The \({\mathcal C}\)-spectral sequence, Lagrangian formalism, and conservation laws. II: The nonlinear theory

From MaRDI portal
Publication:799279

DOI10.1016/0022-247X(84)90072-6zbMath0548.58015OpenAlexW4230618021MaRDI QIDQ799279

Alexandre M. Vinogradov

Publication date: 1984

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0022-247x(84)90072-6



Related Items

Secondary differential operators, ON HIGHER DERIVATIVES AS CONSTRAINTS IN FIELD THEORY: A GEOMETRIC PERSPECTIVE, From symmetries of partial differential equations towards secondary (``quantized) calculus, Variational sequences, representation sequences and applications in physics, On the structure of Hamiltonian operators in field theory, Overconnections and the energy-tensors of gauge and gravitational fields, A modified formal Lagrangian formulation for general differential equations, The calculus of multivectors on noncommutative jet spaces, The contact ideal, The variational bicomplex for hyperbolic second-order scalar partial differential equations in the plane, On Null Lagrangians, Graded differential equations and their deformations: A computational theory for recursion operators, Variational tricomplex, global symmetries and conservation laws of gauge systems, Higher order conservation laws and a higher order Noether's theorem, Lagrangian formalism over graded algebras, On some constructions in the nonlocal theory of partial differential equations, On the strong homotopy Lie–Rinehart algebra of a foliation, On the Vinogradov \({\mathcal C}\)-spectral sequence for determined systems of differential equations, Tulczyjew triples in higher derivative field theory, The variational factors problem for systems of equations written in an extended Kovalevskaya form, Vinogradov’s cohomological geometry of partial differential equations, Frölicher structures, diffieties, and a formal KP hierarchy, On the Lagrange variational problem, On the (non)removability of spectral parameters in \(\mathbb{Z}_{2}\)-graded zero-curvature representations and its applications, The aromatic bicomplex for the description of divergence-free aromatic forms and volume-preserving integrators, Lagrangian formalism and the intrinsic geometry of PDEs, Invariants of objects and their images under surjective maps, Extended phase space in general gauge theories, Junction conditions in a general field theory, Internal Lagrangians of PDEs as variational principles, Geometry of jet spaces and integrable systems, Geometry of the free-sliding Bernoulli beam, On the conservation laws of PDEs, The geometry of the space of Cauchy data of nonlinear PDEs, On the cohomology of the invariant Euler--Lagrange complex, Extended symmetry analysis of an isothermal no-slip drift flux model, \(\mathcal C\)-spectral sequence of evolution equations, Alexandre Mikhailovich Vinogradov, Unnamed Item, Numerical preservation of multiple local conservation laws, On the \({\mathcal C}\)-spectral sequence of differential equations, Some new cohomological invariants for nonlinear differential equations, Variational principles for nonpotential operators, The Hessian and Jacobi morphisms for higher order calculus of variations, Natural Boundary Conditions in Geometric Calculus of Variations, The Lagrangian-Hamiltonian formalism for higher-order field theories, Cohomology of the infinite-order jet space and the inverse problem, Secondary calculus and the covariant phase space, Hamiltonian operators and \(\ell^*\)-coverings, Conservation laws of evolution systems, Hamilton-Jacobi diffieties, The variational bi-complex for systems of semi-linear hyperbolic PDEs in three variables, Geometry and conservation laws for a class of second-order parabolic equations. II: Conservation laws, Frölicher-smooth geometries, quantum jet bundles and BRST symmetry, Domains in infinite jet spaces: \({\mathcal C}\)-spectral sequences, Homological method of computing invariants of systems of differential equations, Reciprocal Bäcklund transformations of autonomous evolution equations, On the strong homotopy associative algebra of a foliation, Potential conservation laws, The local structure of \(n\)-Poisson and \(n\)-Jacobi manifolds, Local symmetries and conservation laws, Rigid symmetries and conservation laws in non-Lagrangian field theory, On different geometric formulations of Lagrangian formalism, Conservation laws of a class of differential equations. II



Cites Work