The inverse problem within free electrodynamics and the coisotropic embedding theorem

Cites Work

Unnamed Item
Unnamed Item
Unnamed Item
Unnamed Item
Unnamed Item
The inverse problem in the calculus of variations and the geometry of the tangent bundle
Thirty years of the inverse problem in the calculus of variations
Variational principles for second-order quasi-linear scalar equations
Information geometry and its applications
The geometry of ordinary variational equations
Ueber die physikalische Bedeutung des Princips der kleinsten Wirkung.
A pedagogical intrinsic approach to relative entropies as potential functions of quantum metrics: The \(q\)-\(z\) family
A generalization of Szebehely's inverse problem of dynamics in dimension three
On the variational formulation for linear initial value problems
Nonlinear dynamics from linear quantum evolutions
Covariant Hamiltonian field theories on manifolds with boundary: Yang-Mills theories
A generalization of Szebehely's inverse problem of dynamics
Deformations of coisotropic submanifolds and strong homotopy Lie algebroids
On the inverse problem of the calculus of variations in field theory
A geometrical version of the Helmholtz conditions in time-dependent Lagrangian dynamics
Presymplectic manifolds and the Dirac–Bergmann theory of constraints
On the differential geometry of the Euler-Lagrange equations, and the inverse problem of Lagrangian dynamics
On Coisotropic Imbeddings of Presymplectic Manifolds
On the inverse problem of the calculus of variations for a class of coupled dynamical systems
The Lagrange complex
The inverse problem of dynamics: basic facts
Lagrangian description of Heisenberg and Landau–von Neumann equations of motion
Hamilton-Jacobi approach to potential functions in information geometry
Second Order Ordinary Differential Equations in Jet Bundles and the Inverse Problem of the Calculus of Variations
Introduction to Global Variational Geometry
Solution of the Inverse Problem of the Calculus of Variations
On the inverse problem of the calculus of variations
Symmetries and reduction Part I — Poisson and symplectic picture
Symmetries and reduction Part II — Lagrangian and Hamilton–Jacobi picture
Lagrangian and Hamiltonian dynamics for probabilities on the statistical bundle