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author Jonatan Werpers <jonatan@werpers.com>
date Mon, 14 Dec 2015 19:15:01 +0100
parents ee9c03dc7f42
children 5046ff7d13b8
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ee9c03dc7f42 noname.testCfl: Improved relyability and clarity.
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1 % noname.testCfl(discr, timestepper_method, T, alpha0, tol,threshold, silentFlag)
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2 % Example:
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3 % noname.testCfl(Discr(100,4), 'rk4', 1, [0, 1])
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4 function testCfl(discr, timestepper_method, T, alpha0, tol,threshold, silentFlag)
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5 default_arg('tol',0.00005);
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6 default_arg('threshold',1e2);
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7 default_arg('silentFlag', false);
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9 if T < alpha0(2)
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10 error('Upper bound on alpha must be smaller than T');
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11 end
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13 testAlpha = getAlphaTester(discr, T, threshold, silentFlag, timestepper_method);
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15 % Make sure that the upper bound is not working
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16 ok = testAlpha(alpha0(2));
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17 if ok % Upper bound too large!
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18 error('The upper bound on alpha is stable!')
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19 end
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21 % Make sure that the lower bound is ok
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22 if alpha0(1) ~= 0
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23 ok = testAlpha(alpha0(1));
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24 if ~ok
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25 error('The lower bound on alpha is unstable!');
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26 end
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27 end
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29 % Use bisection to find sharp estimate
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30 while( (alpha0(2)-alpha0(1))/alpha0(1) > tol)
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31 alpha = mean(alpha0);
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32 fprintf('[%.3e,%.3e]: ', alpha0(1), alpha0(2));
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33 ok = testAlpha(alpha);
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34 if ok
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35 alpha0(1) = alpha;
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36 else
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37 alpha0(2) = alpha;
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38 end
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39 end
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41 fprintf('T = %-3d dof = %-4d order = %d: clf = %.4e\n',T, discr.size(), discr.order, alpha0(1));
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43 end
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45 function f = getAlphaTester(discr, T, threshold, silentFlag, timestepper_method)
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47 % Returns true if cfl was ok
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48 function ok = testAlpha(alpha)
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49 ts = discr.getTimestepper(struct('method', timestepper_method, 'cfl', alpha));
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51 warning('off','all')
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52 ts.evolve(T,true);
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53 warning('on','all')
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55 [v,t] = ts.getV();
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56 maxVal = max(v);
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58 if isnan(maxVal) || maxVal == Inf || maxVal > threshold
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59 ok = false;
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60 else
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61 ok = true;
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62 end
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64 if ~silentFlag
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65 fprintf('a = %.3e, max= %.2e\n', alpha, maxVal);
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66 end
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67 end
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69 f = @testAlpha;
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70 end