibly a vector
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4 n %size of system
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5 h % Grid spacing
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6 X, Y, Z% Values of x and y for each grid point
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7 Yx, Zx, Xy, Zy, Xz, Yz %Grid values for boundary surfaces
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8
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9 xi,eta,zeta
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10 Xi, Eta, Zeta
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12 Eta_xi, Zeta_xi, Xi_eta, Zeta_eta, Xi_zeta, Eta_zeta % Metric terms
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13 X_xi, X_eta, X_zeta,Y_xi,Y_eta,Y_zeta,Z_xi,Z_eta,Z_zeta % Metric terms
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15 order % Order accuracy for the approximation
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17 D % non-stabalized scheme operator
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18 Aevaluated, Bevaluated, Cevaluated, Eevaluated % Numeric Coeffiecient matrices
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19 Ahat, Bhat, Chat % Symbolic Transformed Coefficient matrices
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20 A, B, C, E % Symbolic coeffiecient matrices
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22 J, Ji % JAcobian and inverse Jacobian
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24 H % Discrete norm
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25 % Norms in the x, y and z directions
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26 Hxii,Hetai,Hzetai, Hzi % Kroneckerd norms. 1'*Hx*v corresponds to integration in the x dir.
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27 Hxi,Heta,Hzeta
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28 I_xi,I_eta,I_zeta, I_N,onesN
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29 e_w, e_e, e_s, e_n, e_b, e_t
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30 index_w, index_e,index_s,index_n, index_b, index_t
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31 grid
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32 params %parameters for the coeficient matrice
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33 end
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36 methods
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37 function obj = Hypsyst3dCurve(m, order, A, B,C, E, params,ti,operator)
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38 xilim ={0 1};
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39 etalim = {0 1};
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40 zetalim = {0 1};
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42 if length(m) == 1
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43 m = [m m m];
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44 end
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45 m_xi = m(1);
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46 m_eta = m(2);
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47 m_zeta = m(3);
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48 m_tot = m_xi*m_eta*m_zeta;
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49 obj.params = params;
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50 obj.n = length(A(obj,0,0,0));
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52 obj.m = m;
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53 obj.order = order;
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54 obj.onesN = ones(obj.n);
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56 switch operator
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57 case 'upwind'
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58 ops_xi = sbp.D1Upwind(m_xi,xilim,order);
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59 ops_eta = sbp.D1Upwind(m_eta,etalim,order);
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60 ops_zeta = sbp.D1Upwind(m_zeta,zetalim,order);
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61 case 'standard'
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62 ops_xi = sbp.D2Standard(m_xi,xilim,order);
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63 ops_eta = sbp.D2Standard(m_eta,etalim,order);
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64 ops_zeta = sbp.D2Standard(m_zeta,zetalim,order);
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65 otherwise
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66 error('Operator not available')
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67 end
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69 obj.xi = ops_xi.x;
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70 obj.eta = ops_eta.x;
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71 obj.zeta = ops_zeta.x;
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72
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73 obj.Xi = kr(obj.xi,ones(m_eta,1),ones(m_zeta,1));
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74 obj.Eta = kr(ones(m_xi,1),obj.eta,ones(m_zeta,1));
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75 obj.Zeta = kr(ones(m_xi,1),ones(m_eta,1),obj.zeta);
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78 [X,Y,Z] = ti.map(obj.Xi,obj.Eta,obj.Zeta);
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79 obj.X = X;
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80 obj.Y = Y;
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81 obj.Z = Z;
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83 I_n = eye(obj.n);
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84 I_xi = speye(m_xi);
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85 obj.I_xi = I_xi;
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86 I_eta = speye(m_eta);
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87 obj.I_eta = I_eta;
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88 I_zeta = speye(m_zeta);
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89 obj.I_zeta = I_zeta;
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90
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91 I_N=kr(I_n,I_xi,I_eta,I_zeta);
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92
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93 O_xi = ones(m_xi,1);
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94 O_eta = ones(m_eta,1);
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95 O_zeta = ones(m_zeta,1);
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98 obj.Hxi = ops_xi.H;
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99 obj.Heta = ops_eta.H;
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100 obj.Hzeta = ops_zeta.H;
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101 obj.h = [ops_xi.h ops_eta.h ops_zeta.h];
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102
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103 switch operator
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104 case 'upwind'
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105 D1_xi = kr((ops_xi.Dp+ops_xi.Dm)/2, I_eta,I_zeta);
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106 D1_eta = kr(I_xi, (ops_eta.Dp+ops_eta.Dm)/2,I_zeta);
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107 D1_zeta = kr(I_xi, I_eta,(ops_zeta.Dp+ops_zeta.Dm)/2);
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108 otherwise
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109 D1_xi = kr(ops_xi.D1, I_eta,I_zeta);
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110 D1_eta = kr(I_xi, ops_eta.D1,I_zeta);
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111 D1_zeta = kr(I_xi, I_eta,ops_zeta.D1);
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112 end
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114 obj.A = A;
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115 obj.B = B;
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116 obj.C = C;
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117
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118 obj.X_xi = D1_xi*X;
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119 obj.X_eta = D1_eta*X;
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120 obj.X_zeta = D1_zeta*X;
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121 obj.Y_xi = D1_xi*Y;
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122 obj.Y_eta = D1_eta*Y;
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123 obj.Y_zeta = D1_zeta*Y;
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124 obj.Z_xi = D1_xi*Z;
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125 obj.Z_eta = D1_eta*Z;
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126 obj.Z_zeta = D1_zeta*Z;
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127
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128 obj.Ahat = @transform_coefficient_matrix;
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129 obj.Bhat = @transform_coefficient_matrix;
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130 obj.Chat = @transform_coefficient_matrix;
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131 obj.E = @(obj,x,y,z,~,~,~,~,~,~)E(obj,x,y,z);
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132
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133 obj.Aevaluated = obj.evaluateCoefficientMatrix(obj.Ahat,obj.X, obj.Y,obj.Z, obj.X_eta,obj.X_zeta,obj.Y_eta,obj.Y_zeta,obj.Z_eta,obj.Z_zeta);
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134 obj.Bevaluated = obj.evaluateCoefficientMatrix(obj.Bhat,obj.X, obj.Y,obj.Z, obj.X_zeta,obj.X_xi,obj.Y_zeta,obj.Y_xi,obj.Z_zeta,obj.Z_xi);
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135 obj.Cevaluated = obj.evaluateCoefficientMatrix(obj.Chat,obj.X,obj.Y,obj.Z, obj.X_xi,obj.X_eta,obj.Y_xi,obj.Y_eta,obj.Z_xi,obj.Z_eta);
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136
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137 switch operator
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138 case 'upwind'
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139 clear D1_xi D1_eta D1_zeta
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140 alphaA = max(abs(eig(obj.Ahat(obj,obj.X(end), obj.Y(end),obj.Z(end), obj.X_eta(end),obj.X_zeta(end),obj.Y_eta(end),obj.Y_zeta(end),obj.Z_eta(end),obj.Z_zeta(end)))));
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141 alphaB = max(abs(eig(obj.Bhat(obj,obj.X(end), obj.Y(end),obj.Z(end), obj.X_zeta(end),obj.X_xi(end),obj.Y_zeta(end),obj.Y_xi(end),obj.Z_zeta(end),obj.Z_xi(end)))));
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142 alphaC = max(abs(eig(obj.Chat(obj,obj.X(end), obj.Y(end),obj.Z(end), obj.X_xi(end),obj.X_eta(end),obj.Y_xi(end),obj.Y_eta(end),obj.Z_xi(end),obj.Z_eta(end)))));
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143
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144 Ap = (obj.Aevaluated+alphaA*I_N)/2;
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145 Dmxi = kr(I_n, ops_xi.Dm, I_eta,I_zeta);
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146 diffSum = -Ap*Dmxi;
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147 clear Ap Dmxi
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148
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149 Am = (obj.Aevaluated-alphaA*I_N)/2;
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150
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151 obj.Aevaluated = [];
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152 Dpxi = kr(I_n, ops_xi.Dp, I_eta,I_zeta);
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153 temp = Am*Dpxi;
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154 diffSum = diffSum-temp;
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155 clear Am Dpxi
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156
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157 Bp = (obj.Bevaluated+alphaB*I_N)/2;
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158 Dmeta = kr(I_n, I_xi, ops_eta.Dm,I_zeta);
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159 temp = Bp*Dmeta;
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160 diffSum = diffSum-temp;
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161 clear Bp Dmeta
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162
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163 Bm = (obj.Bevaluated-alphaB*I_N)/2;
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164 obj.Bevaluated = [];
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165 Dpeta = kr(I_n, I_xi, ops_eta.Dp,I_zeta);
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166 temp = Bm*Dpeta;
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167 diffSum = diffSum-temp;
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168 clear Bm Dpeta
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169
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170 Cp = (obj.Cevaluated+alphaC*I_N)/2;
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171 Dmzeta = kr(I_n, I_xi, I_eta,ops_zeta.Dm);
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172 temp = Cp*Dmzeta;
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173 diffSum = diffSum-temp;
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174 clear Cp Dmzeta
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175
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176 Cm = (obj.Cevaluated-alphaC*I_N)/2;
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177 clear I_N
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178 obj.Cevaluated = [];
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179 Dpzeta = kr(I_n, I_xi, I_eta,ops_zeta.Dp);
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180 temp = Cm*Dpzeta;
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181 diffSum = diffSum-temp;
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182 clear Cm Dpzeta temp
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183
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184 obj.J = obj.X_xi.*obj.Y_eta.*obj.Z_zeta...
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185 +obj.X_zeta.*obj.Y_xi.*obj.Z_eta...
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186 +obj.X_eta.*obj.Y_zeta.*obj.Z_xi...
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187 -obj.X_xi.*obj.Y_zeta.*obj.Z_eta...
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188 -obj.X_eta.*obj.Y_xi.*obj.Z_zeta...
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189 -obj.X_zeta.*obj.Y_eta.*obj.Z_xi;
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190
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191 obj.Ji = kr(I_n,spdiags(1./obj.J,0,m_tot,m_tot));
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192 obj.Eevaluated = obj.evaluateCoefficientMatrix(obj.E, obj.X, obj.Y,obj.Z,[],[],[],[],[],[]);
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193
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194 obj.D = obj.Ji*diffSum-obj.Eevaluated;
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195
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196 case 'standard'
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197 D1_xi = kr(I_n,D1_xi);
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198 D1_eta = kr(I_n,D1_eta);
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199 D1_zeta = kr(I_n,D1_zeta);
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200
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201 obj.J = obj.X_xi.*obj.Y_eta.*obj.Z_zeta...
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202 +obj.X_zeta.*obj.Y_xi.*obj.Z_eta...
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203 +obj.X_eta.*obj.Y_zeta.*obj.Z_xi...
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204 -obj.X_xi.*obj.Y_zeta.*obj.Z_eta...
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205 -obj.X_eta.*obj.Y_xi.*obj.Z_zeta...
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206 -obj.X_zeta.*obj.Y_eta.*obj.Z_xi;
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207
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208 obj.Ji = kr(I_n,spdiags(1./obj.J,0,m_tot,m_tot));
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209 obj.Eevaluated = obj.evaluateCoefficientMatrix(obj.E, obj.X, obj.Y,obj.Z,[],[],[],[],[],[]);
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210
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211 obj.D = obj.Ji*(-obj.Aevaluated*D1_xi-obj.Bevaluated*D1_eta -obj.Cevaluated*D1_zeta)-obj.Eevaluated;
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212 otherwise
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213 error('Operator not supported')
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214 end
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215
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216 obj.Hxii = kr(I_n, ops_xi.HI, I_eta,I_zeta);
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217 obj.Hetai = kr(I_n, I_xi, ops_eta.HI,I_zeta);
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218 obj.Hzetai = kr(I_n, I_xi,I_eta, ops_zeta.HI);
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219
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220 obj.index_w = (kr(ops_xi.e_l, O_eta,O_zeta)==1);
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221 obj.index_e = (kr(ops_xi.e_r, O_eta,O_zeta)==1);
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222 obj.index_s = (kr(O_xi, ops_eta.e_l,O_zeta)==1);
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223 obj.index_n = (kr(O_xi, ops_eta.e_r,O_zeta)==1);
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224 obj.index_b = (kr(O_xi, O_eta, ops_zeta.e_l)==1);
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225 obj.index_t = (kr(O_xi, O_eta, ops_zeta.e_r)==1);
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226
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227 obj.e_w = kr(I_n, ops_xi.e_l, I_eta,I_zeta);
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228 obj.e_e = kr(I_n, ops_xi.e_r, I_eta,I_zeta);
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229 obj.e_s = kr(I_n, I_xi, ops_eta.e_l,I_zeta);
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230 obj.e_n = kr(I_n, I_xi, ops_eta.e_r,I_zeta);
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231 obj.e_b = kr(I_n, I_xi, I_eta, ops_zeta.e_l);
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232 obj.e_t = kr(I_n, I_xi, I_eta, ops_zeta.e_r);
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233
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234 obj.Eta_xi = kr(obj.eta,ones(m_xi,1));
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235 obj.Zeta_xi = kr(ones(m_eta,1),obj.zeta);
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236 obj.Xi_eta = kr(obj.xi,ones(m_zeta,1));
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237 obj.Zeta_eta = kr(ones(m_xi,1),obj.zeta);
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238 obj.Xi_zeta = kr(obj.xi,ones(m_eta,1));
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239 obj.Eta_zeta = kr(ones(m_zeta,1),obj.eta);
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240 end
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241
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242 function [ret] = transform_coefficient_matrix(obj,x,y,z,x_1,x_2,y_1,y_2,z_1,z_2)
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243 ret = obj.A(obj,x,y,z).*(y_1.*z_2-z_1.*y_2);
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244 ret = ret+obj.B(obj,x,y,z).*(x_2.*z_1-x_1.*z_2);
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245 ret = ret+obj.C(obj,x,y,z).*(x_1.*y_2-x_2.*y_1);
350
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246 end
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247
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248
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249 % Closure functions return the opertors applied to the own doamin to close the boundary
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250 % Penalty functions return the opertors to force the solution. In the case of an interface it returns the operator applied to the other doamin.
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251 % boundary is a string specifying the boundary e.g. 'l','r' or 'e','w','n','s'.
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252 % type is a string specifying the type of boundary condition if there are several.
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253 % data is a function returning the data that should be applied at the boundary.
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254 function [closure, penalty] = boundary_condition(obj,boundary,type,L)
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255 default_arg('type','char');
354
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256 BM = boundary_matrices(obj,boundary);
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257
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258 switch type
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259 case{'c','char'}
354
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260 [closure,penalty] = boundary_condition_char(obj,BM);
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261 case{'general'}
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262 [closure,penalty] = boundary_condition_general(obj,BM,boundary,L);
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263 otherwise
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264 error('No such boundary condition')
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265 end
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266 end
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267
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268 function [closure, penalty] = interface(obj,boundary,neighbour_scheme,neighbour_boundary)
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269 error('An interface function does not exist yet');
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270 end
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271
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272 function N = size(obj)
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273 N = obj.m;
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274 end
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275
369
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276 % Evaluates the symbolic Coeffiecient matrix mat
350
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277 function [ret] = evaluateCoefficientMatrix(obj,mat, X, Y, Z , x_1 , x_2 , y_1 , y_2 , z_1 , z_2)
354
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278 params = obj.params;
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279 side = max(length(X),length(Y));
350
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280 if isa(mat,'function_handle')
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281 [rows,cols] = size(mat(obj,0,0,0,0,0,0,0,0,0));
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282 x_1 = kr(obj.onesN,x_1);
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283 x_2 = kr(obj.onesN,x_2);
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284 y_1 = kr(obj.onesN,y_1);
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285 y_2 = kr(obj.onesN,y_2);
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286 z_1 = kr(obj.onesN,z_1);
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287 z_2 = kr(obj.onesN,z_2);
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288 matVec = mat(obj,X',Y',Z',x_1',x_2',y_1',y_2',z_1',z_2');
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289 matVec = sparse(matVec);
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290 else
354
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291 matVec = mat;
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292 [rows,cols] = size(matVec);
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293 side = max(length(X),length(Y));
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294 cols = cols/side;
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295 end
369
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296 matVec(abs(matVec)<10^(-10)) = 0;
354
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297 ret = cell(rows,cols);
351
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298
369
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299 for ii = 1:rows
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300 for jj = 1:cols
354
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301 ret{ii,jj} = diag(matVec(ii,(jj-1)*side+1:jj*side));
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302 end
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303 end
354
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304 ret = cell2mat(ret);
350
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305 end
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306
354
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307 function [BM] = boundary_matrices(obj,boundary)
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308 params = obj.params;
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309 BM.boundary = boundary;
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310 switch boundary
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311 case {'w','W','west'}
354
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312 BM.e_ = obj.e_w;
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313 mat = obj.Ahat;
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314 BM.boundpos = 'l';
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315 BM.Hi = obj.Hxii;
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316 BM.index = obj.index_w;
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317 BM.x_1 = obj.X_eta(BM.index);
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318 BM.x_2 = obj.X_zeta(BM.index);
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319 BM.y_1 = obj.Y_eta(BM.index);
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320 BM.y_2 = obj.Y_zeta(BM.index);
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321 BM.z_1 = obj.Z_eta(BM.index);
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322 BM.z_2 = obj.Z_zeta(BM.index);
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323 case {'e','E','east'}
354
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324 BM.e_ = obj.e_e;
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325 mat = obj.Ahat;
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326 BM.boundpos = 'r';
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327 BM.Hi = obj.Hxii;
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328 BM.index = obj.index_e;
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329 BM.x_1 = obj.X_eta(BM.index);
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330 BM.x_2 = obj.X_zeta(BM.index);
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331 BM.y_1 = obj.Y_eta(BM.index);
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332 BM.y_2 = obj.Y_zeta(BM.index);
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333 BM.z_1 = obj.Z_eta(BM.index);
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334 BM.z_2 = obj.Z_zeta(BM.index);
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335 case {'s','S','south'}
354
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336 BM.e_ = obj.e_s;
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337 mat = obj.Bhat;
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338 BM.boundpos = 'l';
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339 BM.Hi = obj.Hetai;
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340 BM.index = obj.index_s;
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341 BM.x_1 = obj.X_zeta(BM.index);
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342 BM.x_2 = obj.X_xi(BM.index);
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343 BM.y_1 = obj.Y_zeta(BM.index);
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344 BM.y_2 = obj.Y_xi(BM.index);
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345 BM.z_1 = obj.Z_zeta(BM.index);
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346 BM.z_2 = obj.Z_xi(BM.index);
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347 case {'n','N','north'}
354
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348 BM.e_ = obj.e_n;
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349 mat = obj.Bhat;
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350 BM.boundpos = 'r';
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351 BM.Hi = obj.Hetai;
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352 BM.index = obj.index_n;
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353 BM.x_1 = obj.X_zeta(BM.index);
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354 BM.x_2 = obj.X_xi(BM.index);
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355 BM.y_1 = obj.Y_zeta(BM.index);
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356 BM.y_2 = obj.Y_xi(BM.index);
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357 BM.z_1 = obj.Z_zeta(BM.index);
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358 BM.z_2 = obj.Z_xi(BM.index);
350
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359 case{'b','B','Bottom'}
354
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360 BM.e_ = obj.e_b;
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361 mat = obj.Chat;
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362 BM.boundpos = 'l';
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363 BM.Hi = obj.Hzetai;
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364 BM.index = obj.index_b;
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365 BM.x_1 = obj.X_xi(BM.index);
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366 BM.x_2 = obj.X_eta(BM.index);
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367 BM.y_1 = obj.Y_xi(BM.index);
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368 BM.y_2 = obj.Y_eta(BM.index);
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369 BM.z_1 = obj.Z_xi(BM.index);
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370 BM.z_2 = obj.Z_eta(BM.index);
350
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371 case{'t','T','Top'}
354
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diff changeset
372 BM.e_ = obj.e_t;
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diff changeset
373 mat = obj.Chat;
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374 BM.boundpos = 'r';
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375 BM.Hi = obj.Hzetai;
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diff changeset
376 BM.index = obj.index_t;
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377 BM.x_1 = obj.X_xi(BM.index);
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378 BM.x_2 = obj.X_eta(BM.index);
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diff changeset
379 BM.y_1 = obj.Y_xi(BM.index);
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diff changeset
380 BM.y_2 = obj.Y_eta(BM.index);
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diff changeset
381 BM.z_1 = obj.Z_xi(BM.index);
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382 BM.z_2 = obj.Z_eta(BM.index);
350
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383 end
354
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diff changeset
384 [BM.V,BM.Vi,BM.D,signVec] = obj.matrixDiag(mat,obj.X(BM.index),obj.Y(BM.index),obj.Z(BM.index),...
350
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385 BM.x_1,BM.x_2,BM.y_1,BM.y_2,BM.z_1,BM.z_2);
354
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diff changeset
386 BM.side = sum(BM.index);
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diff changeset
387 BM.pos = signVec(1); BM.zeroval=signVec(2); BM.neg=signVec(3);
350
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388 end
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389
369
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diff changeset
390 % Characteristic boundary condition
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diff changeset
391 function [closure, penalty] = boundary_condition_char(obj,BM)
350
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392 side = BM.side;
5d5652fe826a A commit before I try resolving the performance issues
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393 pos = BM.pos;
5d5652fe826a A commit before I try resolving the performance issues
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394 neg = BM.neg;
354
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395 zeroval = BM.zeroval;
350
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396 V = BM.V;
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397 Vi = BM.Vi;
354
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398 Hi = BM.Hi;
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399 D = BM.D;
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400 e_ = BM.e_;
350
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401
5d5652fe826a A commit before I try resolving the performance issues
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402 switch BM.boundpos
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403 case {'l'}
354
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404 tau = sparse(obj.n*side,pos);
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405 Vi_plus = Vi(1:pos,:);
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diff changeset
406 tau(1:pos,:) = -abs(D(1:pos,1:pos));
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407 closure = Hi*e_*V*tau*Vi_plus*e_';
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408 penalty = -Hi*e_*V*tau*Vi_plus;
350
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409 case {'r'}
354
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diff changeset
410 tau = sparse(obj.n*side,neg);
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411 tau((pos+zeroval)+1:obj.n*side,:) = -abs(D((pos+zeroval)+1:obj.n*side,(pos+zeroval)+1:obj.n*side));
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diff changeset
412 Vi_minus = Vi((pos+zeroval)+1:obj.n*side,:);
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diff changeset
413 closure = Hi*e_*V*tau*Vi_minus*e_';
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diff changeset
414 penalty = -Hi*e_*V*tau*Vi_minus;
350
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415 end
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416 end
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diff changeset
417
369
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diff changeset
418 % General boundary condition in the form Lu=g(x)
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diff changeset
419 function [closure,penalty] = boundary_condition_general(obj,BM,boundary,L)
350
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420 side = BM.side;
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421 pos = BM.pos;
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422 neg = BM.neg;
354
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423 zeroval = BM.zeroval;
350
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424 V = BM.V;
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425 Vi = BM.Vi;
354
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diff changeset
426 Hi = BM.Hi;
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diff changeset
427 D = BM.D;
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diff changeset
428 e_ = BM.e_;
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diff changeset
429 index = BM.index;
350
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430
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431 switch BM.boundary
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432 case{'b','B','bottom'}
354
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diff changeset
433 Ji_vec = diag(obj.Ji);
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diff changeset
434 Ji = diag(Ji_vec(index));
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diff changeset
435 Zeta_x = Ji*(obj.Y_xi(index).*obj.Z_eta(index)-obj.Z_xi(index).*obj.Y_eta(index));
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diff changeset
436 Zeta_y = Ji*(obj.X_eta(index).*obj.Z_xi(index)-obj.X_xi(index).*obj.Z_eta(index));
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diff changeset
437 Zeta_z = Ji*(obj.X_xi(index).*obj.Y_eta(index)-obj.Y_xi(index).*obj.X_eta(index));
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438
354
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diff changeset
439 L = obj.evaluateCoefficientMatrix(L,Zeta_x,Zeta_y,Zeta_z,[],[],[],[],[],[]);
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440 end
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parents:
diff changeset
441
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diff changeset
442 switch BM.boundpos
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443 case {'l'}
354
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diff changeset
444 tau = sparse(obj.n*side,pos);
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parents: 351
diff changeset
445 Vi_plus = Vi(1:pos,:);
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parents: 351
diff changeset
446 Vi_minus = Vi(pos+zeroval+1:obj.n*side,:);
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diff changeset
447 V_plus = V(:,1:pos);
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parents: 351
diff changeset
448 V_minus = V(:,(pos+zeroval)+1:obj.n*side);
350
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449
354
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diff changeset
450 tau(1:pos,:) = -abs(D(1:pos,1:pos));
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parents: 351
diff changeset
451 R = -inv(L*V_plus)*(L*V_minus);
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diff changeset
452 closure = Hi*e_*V*tau*(Vi_plus-R*Vi_minus)*e_';
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parents: 351
diff changeset
453 penalty = -Hi*e_*V*tau*inv(L*V_plus)*L;
350
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454 case {'r'}
354
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parents: 351
diff changeset
455 tau = sparse(obj.n*side,neg);
dbac99d2c318 Removed inv(Vi) to save time
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parents: 351
diff changeset
456 tau((pos+zeroval)+1:obj.n*side,:) = -abs(D((pos+zeroval)+1:obj.n*side,(pos+zeroval)+1:obj.n*side));
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diff changeset
457 Vi_plus = Vi(1:pos,:);
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diff changeset
458 Vi_minus = Vi((pos+zeroval)+1:obj.n*side,:);
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diff changeset
459
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diff changeset
460 V_plus = V(:,1:pos);
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parents: 351
diff changeset
461 V_minus = V(:,(pos+zeroval)+1:obj.n*side);
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diff changeset
462 R = -inv(L*V_minus)*(L*V_plus);
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diff changeset
463 closure = Hi*e_*V*tau*(Vi_minus-R*Vi_plus)*e_';
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parents: 351
diff changeset
464 penalty = -Hi*e_*V*tau*inv(L*V_minus)*L;
350
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diff changeset
465 end
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parents:
diff changeset
466 end
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parents:
diff changeset
467
369
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parents: 368
diff changeset
468 % Function that diagonalizes a symbolic matrix A as A=V*D*Vi
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parents: 368
diff changeset
469 % D is a diagonal matrix with the eigenvalues on A on the diagonal sorted by their sign
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parents: 368
diff changeset
470 % [d+ ]
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Ylva Rydin <ylva.rydin@telia.com>
parents: 368
diff changeset
471 % D = [ d0 ]
9d1fc984f40d Added some comments and cleaned up the code a little
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parents: 368
diff changeset
472 % [ d-]
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parents: 368
diff changeset
473 % signVec is a vector specifying the number of possitive, zero and negative eigenvalues of D
354
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parents: 351
diff changeset
474 function [V,Vi, D,signVec] = matrixDiag(obj,mat,x,y,z,x_1,x_2,y_1,y_2,z_1,z_2)
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parents: 351
diff changeset
475 params = obj.params;
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parents: 351
diff changeset
476 eps = 10^(-10);
350
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diff changeset
477 if(sum(abs(x_1))>eps)
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parents:
diff changeset
478 syms x_1s
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parents:
diff changeset
479 else
354
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diff changeset
480 x_1s = 0;
350
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parents:
diff changeset
481 end
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parents:
diff changeset
482
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parents:
diff changeset
483 if(sum(abs(x_2))>eps)
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parents: 351
diff changeset
484 syms x_2s;
350
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diff changeset
485 else
354
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diff changeset
486 x_2s = 0;
350
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487 end
354
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parents: 351
diff changeset
488
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parents: 351
diff changeset
489
350
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parents:
diff changeset
490 if(sum(abs(y_1))>eps)
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parents:
diff changeset
491 syms y_1s
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diff changeset
492 else
354
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diff changeset
493 y_1s = 0;
350
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diff changeset
494 end
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parents:
diff changeset
495
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diff changeset
496 if(sum(abs(y_2))>eps)
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diff changeset
497 syms y_2s;
350
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498 else
354
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499 y_2s = 0;
350
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500 end
354
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501
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502 if(sum(abs(z_1))>eps)
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503 syms z_1s
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504 else
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505 z_1s = 0;
350
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506 end
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507
5d5652fe826a A commit before I try resolving the performance issues
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508 if(sum(abs(z_2))>eps)
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diff changeset
509 syms z_2s;
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510 else
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511 z_2s = 0;
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512 end
350
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513
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514 syms xs ys zs
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515 [V, D] = eig(mat(obj,xs,ys,zs,x_1s,x_2s,y_1s,y_2s,z_1s,z_2s));
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516 Vi = inv(V);
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517 xs = x;
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518 ys = y;
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519 zs = z;
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520 x_1s = x_1;
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521 x_2s = x_2;
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522 y_1s = y_1;
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523 y_2s = y_2;
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524 z_1s = z_1;
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525 z_2s = z_2;
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diff changeset
526
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527 side = max(length(x),length(y));
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528 Dret = zeros(obj.n,side*obj.n);
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529 Vret = zeros(obj.n,side*obj.n);
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530 Viret = zeros(obj.n,side*obj.n);
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531
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532 for ii=1:obj.n
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533 for jj=1:obj.n
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534 Dret(jj,(ii-1)*side+1:side*ii) = eval(D(jj,ii));
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535 Vret(jj,(ii-1)*side+1:side*ii) = eval(V(jj,ii));
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536 Viret(jj,(ii-1)*side+1:side*ii) = eval(Vi(jj,ii));
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537 end
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538 end
354
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539
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540 D = sparse(Dret);
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541 V = sparse(Vret);
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542 Vi = sparse(Viret);
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diff changeset
543 V = obj.evaluateCoefficientMatrix(V,x,y,z,x_1,x_2,y_1,y_2,z_1,z_2);
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diff changeset
544 D = obj.evaluateCoefficientMatrix(D,x,y,z,x_1,x_2,y_1,y_2,z_1,z_2);
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diff changeset
545 Vi = obj.evaluateCoefficientMatrix(Vi,x,y,z,x_1,x_2,y_1,y_2,z_1,z_2);
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diff changeset
546 DD = diag(D);
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547
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548 poseig = (DD>0);
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549 zeroeig = (DD==0);
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550 negeig = (DD<0);
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551
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552 D = diag([DD(poseig); DD(zeroeig); DD(negeig)]);
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diff changeset
553 V = [V(:,poseig) V(:,zeroeig) V(:,negeig)];
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diff changeset
554 Vi = [Vi(poseig,:); Vi(zeroeig,:); Vi(negeig,:)];
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555 signVec = [sum(poseig),sum(zeroeig),sum(negeig)];
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556 end
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557 end
354
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558 end