scientific article; zbMATH DE number 3447808
From MaRDI portal
Publication:4772439
zbMath0285.58002MaRDI QIDQ4772439
Publication date: 1974
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jets in global analysis (58A20) General theory of differentiable manifolds (58A99) Vector distributions (subbundles of the tangent bundles) (58A30)
Related Items
Higher vector bundles and multi-graded symplectic manifolds ⋮ Duality functors for triple vector bundles ⋮ Linear and multiplicative 2-forms ⋮ Lie algebroid structures on double vector bundles and representation theory of Lie algebroids ⋮ Polarisation of graded bundles ⋮ Dorfman connections and Courant algebroids ⋮ Quotients of double vector bundles and multigraded bundles ⋮ Homological sections of Lie algebroids ⋮ VB-structures and generalizations ⋮ On the concept of a filtered bundle ⋮ Multiplicative forms at the infinitesimal level ⋮ n-Tuple principal bundles ⋮ Connections adapted to non-negatively graded structures ⋮ AV-differential geometry: Euler-Lagrange equations ⋮ Determination of a double Lie groupoid by its core diagram ⋮ Double Lie algebroids and second-order geometry. I ⋮ Double affine bundles ⋮ Mechanical systems in the generalized Lie algebroids framework ⋮ Representations up to homotopy from weighted Lie algebroids ⋮ Non-holonomic (r, s, q)-jets ⋮ Dirac algebroids in Lagrangian and Hamiltonian mechanics ⋮ Double Lie algebroids and representations up to homotopy ⋮ The geometrization of \(\mathbb{N}\)-manifolds of degree 2 ⋮ Linear duals of graded bundles and higher analogues of (Lie) algebroids ⋮ Geometry of Lagrangian and Hamiltonian formalisms in the dynamics of strings ⋮ Pseudo-Dirac structures ⋮ Unnamed Item ⋮ Integration of $2$-term representations up to homotopy via $2$-functors ⋮ The graded differential geometry of mixed symmetry tensors ⋮ Unnamed Item ⋮ Introduction to graded bundles ⋮ Connections on some functional bundles ⋮ Hamilton-Dirac systems for charged particles in gauge fields ⋮ A geometric approach to contact Hamiltonians and contact Hamilton–Jacobi theory
