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ON THE PROBLEM OF GRAVITY QUANTIZATION IN GRAVITATION THEORY only for weak gravitational fields. The geometric approach admits a nonperturbative quantization
Quantization of poisson pairs: the R-matrix approachWe suggest an approach to the quantization problem of two compatible Poisson brackets in the case
Quantization of poisson pairs: the R-matrix approachWe suggest an approach to the quantization problem of two compatible Poisson brackets in the case
Double gauge invariance and covariantly-constant vector fields in Weyl geometryDouble gauge invariance and covariantly-constant vector fields in Weyl geometry
Stress-energy of a quantized scalar field in static wormhole spacetimesAn analytical approximation of 〈T μv〉 for a quantized scalar field in a static spherically
Stress-energy of a quantized scalar field in static wormhole spacetimesAn analytical approximation of 〈T μv〉 for a quantized scalar field in a static spherically
G2-structures and quantization of non-geometric M-theory backgroundsWe describe the quantization of a four-dimensional locally non-geometric M-theory background dual
Quantum fluids in nanoporous media-Effects of the confinement and fractal geometry is determined by spatial quantization because of geometrical confinement as well as by significant contribution
On a quantization of the classical θ-functions to state the problem of a canonical quantization to these equations and disclose some important problems
Deformation quantization of the simplest Poisson orbifold: with the reflection symmetry . The usual quantization leads to the Weyl algebra. While Weyl algebra is rigid
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