The variational sequence: Local and global properties
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Year of publication | 2000 |
Type | Monograph |
MU Faculty or unit | |
Citation | |
Description | In the paper a globally defined representation of the variational sequence by forms is constructed which is closely related to the standard concepts in the calculus of variations. There is a close relationship between elements of the quotinent sheaves (classes of forms) and the quotient mappings on one hand and the standard objects of the calculus of variations, as lagrangians, Euler-Lagrange and Helmholtz-Sonin forms on the other hand. |
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