kdatp.blogg.se

Meshfree methods for partial differential equations (Bonn, 2001), 419–440, Lect. The convergence of the finite mass method for flows in given force and velocity fields, In M. Breuer, F. Durst, C. Zenger, editors, High-Perfomance Scientific and Engineering Computing. The finite mass method, a new approach to the solution of flow problems, On the regularity of the electronic Schrödinger equation in Hilbert spaces of mixed derivatives, The finite mass method on domains with boundary, Sparse grid spaces for the numerical solution of the electronic Schrödinger equation,Ĭomput. Hierarchical decomposition of domains with fractures, The hyperbolic cross space approximation of electronic wavefunctions, 4-6, 251–257.Ī restart procedure for the finite mass method, Multigrid methods for discrete elliptic problems on triangular surfaces,Ĭomput. Multigrid convergence: a brief trip down memory lane,Ĭomput. Remarks on the complexity of the Schrödinger equation, The mixed regularity of electronic wave functions multiplied by explicit correlation factors,ĮSAIM Math. The mixed regularity of electronic wave functions in fractional order and weighted Sobolev spaces, Xu (ed.), Domain Decomposition Methods in Science and Engineering XX, 2013, pp 63-72.Ī spectral method for Schrödinger equations with smooth confinement potentials, Multi-level Decompositions of Electronic Wave Functions, On the H 1-stability of the L 2-projection onto finite element spaces,Ī short theory of the Rayleigh-Ritz method,Ĭomput. [ Download (PDF), © EDP Sciences and S.M.A.I., the original publication is available at R. Regularity and approximability of the solutions to the chemical master equation,ĮSAIM Math. (eds.), Extraction of Quantifiable Information from Complex Systems, Lecture Notes in Computational Science and Engineering 102 (2014), 413-428. Regularity, complexity, and approximability of electronic wavefunctions, 3, 1017-1036Ī note on interpolation, best approximation, and the saturation property, Numerical homogenization of elliptic multiscale problems by subspace decomposition, On the approximation of electronic wavefunctions by anisotropic Gauss and Gauss-Hermite functions,