34 citations · 84 across the 35 of their papers we have counts for
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Energy-Momentum Conservation Laws in Hamiltonian Field Theory
G. Sardanashvily
In the Lagrangian field theory, one gets different identities for different stress energy-momentum tensors, e.g., canonical energy-momentum tensors. Moreover, these identities are…
Gravity as a Higgs Field. III. Nongravitional Deviations of Gravitational Fields
G. Sardanashvily
In Parts I and II of the work (gr-qc/9405013, 9407032), we have shown that gravity is {\it sui generis} a Higgs field corresponding to spontaneous symmetry breaking when the fermio…
True Functional Integrals in Algebraic Quantum Field Theory
G. Sardanashvily
The familiar generating functionals in QFT fail to be true measures since the Lebesgue measure in infinite-dimensional spaces is not defined in general. The problem lies in constru…
Hamiltonian Field Systems on Composite Manifolds
G. Sardanashvily
The multimomentum Hamiltonian formalism is applied to field systems represented by sections of composite manifolds $Y\to\Si\to X$ where sections of $\Si\to X$ are parameter fields,…
Gravity as a Higgs Field. II.Fermion-Gravitation Complex
G. Sardanashvily
Gravitation theory meets spontaneous symmetry breaking when the structure group of the principal linear frame bundle over a world manifold is reducible to the Lorentz gr…
Gravitation Singularities of the Caustic Type
G. Sardanashvily
In view of the well-known correspondence between gravitational fields and space-time distributions on a world manifold X, the criterion of gravitation singularities as singularitie…