Search Results - "Franke, V. A."

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  1. 1

    Effective Hamiltonian for QCD on the Light Front by Malyshev, M. Yu, Prokhvatilov, E. V., Franke, V. A.

    Published in Physics of particles and nuclei letters (01-09-2019)
    “…A semiphenomenological model for the effective Hamiltonian of Quantum Chromodynamics on the light front in (3 + 1)-dimensional space-time is proposed and the…”
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  2. 2

    Canonical formulation of the embedded theory of gravity equivalent to Einstein’s general relativity by Paston, S. A., Franke, V. A.

    Published in Theoretical and mathematical physics (01-11-2007)
    “…We study the approach in which independent variables describing gravity are functions of the space-time embedding into a flat space of higher dimension. We…”
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  3. 3

    Construction of a perturbatively correct light-front Hamiltonian for a (2+1)-dimensional gauge theory by Malyshev, M. Yu, Prokhvatilov, E. V., Zubov, R. A., Franke, V. A.

    Published in Theoretical and mathematical physics (01-03-2017)
    “…We discuss a perturbation theory on the light front regularized by a method analogous to Pauli–Villars regularization for the (2+1)-dimensional SU(N)-symmetric…”
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  4. 4

    Light Front Hamiltonian Approach by Malyshev, M. Yu, Prokhvatilov, E. V., Zubov, R. A., Franke, V. A.

    Published in Physics of particles and nuclei letters (01-07-2018)
    “…The semiphenomenological way to describe nonperturbative quantum chromodynamics using light front gluon zero mode is proposed and applied to quark-antiquark…”
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  5. 5

    Algebra of implicitly defined constraints for gravity as the general form of embedding theory by Paston, S. A., Semenova, E. N., Franke, V. A., Sheykin, A. A.

    Published in Gravitation & cosmology (2017)
    “…We consider the embedding theory, the approach to gravity proposed by Regge and Teitelboim, in which 4D space-time is treated as a surface in high-dimensional…”
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  6. 6

    A nonperturbative calculation of the electron's magnetic moment by Brodsky, S.J., Franke, V.A., Hiller, J.R., McCartor, G., Paston, S.A., Prokhvatilov, E.V.

    Published in Nuclear physics. B (20-12-2004)
    “…In principle, the complete spectrum and bound-state wave functions of a quantum field theory can be determined by finding the eigenvalues and eigensolutions of…”
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  7. 7

    Algebra of Implicitly Defined Constraints for Gravity as the General Form of Embedding Theory by Paston, S. A, Semenova, E. N, Franke, V. A, Sheykin, A. A

    Published 20-05-2017
    “…Gravit. Cosmol. (2017) 23:1 We consider the embedding theory, the approach to gravity proposed by Regge and Teitelboim, in which 4D space-time is treated as a…”
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  8. 8

    Construction of Perturbatively Correct Light Front Hamiltonian for (2+1)-Dimensional Gauge Theory by Malyshev, M. Yu, Prokhvatilov, E. V, Zubov, R. A, Franke, V. A

    Published 23-09-2016
    “…Theor. Math. Phys. (2017) 190, 411-423 In this paper we consider (2+1)-dimensional SU(N)-symmetric gauge theory within light front perturbation theory,…”
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  9. 9

    Alternative descriptions of physical systems based on perturbation theory by Franke, V. A., Tsenderovskii, V. S.

    Published in Theoretical and mathematical physics (01-11-2014)
    “…In quantum physics, the perturbation theory up to some finite order in the coupling constant contains a nonpositive-definite scalar product of physical wave…”
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  10. 10

    Calculation of the mass spectrum of QED-2 in light-front coordinates by Paston, S. A., Prokhvatilov, V., Franke, V. A.

    Published in Physics of atomic nuclei (01-02-2005)
    “…With the aim of a further investigation of the nonperturbative Hamiltonian approach in gauge field theories, the mass spectrum of QED-2 is calculated…”
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  11. 11

    Different canonical formulations of Einstein's theory of gravity by Franke, V. A

    Published 29-11-2007
    “…Theor.Math.Phys.148:995-1010,2006; Teor.Mat.Fiz.148:143-160,2006 We describe the four most famous versions of the classical canonical formalism in the Einstein…”
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  12. 12

    Pauli-Villars Regularization and Light Front Hamiltonian in (2+1)-dimensional Yang-Mills Theory by Malyshev, M. Yu, Paston, S. A, Prokhvatilov, E. V, Zubov, R. A, Franke, V. A

    Published 01-05-2015
    “…Theor. Math. Phys. (2015) 184, 1314-1323 The renormalization problem of (2+1)-dimensional Yang-Mills theory quantized on the light front is considered. Extra…”
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  13. 13

    Pauli-Villars Regularization in nonperturbative Hamiltonian approach on the Light Front by Malyshev, M. Yu, Paston, S. A, Prokhvatilov, E. V, Zubov, R. A, Franke, V. A

    Published 29-04-2015
    “…AIP Conference Proceedings, 1701, 100012 (2016) The advantage of Pauli-Villars regularization in quantum field theory quantized on the light front is…”
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  14. 14
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    Local Fields Without Restrictions on the Spectrum of 4-Momentum Operator and Relativistic Lindblad Equation by Kurkov, M. A., Franke, V. A.

    Published in Foundations of physics (01-05-2011)
    “…Quantum theory of Lorentz invariant local scalar fields without restrictions on 4-momentum spectrum is considered. The mass spectrum may be both discrete and…”
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    Pauli–Villars regularization and the light-front Hamiltonian in (2+1)-dimensional Yang–Mills theory by Malyshev, M. Yu, Paston, S. A., Prokhvatilov, E. V., Zubov, R. A., Franke, V. A.

    Published in Theoretical and mathematical physics (01-09-2015)
    “…We consider the renormalization problem of the (2+1)-dimensional Yang–Mills theory quantized on the light front. We introduce extra fields analogous to those…”
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  19. 19

    The foundations of quantum theory and its possible generalizations by Franke, V. A

    Published 09-03-2021
    “…Possible generalizations of quantum theory permitting to describe in a unique way the development of the quantum system and the measurement process are…”
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  20. 20

    Local Fields without Restrictions on the Spectrum of 4-Momentum Operator and Relativistic Lindblad Equation by Kurkov, M. A, Franke, V. A

    Published 17-08-2009
    “…Found.Phys.41:820-842,2011 Quantum theory of Lorentz invariant local scalar fields without restrictions on 4-momentum spectrum is considered. The mass spectrum…”
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