Search Results - "Volchanskiy, N."

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  1. 1

    Correlators of vector, tensor, and scalar composite vertices of order O(αs2β0) by Mikhailov, S. V., Volchanskiy, N.

    Published in The journal of high energy physics (01-02-2021)
    “…A bstract We present analytical results for massless correlators of two vector, tensor, and scalar composite vertices with the Bjorken fractions x and y of…”
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    Journal Article
  2. 2

    Two-loop kite master integral for a correlator of two composite vertices by Mikhailov, S. V., Volchanskiy, N.

    Published in The journal of high energy physics (01-01-2019)
    “…A bstract We consider the most general two-loop massless correlator I ( n 1 , n 2 , n 3 , n 4 , n 5 ; x, y ; D ) of two composite vertices with the Bjorken…”
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    Journal Article
  3. 3

    Renormalon-Chain Contributions to Two-Point Correlators of Nonlocal Quark Currents by Mikhailov, S. V., Volchanskiy, N. I.

    Published in Physics of particles and nuclei letters (01-06-2023)
    “…We calculate, within massless QCD, two-point correlator of nonlocal (composite) vector quark currents with arbitrary-length chains of the simplest fermion…”
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  4. 4

    An Analysis of a Minimal Vectorlike Extension of the Standard Model by Volchanskiy, N., Kuksa, Vladimir, Bezuglov, M., Beylin, Vitaly

    Published in Advances in high energy physics (01-01-2017)
    “…We analyze an extension of the Standard Model with an additional SU(2) hypercolor gauge group keeping the Higgs boson as a fundamental field. Vectorlike…”
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  5. 5

    Low- Q 2 scaling behavior of the form-factor ratios for the N Δ ( 1232 ) -transition by Vereshkov, G., Volchanskiy, N.

    Published in Physics letters. B (03-05-2010)
    “…We address the issue of the scaling behavior of the nucleon electromagnetic form factors (FFs). We propose a consistent Lagrangian of the electromagnetic N…”
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  6. 6

    Two-Loop Kite Master Integral for a Correlator of Two Composite Vertices by Volchanskiy, N., Mikhailov, S. V.

    Published in Physics of particles and nuclei (01-07-2020)
    “…We consider a two-loop propagator-type Feynman integral with two composite external vertices as a function of two Bjorken variables , , arbitrary indices of…”
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  7. 7

    Low-Q2 scaling behavior of the form-factor ratios for the NΔ(1232)-transition by Vereshkov, G., Volchanskiy, N.

    Published in Physics letters. B (03-05-2010)
    “…We address the issue of the scaling behavior of the nucleon electromagnetic form factors (FFs). We propose a consistent Lagrangian of the electromagnetic…”
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    Journal Article
  8. 8

    Endpoint behavior of distribution amplitudes of pion and longitudinally polarized rho meson under the influence of renormalon-chain contributions by Mikhailov, S. V, Volchanskiy, N

    Published 25-07-2023
    “…We calculate the two-point massless QCD correlator of nonlocal (composite) vector quark currents with chains of fermion one-loop radiative corrections inserted…”
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  9. 9

    Factorization effects in a model of unstable particles by Kuksa, V. I, Volchanskiy, N. I

    Published 24-04-2010
    “…Int.J.Mod.Phys.A25:2049-2062,2010 The effects of factorization are considered within the framework of the model of unstable particles with a smeared mass. It…”
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  12. 12

    Correlators of vector, tensor, and scalar composite vertices of order $O(\alpha_s^2\beta_0) by Mikhailov, S. V, Volchanskiy, N

    Published 07-10-2020
    “…J. High Energ. Phys. 2021, 197 (2021) We present analytical results for massless correlators of two vector, tensor, and scalar composite vertices with the…”
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    Journal Article
  13. 13

    Renormalon-chain contributions to two-point correlators of nonlocal quark currents by Mikhailov, S. V, Volchanskiy, N

    Published 04-01-2023
    “…Physics of Particles and Nuclei Letters 20, 296--299 (2023) We calculate, within massless QCD, a two-point correlator of nonlocal (composite) vector quark…”
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  14. 14

    Two-loop kite master integral for a correlator of two composite vertices by Mikhailov, S. V, Volchanskiy, N

    Published 15-06-2022
    “…J. High Energ. Phys. 01 (2019) 202 We consider the most general two-loop massless correlator $I(n_1,n_2,n_3,n_4,n_5; x,y;D)$ of two composite vertices with the…”
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    Journal Article
  15. 15

    New physics of strong interaction and Dark Universe by Beylin, V, Khlopov, M, Kuksa, V, Volchanskiy, N

    Published 26-10-2020
    “…Universe 2020, 6(11), 196 The history of dark universe physics can be traced from processes in the very early universe to the modern dominance of dark matter…”
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  16. 16

    Models of hypercolor based on symplectic gauge group with three heavy vectorlike hyperquarks by Volchanskiy, N, Beylin, V, Kuksa, V

    Published 29-11-2018
    “…Int. J. Mod. Phys. D, ID 1941002 (2019) We study possibilities to extend the Standard Model (SM) by three flavors of vectorlike heavy quarks in pseudoreal…”
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  17. 17

    Factorization in the model of unstable particles with continuous masses by Kuksa, V, Volchanskiy, N

    Published 21-03-2013
    “…C. Eur. J. Phys. 11, 182-194 (2013) We study processes with unstable particles in intermediate time-like states. It is shown that the amplitudes squared of…”
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  18. 18

    Gauge- and point-invariant vertices of nucleon-to-resonance interactions by Vereshkov, G, Volchanskiy, N

    Published 20-03-2013
    “…Phys. Rev. C 87, 035203 (2013) We construct interactions of nucleons N with higher-spin resonances R invariant under point and gauge transformations of the…”
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  19. 19

    An analysis of a minimal vectorlike extension of the Standard Model by Beylin, V, Bezuglov, M, Kuksa, V, Volchanskiy, N

    Published 25-05-2017
    “…Adv. in High Energy Phys., vol. 2017, ID 1765340, 14 pages (2017) We analyze an extension of the Standard Model with an additional SU(2) hypercolor gauge group…”
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  20. 20

    Symmetries of higher-spin fields and the electromagnetic N-N(1680) form factors by Vereshkov, G, Volchanskiy, N

    Published 20-06-2010
    “…Phys.Rev.C82:045204,2010 We study the Q^2-evolution of the form factors (FFs) for the nucleon-to-N(1680) transition in the framework of an effective field…”
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