On Closed and Exact Grad grad- and div Div-Complexes, Corresponding Compact Embeddings for Tensor Rotations, and a Related Decomposition Result for Biharmonic Problems in 3D

Dirk Pauly; Walter Zulehner

On Closed and Exact Grad grad- and div Div-Complexes, Corresponding Compact Embeddings for Tensor Rotations, and a Related Decomposition Result for Biharmonic Problems in 3D

Institute of Numerical Mathematics

Research output: Working paper and reports › Preprint

Original language	English
Place of Publication	Linz
Publisher	Eigenverlag
Number of pages	40
Publication status	Published - 2016

Publication series

Name	NuMa Report
No.	2016-09

Fields of science

101 Mathematics
101014 Numerical mathematics
101016 Optimisation
101020 Technical mathematics
102009 Computer simulation
102022 Software development
102023 Supercomputing

JKU Focus areas

Computation in Informatics and Mathematics
Engineering and Natural Sciences (in general)

Cite this

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title = "On Closed and Exact Grad grad- and div Div-Complexes, Corresponding Compact Embeddings for Tensor Rotations, and a Related Decomposition Result for Biharmonic Problems in 3D",

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language = "English",

series = "NuMa Report",

publisher = "Eigenverlag",

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AU - Pauly, Dirk

AU - Zulehner, Walter

PY - 2016

Y1 - 2016

M3 - Preprint

T3 - NuMa Report

BT - On Closed and Exact Grad grad- and div Div-Complexes, Corresponding Compact Embeddings for Tensor Rotations, and a Related Decomposition Result for Biharmonic Problems in 3D

PB - Eigenverlag

CY - Linz

ER -