zbMath0649.53001MaRDI QIDQ3794829
M. Göckeler, Thomas Schücker
Publication date: 1987
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Chiral asymmetry and the spectral action,
The cohomological construction of Stora's solutions,
Holographic coordinates,
A note on induced connections,
Weyl's gauge argument,
Gauge-theoretic invariants for topological insulators: a bridge between Berry, Wess-Zumino, and Fu-Kane-Mele,
Gravitation and electromagnetism as geometrical objects of a Riemann-Cartan spacetime structure,
Constraints, symmetry transformations and conserved charges for massless abelian 3-form theory,
Spacetime geometry with geometric calculus,
Galilean and Carrollian Hodge star operators,
The conventionality of simultaneity in the light of the spinor representation of the Lorentz group,
Supercoset space geometry,
On an axiomatic approach to geometric prequantization: a classification scheme à la Kostant-Souriau-Kirillov,
\(\text{U}(1)\)-invariant current forms,
Connection theory on differentiable fibre bundles: A concise introduction,
A minimal framework for non-commutative quantum mechanics,
On gravity, torsion and the spectral action principle,
Unnamed Item,
Lie groupoids in classical field theory. II: Gauge theories, minimal coupling and Utiyama's theorem,
Flat $\mathfrak{so}(\,p,q)$ -connections for manifolds of non-Euclidean signature,
On the Lévy-Leblond–Newton equation and its symmetries: a geometric view,
The gravitational and electroweak interactions unified as a gauge theory of the modified Poincaré group,
Topological spectrum of mechanical systems,
Non-Abelian hydrodynamics and the flow of spin in spin-orbit coupled substances,
The construction of spinors in geometric algebra,
Normal frames for general connections on differentiable fibre bundles,
A gauge-theoretic description of \(\mu \)-prolongations, and \(\mu \)-symmetries of differential equations,
The coordinate-independent 2-component spinor formalism and the conventionality of simultaneity,
Symmetry and gauge freedom,
Bundle geometry of the connection space, covariant Hamiltonian formalism, the problem of boundaries in gauge theories, and the dressing field method,
A weighted de Rham operator acting on arbitrary tensor fields and their local potentials,
\({\mathfrak D}\)-differentiation in Hilbert space and the structure of quantum mechanics,
Role of gravity in particle physics: A unified approach,
On non-Riemannian domain walls.,
Gauge formalism for general relativity and fermionic matter,
Conservation of vector-valued forms and the question of the existence of gravitational energy-momentum in general relativity,
A categorical equivalence between generalized holonomy maps on a connected manifold and principal connections on bundles over that manifold,
Translation map in quantum principal bundles,
Note on the bundle geometry of field space, variational connections, the dressing field method, \& presymplectic structures of gauge theories over bounded regions,
Considerations on the hyperbolic complex Klein–Gordon equation,
A geometric formulation of the \(\mathrm{SO}(3,2)\) theory of gravity,
Dirac observables and the phase space of general relativity,
General relativity as a (constrained) Yang-Mills theory and a novel gravity with torsion,
The hole argument and some physical and philosophical implications
