- Jul 09, 2021
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Lisa Julia Nebel authored
The contravariant base vectors were not calculated correctly. The contravariant base vectors are the *columns* of the inverse of the covariant matrix, not the rows. To fix this, take the rows of the transpose of inverse of the covariant matrix.
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- Nov 05, 2020
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Lisa Julia Nebel authored
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- Oct 21, 2020
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Lisa Julia Nebel authored
Use GFE::LocalEnergy, GFE::LocalIntegralEnergy, GFE::SumEnergy (and delete GFE::SumCosseratEnergy).
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- Oct 20, 2020
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Lisa Julia Nebel authored
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- Oct 08, 2020
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Lisa Julia Nebel authored
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- Sep 02, 2020
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Sander, Oliver authored
Several energy density implementations contained code for matrix methods like sym, skew, transpose etc. This patch moves them all to the file linearalgebra.hh, to get rid of the redundancy.
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- Jul 13, 2020
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Lisa Julia Nebel authored
Reduce quadrature order, before 16 quadrature points were used, an amount that's sufficient to integrate over a 3D-element, but as the integral is on the boundary, now 9 quadrature points, which are enough for 2D, are used.
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Lisa Julia Nebel authored
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- Jun 08, 2020
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Lisa Julia Nebel authored
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Lisa Julia Nebel authored
Add option to read in a displacement file that will be used for the stress-free configuration of the shell elements When startFromFile is set to true, then the stress-free configuration is read from the given file - this file needs to match the *finest* level of the grid When startFromFile is set to false, the stress-free configuration can be given in as a function
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- May 20, 2020
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Lisa Julia Nebel authored
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- Dec 18, 2019
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Sander, Oliver authored
In principle, a serious bug: but for dimworld=3d (i.e., the standard) this loop was never executed anyway. Hence there were no serious consequences.
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- Oct 07, 2019
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Sander, Oliver authored
Previously, they all inherited from LocalGeodesicFEStiffness, which was weird, because none of them implemented first or second derivatives as you would expect from something called 'stiffness'.
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- May 14, 2019
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Lisa Julia Nebel authored
Added program to solve a combined minimization problem: Minmize the sum of an elastic energy (representing the substrate) and a cosserat energy (representing a thin film on the substrate).
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