Quantum mechanics in Riemannian spacetime. II. Operators of observables
ÉA Tagirov - Theoretical and Mathematical Physics, 1992 - Springer
The formulation of the generally covariant analog of standard (nonrelativistic) quantum
mechanics in a general Riemannian spacetime begun in earlier studies of the author is …
mechanics in a general Riemannian spacetime begun in earlier studies of the author is …
General-covariant quantum mechanics in Riemannian space-time III. The Dirac particle
EA Tagirov - Theoretical and Mathematical Physics, 1996 - Springer
A general covariant analog of standard nonrelativistic quantum mechanics with relativistic
corrections is constructed for the Dirac particle in a normal geodesic frame in general …
corrections is constructed for the Dirac particle in a normal geodesic frame in general …
Quantization in the riemannian space
PV Elyutin, VD Krivchenkov - 1973 - osti.gov
Expressions for the operators of momentum and kinetic energy in the Riemannian space are
obtained from general quantummechanical requirements. The results make it possible to …
obtained from general quantummechanical requirements. The results make it possible to …
[CITATION][C] Quantum Mechanics and Quantum Field Theories in the Quantized Space. II: —Quantum Mechanics—
Y Yamaguchi - Progress of theoretical physics, 2005 - academic.oup.com
Quantum Mechanics and Quantum Field Theories in the Quantized Space. II Quantum
Mechanics Page 1 883 Progress of Theoretical Physics, Vol. 113, No. 4, April 2005 Quantum …
Mechanics Page 1 883 Progress of Theoretical Physics, Vol. 113, No. 4, April 2005 Quantum …
[CITATION][C] Quantum mechanics in Riemannian spacetime. I. Generally covariant Schrödinger equation with relativistic corrections
ÉA Tagirov - Theoretical and Mathematical Physics, 1990 - Springer
5. Discussion In this paper, we have proposed a quantum theory of a relativistic string in
fourdimensional space. Note that the gauge conditions (12) and (21), which played a key …
fourdimensional space. Note that the gauge conditions (12) and (21), which played a key …
Position operators and proper time in relativistic quantum mechanics
JE Johnson - Physical Review, 1969 - APS
Covariant four-vector position operators X μ are proposed, which form a natural operator
generalization of the four-position in relativistic classical mechanics. These X μ are defined …
generalization of the four-position in relativistic classical mechanics. These X μ are defined …
Quantum Mechanics and Quantum Field Theories in the Quantized Space. I: —Basic Formalism—
Y Yamaguchi - Progress of theoretical physics, 2004 - academic.oup.com
The Riemannian phase space theory is developed here. It is a generalization of the usual
Lorentz invariant theory. Its basic formulation is given in order to apply quantum physics, ie …
Lorentz invariant theory. Its basic formulation is given in order to apply quantum physics, ie …
[CITATION][C] Principles of quantum theory of spinor field in Riemannian space-time
NA Chernikov, NS Shavokhina - Acta Physica Polonica, Series B;(Poland), 1989 - osti.gov
Basic properties of the quantum spinor field theory in the Riemannian space-time are
described. Both real and complex fields are considered. 5 refs.(author).
described. Both real and complex fields are considered. 5 refs.(author).
Space-time approach to non-relativistic quantum mechanics
RP Feynman - Reviews of modern physics, 1948 - APS
Non-relativistic quantum mechanics is formulated here in a different way. It is, however,
mathematically equivalent to the familiar formulation. In quantum mechanics the probability …
mathematically equivalent to the familiar formulation. In quantum mechanics the probability …
Phase‐space approach to relativistic quantum mechanics. II. Geometrical aspects
GR Kaiser - Journal of Mathematical Physics, 1978 - pubs.aip.org
Yo=(A2+ y2) 1! 2l, 1.> 0, and S is any space-or-lightlike submanifold of space-time R n+'.
The CT'S have natural symplectic structures covariant with respect to the Poincare group …
The CT'S have natural symplectic structures covariant with respect to the Poincare group …
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