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Daniel Peterseim (1980-)

Mathematiker

Name	Daniel Peterseim
Zeit	1980- (Lebensdaten)
Ort	Mühlhausen/Thüringen (Geburtsort) Deutschland
Geschlecht	männlich
Beruf	Mathematiker (charakteristischer Beruf) Hochschullehrer
Weitere Angaben	Habilitationsschrift an der Mathematisch-Naturwissenschaftlichen Fakultät der Humboldt-Universität zu Berlin
Quelle	Vorlage
Datensatztyp	Person
GND-Nummer	1135430217
Datensatz-ID	1135430217
Beteiligt an alle anzeigen Super-localized orthogonal decomposition for convection-dominated diffusion problems Computational Multiscale Methods for Nondivergence-Form Elliptic Partial Differential Equations Computational polyconvexification of isotropic functions Hierarchical rank-one sequence convexification for the relaxation of variational problems with microstructures Metamaterial applications of Tmatsolver, an easy-to-use software for simulating multiple wave scattering in two dimensions Multidimensional rank-one convexification of incremental damage models at finite strains Reconstructing microstructures from statistical descriptors using neural cellular automata Riemannian Newton methods for energy minimization problems of Kohn-Sham type Super-localized orthogonal decomposition for convection-dominated diffusion problems Super-localized orthogonal decomposition for convection-dominated diffusion problems Scattering transform in microstructure reconstruction Multidimensional rank-one convexification of incremental damage models at finite strains Relaxed Incremental Formulations for Damage at Finite Strains Including Strain Softening Computational multiscale methods for nondivergence-form elliptic partial differential equations Computational multiscale methods for nondivergence-form elliptic partial differential equations Relaxed incremental formulations for damage at finite strains including strain softening Scattering transform in microstructure reconstruction Super-localization of elliptic multiscale problems Adaptive convexification of microsphere-based incremental damage for stress and strain softening at finite strains Energy-adaptive Riemannian optimization on the Stiefel manifold Localization and delocalization of ground states of Bose-Einstein condensates under disorder Multi-resolution localized orthogonal decomposition for Helmholtz problems Operator compression with deep neural networks An enhanced algorithmic scheme for relaxed incremental variational damage formulations at finite strains A priori error analysis of a numerical stochastic homogenization method An enhanced algorithmic scheme for relaxed incremental variational damage formulations at finite strains Numerical homogenization beyond scale separation The J-method for the Gross-Pitaevskii eigenvalue problem Computational high frequency scattering from high contrast heterogeneous media Computational multiscale methods for linear heterogeneous poroelasticity From domain decomposition to homogenization theory Quantitative Anderson localization of Schrödinger eigenstates under disorder potentials Reconstruction of quasi-local numerical effective models from low-resolution measurements Sobolev gradient flow for the Gross-Pitaevskii eigenvalue problem: global convergence and computational efficiency Sparse compression of expected solution operators An immersed boundary method for detail-preserving soft tissue simulation from medical images Computational multiscale methods for linear poroelasticity with high contrast Efficient implementation of the localized orthogonal decomposition method Explicit computational wave propagation in micro-heterogeneous media Localized computation of eigenstates of random Schrödinger operators Explicit computational wave propagation in micro-heterogeneous media An analysis of a class of variational multiscale methods based on subspace decomposition Error analysis of a variational multiscale stabilization for convection-dominated diffusion equations in two dimensions Numerical homogenization of heterogeneous fractional Laplacians Relaxing the CFL Condition for the Wave Equation on Adaptive Meshes Adaptive mesh refinement strategies in isogeometric analysis - a computational comparison Computation of quasi-local effective diffusion tensors and connections to the mathematical theory of homogenization Crank–Nicolson Galerkin approximations to nonlinear Schrödinger equations with rough potentials Eliminating the pollution effect in Helmholtz problems by local subscale correction Generalized finite element methods for quadratic eigenvalue problems Multiscale Petrov-Galerkin method for high-frequency heterogeneous Helmholtz equations On the stability of the Rayleigh-Ritz method for eigenvalues On the stability of the Rayleigh–Ritz method for eigenvalues Relaxing the CFL condition for the wave equation on adaptive meshes Relaxing the CFL condition for the wave equation on adaptive meshes Relaxing the CFL condition for the wave equation on adaptive meshes Robust Numerical Upscaling of Elliptic Multiscale Problems at High Contrast A multiscale method for porous microstructures Adaptive mesh refinement strategies in isogeometric analysis : A computational comparison Complexity of hierarchical refinement for a class of admissible mesh configurations

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Katalog der Deutschen Nationalbibliothek

Daniel Peterseim (1980-)

Super-localized orthogonal decomposition for convection-dominated diffusion problems

Computational Multiscale Methods for Nondivergence-Form Elliptic Partial Differential Equations

Computational polyconvexification of isotropic functions

Hierarchical rank-one sequence convexification for the relaxation of variational problems with microstructures

Metamaterial applications of Tmatsolver, an easy-to-use software for simulating multiple wave scattering in two dimensions

Multidimensional rank-one convexification of incremental damage models at finite strains

Reconstructing microstructures from statistical descriptors using neural cellular automata

Riemannian Newton methods for energy minimization problems of Kohn-Sham type

Super-localized orthogonal decomposition for convection-dominated diffusion problems

Super-localized orthogonal decomposition for convection-dominated diffusion problems

Scattering transform in microstructure reconstruction

Multidimensional rank-one convexification of incremental damage models at finite strains

Relaxed Incremental Formulations for Damage at Finite Strains Including Strain Softening

Computational multiscale methods for nondivergence-form elliptic partial differential equations

Computational multiscale methods for nondivergence-form elliptic partial differential equations

Relaxed incremental formulations for damage at finite strains including strain softening

Scattering transform in microstructure reconstruction

Super-localization of elliptic multiscale problems

Adaptive convexification of microsphere-based incremental damage for stress and strain softening at finite strains

Energy-adaptive Riemannian optimization on the Stiefel manifold

Localization and delocalization of ground states of Bose-Einstein condensates under disorder

Multi-resolution localized orthogonal decomposition for Helmholtz problems

Operator compression with deep neural networks

An enhanced algorithmic scheme for relaxed incremental variational damage formulations at finite strains

A priori error analysis of a numerical stochastic homogenization method

An enhanced algorithmic scheme for relaxed incremental variational damage formulations at finite strains

Numerical homogenization beyond scale separation

The J-method for the Gross-Pitaevskii eigenvalue problem

Computational high frequency scattering from high contrast heterogeneous media

Computational multiscale methods for linear heterogeneous poroelasticity

From domain decomposition to homogenization theory

Quantitative Anderson localization of Schrödinger eigenstates under disorder potentials

Reconstruction of quasi-local numerical effective models from low-resolution measurements

Sobolev gradient flow for the Gross-Pitaevskii eigenvalue problem: global convergence and computational efficiency

Sparse compression of expected solution operators

An immersed boundary method for detail-preserving soft tissue simulation from medical images

Computational multiscale methods for linear poroelasticity with high contrast

Efficient implementation of the localized orthogonal decomposition method

Explicit computational wave propagation in micro-heterogeneous media

Localized computation of eigenstates of random Schrödinger operators

Explicit computational wave propagation in micro-heterogeneous media

An analysis of a class of variational multiscale methods based on subspace decomposition

Error analysis of a variational multiscale stabilization for convection-dominated diffusion equations in two dimensions

Numerical homogenization of heterogeneous fractional Laplacians

Relaxing the CFL Condition for the Wave Equation on Adaptive Meshes

Adaptive mesh refinement strategies in isogeometric analysis - a computational comparison

Computation of quasi-local effective diffusion tensors and connections to the mathematical theory of homogenization

Crank–Nicolson Galerkin approximations to nonlinear Schrödinger equations with rough potentials

Eliminating the pollution effect in Helmholtz problems by local subscale correction

Generalized finite element methods for quadratic eigenvalue problems

Multiscale Petrov-Galerkin method for high-frequency heterogeneous Helmholtz equations

On the stability of the Rayleigh-Ritz method for eigenvalues

On the stability of the Rayleigh–Ritz method for eigenvalues

Relaxing the CFL condition for the wave equation on adaptive meshes

Relaxing the CFL condition for the wave equation on adaptive meshes

Relaxing the CFL condition for the wave equation on adaptive meshes

Robust Numerical Upscaling of Elliptic Multiscale Problems at High Contrast

A multiscale method for porous microstructures

Adaptive mesh refinement strategies in isogeometric analysis : A computational comparison

Complexity of hierarchical refinement for a class of admissible mesh configurations