Variationally trivial Lagrangians and locally variational differential equations of arbitrary order-Reference-Cited by-同舟云学术

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Variationally trivial Lagrangians and locally variational differential equations of arbitrary order

Published:1999-01 Issue:1 Volume:10 Page:79-105
ISSN:0926-2245
Container-title:Differential Geometry and its Applications
language:en
Short-container-title:Differential Geometry and its Applications

Author:

Grigore Dan Radu

Publisher

Elsevier BV

Subject

Computational Theory and Mathematics,Geometry and Topology,Analysis

Reference19 articles.

1. I.M. Anderson, The Variational Bicomplex (Academic Press, Boston, to appear).

2. preprint Utah State Univ.;Anderson,1989

3. On the existence of global variational principles;Anderson;American J. Math.,1980

4. Symmetries, conservation laws and variational principles for vector field theories;Anderson,1995

5. Null Lagrangians, weak continuity, and variational problems of arbitrary order;Ball;J. Funct. Anal.,1981

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1. Generalizing parametrization invariance in the calculus of variations;Mathematics and Mechanics of Solids;2023-08-02

2. Null Lagrangians in Cosserat Elasticity;Journal of Elasticity;2021-02-08

3. Variational sequences;Handbook of Global Analysis;2008

4. Lagrangian formalism on Grassmann manifolds;Handbook of Global Analysis;2008

5. Null Lagrangians for nematic elastomers;Journal of Mathematical Sciences;2006-08

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