Pages that link to "Item:Q2571249"
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The following pages link to Lagrangian supersymmetries depending on derivatives. Global analysis and cohomology (Q2571249):
Displaying 19 items.
- Higher-stage Noether identities and second Noether theorems (Q499802) (← links)
- Differential calculus on \(\mathbb{N}\)-graded manifolds (Q2421759) (← links)
- The KT-BRST complex of a degenerate Lagrangian system (Q2426699) (← links)
- Functionals and the quantum master equation (Q2506031) (← links)
- Cartan calculus for dual forms (Q2784566) (← links)
- Graded Lagrangian formalism (Q2836547) (← links)
- Special Lagrangian sub-manifolds and super-symmetry (Q2845354) (← links)
- Variations by generalized symmetries of local Noether strong currents equivalent to global canonical Noether currents (Q2970114) (← links)
- The antifield Koszul–Tate complex of reducible Noether identities (Q3438651) (← links)
- GRADED INFINITE ORDER JET MANIFOLDS (Q3498255) (← links)
- ON THE COHOMOLOGICAL STRUCTURE OF SUPERSYMMETRIC LAGRANGIANS WITH AND WITHOUT AUXILIARY FIELDS (Q3508224) (← links)
- GAUGE CONSERVATION LAWS IN A GENERAL SETTING: SUPERPOTENTIAL (Q3647654) (← links)
- On the notion of gauge symmetries of generic Lagrangian field theory (Q3650863) (← links)
- Covariant differential identities and conservation laws in metric-torsion theories of gravitation. I. General consideration (Q5402301) (← links)
- THE POINCARÉ–CARTAN FORM IN SUPERFIELD THEORY (Q5484723) (← links)
- CLASSICAL FIELD THEORY: ADVANCED MATHEMATICAL FORMULATION (Q5505862) (← links)
- CANONICAL CONNECTIONS IN GAUGE-NATURAL FIELD THEORIES (Q5506303) (← links)
- NOETHER IDENTITIES OF A DIFFERENTIAL OPERATOR: THE KOSZUL–TATE COMPLEX (Q5709214) (← links)
- Graded jet geometry (Q6596120) (← links)
