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  1. Vladimir Vyacheslavovich Belokurov (Russian: Влади́мир Вячесла́вович Белоку́ров; July 8, 1904 – January 28, 1973) was a Soviet and Russian actor and pedagogue. He was a People's Artist of the USSR (1965) and won the Stalin Prize of the second degree.

  2. May 5, 2021 · Evolution of the Universe caused by the averaged potential of the quantum scalar field. #22. Vladimir V. Belokurov (. Lomonosov Moscow State U. and. Moscow, INR.

  3. Vladimir Belokurov was born on 8 July 1904 in village Nizhniy Uslon, Sviyazhsk uyezd, Kazan Governorate, Russian Empire [now Verkhneuslonsky District, Republic of Tatarstan, Russia]. He was an actor, known for Zhukovsky (1950), Sekretnaya missiya (1950) and Moskva - Genuya (1964).

    • January 1, 1
    • Moscow, RSFSR, USSR [now Russia]
    • January 1, 1
    • Actor
  4. Vladimir Belokurov was a Russian actor and director. He was born in 1904 in the village of Nizhniy Uslon, Sviyazhsk uyezd, Kazan Governorate, Russian Empire (now Verkhneuslonsky District, Republic of Tatarstan, Russia).

    • 69 years old
    • Vladimir Vyacheslavovich Belokurov
    • actor
    • Cancer
  5. Vladimir V. Belokurov. Institute for Nuclear Research of the Russian Academy of Sciences, 60th October Anniversary prospect, Moscow, Russia. Vladimir V. Belokurov. Department of Mathematics and Mechanics, Lomonosov Moscow State University, Leninskiye gory, Moscow, Russia. Evgeniy T. Shavgulidze

  6. Oct 12, 2021 · Path Integrals in Quadratic Gravity. Vladimir V. Belokurov, Evgeniy T. Shavgulidze. Using the invariance of Quadratic Gravity in FLRW metric under the group of diffeomorphisms of the time coordinate, we rewrite the action A of the theory in terms of the invariant dynamical variable g(τ). We propose to consider the path integrals ∫ F(g) exp ...

  7. Aug 27, 2019 · Download a PDF of the paper titled Schwarzian functional integrals calculus, by Vladimir V. Belokurov and Evgeniy T. Shavgulidze Download PDF Abstract: We derive the general rules of functional integration in the theories of Schwarzian type, thus completing the elaboration of Schwarzian functional integrals calculus initiated in \cite{(BShExact)}, \cite{(BShCorrel)}.