61 to 70 of 444 Results
Jul 23, 2024 -
Short Implementation of Adaptive Conforming, Nonconforming, Mixed, and Discontinuous Galerkin FEM's
Markdown Text - 1.9 KB -
MD5: f0bc7e68af497a9c2793ca5c9f50ff69
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Jul 23, 2024 -
Short Implementation of Adaptive Conforming, Nonconforming, Mixed, and Discontinuous Galerkin FEM's
MATLAB Source Code - 505 B -
MD5: cd2d144f06067ffe4a7eb81d2a93798f
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Jul 23, 2024 -
Short Implementation of Adaptive Conforming, Nonconforming, Mixed, and Discontinuous Galerkin FEM's
Fixed Field Text Data - 463 B -
MD5: 25a3b22b358b282cc048d664ed058a6b
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Jul 23, 2024 -
Short Implementation of Adaptive Conforming, Nonconforming, Mixed, and Discontinuous Galerkin FEM's
Fixed Field Text Data - 230 B -
MD5: 504bafe1b084a6528f44c6d0d3b2e2fa
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Jul 23, 2024 -
Short Implementation of Adaptive Conforming, Nonconforming, Mixed, and Discontinuous Galerkin FEM's
Fixed Field Text Data - 477 B -
MD5: 48421b7972aaf4c05e1c462aa9ea7a2f
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Jun 18, 2024
Dölz, Jürgen; Harbrecht, Helmut; Jerez-Hanckes, Carlos; Multerer, Michael, 2024, "Geometry generation code for "Isogeometric multilevel quadrature for forward and inverse random acoustic scattering"", https://doi.org/10.60507/FK2/APIQCE, bonndata, V1
This is the code to generate the computational geometries in Isogeometric multilevel quadrature for forward and inverse random acoustic scattering. J. Dölz, H. Harbrecht, C. Jerez-Hanckes, and M. Multerer. Computer Methods in Applied Mechanics and Engineering, 388:114242, 2022. https://dx.doi.org/10.1016/j.cma.2021.114242 In combination with the so... |
Jun 18, 2024 -
Geometry generation code for "Isogeometric multilevel quadrature for forward and inverse random acoustic scattering"
Plain Text - 34.3 KB -
MD5: d32239bcb673463ab874e80d47fae504
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Jun 18, 2024 -
Geometry generation code for "Isogeometric multilevel quadrature for forward and inverse random acoustic scattering"
Plain Text - 837 B -
MD5: 481e49ee8eb938f55d476966c4c990d4
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Jun 18, 2024 -
Geometry generation code for "Isogeometric multilevel quadrature for forward and inverse random acoustic scattering"
ZIP Archive - 180.5 KB -
MD5: 7337b4c9be8a5b59858883a58f47ad32
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May 24, 2024
Hougardy, Stefan, 2024, "Hard to Solve Instances of the Euclidean Traveling Salesman Problem", https://doi.org/10.60507/FK2/ESZ1QZ, bonndata, V1
In our paper Hard to Solve Instances of the Euclidean Traveling Salesman Problem (Mathematical Programming Computation (2021) 13:51-74) we construct a family of Euclidean instances for the Traveling Salesman Problem for which the integrality ratio of the subtour LP converges to 4/3. These instances turn out to be very hard to solve with exact TSP s... |
