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Grigoriy V. Pyshnograi

Constitutive equations for weakly entangled linear polymers
2009 · G.V. Pyshnograi, A.S. Gusev, et al. · Journal of Non-Newtonian Fluid Mechanics · 30
The mesoscopic approach to the dynamics of polymer melts: consequences for the constitutive equation
1998 · V.N. Pokrovskii, Yu.A. Altukhov, et al. · Journal of Non-Newtonian Fluid Mechanics · 23
Modeling of the three-dimensional flow of polymer melt in a convergent channel of rectangular cross-section
2015 · K. B. Koshelev, G. V. Pyshnograi, et al. · Fluid Dynamics · 21
On the difference between weakly and strongly entangled linear polymers
2004 · Yu.A. Altukhov, V.N. Pokrovskii, et al. · Journal of Non-Newtonian Fluid Mechanics · 20
Rheological Model for Describing Viscometric Flows of Melts of Branched Polymers
2016 · D. A. Merzlikina, G. V. Pyshnograi, et al. · Journal of Engineering Physics and Thermophysics · 14
Effect of the molecular mass on the shear and longitudinal viscosity of linear polymers
2000 · I. É. Golovicheva, S. A. Zinovich, et al. · Journal of Applied Mechanics and Technical Physics · 14
Mesoscopic equation of state of polymer systems and description of the dynamic characteristics based on it
2005 · A. S. Gusev, M. A. Makarova, et al. · Journal of Engineering Physics and Thermophysics · 13
Rheological Properties of Aqueous Acid Solutions of Chitosan: Experiment and Calculations of the Viscometric Functions on the Basis of a Mesoscopic Model
2016 · A. B. Shipovskaya, A. Yu. Abramov, et al. · Journal of Engineering Physics and Thermophysics · 12
Molecular approach in linear polymer dynamics: Theory and numerical experiment
2000 · Yu. A. Altukhov, I. E. Golovicheva, et al. · Fluid Dynamics · 11
Nonlinear effects in the dynamics of concentrated polymer solutions and melts
1990 · V. N. Pokrovskii, G. V. Pyshnograi · Fluid Dynamics · 10
Presure driven flow of a nonlinear viscoelastic fluid in a plane channel
2010 · J.L. Kuznetsova, O.I. Skul'skiy, et al. · Computational Continuum Mechanics · 8
Simple forms of determining equation of concentrated polymer solutions and melts as a consequence of molecular viscoelasticity theory
1991 · V. N. Pokrovskii, G. V. Pyshnograi · Fluid Dynamics · 8
Mesoscopic Rhelogical Model for Polymeric Media Flows
2017 · K Koshelev, A Kuznetcov, et al. · Journal of Physics Conference Series · 7
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Generalization of the poiseuille law based on the constitutive rheological relation for polymeric liquids
1999 · I. É. Golovicheva, G. V. Pyshnograi, et al. · Journal of Applied Mechanics and Technical Physics · 6
Special Features of Nonlinear Behavior of a Polymer Solution on Large Periodic Deformations
2020 · G. V. Pyshnograi, N. A. Cherpakova, et al. · Journal of Engineering Physics and Thermophysics · 5
An initial approximation in the theory of microviscoelasticity of linear polymers and associated nonlinear effects
1996 · G. V. Pyshnograi · Journal of Applied Mechanics and Technical Physics · 5
Simulation of Rheological Properties of Polyethylene Melts under Uniaxial Tension
2021 · M. A. Makarova, A. S. Malygina, et al. · Journal of Applied Mechanics and Technical Physics · 4
Employment of the Rheological Characteristics of Polymer Solutions in Modeling Film Production
2016 · H. N. A. Al Joda, G. V. Pyshnograi, et al. · Mechanics of Composite Materials · 4
Refining rheological model for description of linear and nonlinear viscoelasticity of polymer systems
2021 · A.A. Laas, M.A. Makarova, et al. · Computational Continuum Mechanics · 3
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Modeling of nonlinear viscoelastic polymeric materials at their large periodic deformation
2019 · N. A. Cherpakova, G. V. Pyshnograi, et al. · Epitoanyag-Journal of Silicate Based and Composite Materials · 3
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Mathematical modeling of polymer film casting under biaxial stretching taking into account heat transfer
2012 · G. V. Pyshnograi, I. V. Tret’yakov, et al. · Journal of Applied Mechanics and Technical Physics · 3
Stress dependence of steady-state shear viscosity of linear polymers. A molecular field theory
1988 · G.V. Pyshnograi, V.N. Pokrovskii · Polymer Science U.S.S.R. · 3
Modeling of nonlinear effects in the theory of the flow of polymer liquids when superposition periodic oscillations on a stationary shear flow
2021 · Gleb O. Rudakov, Aleksandr A. Laas, et al. · AIP conference proceedings · 2
Mobility anisotropy and nonlinear effects in molecular viscoelasticity theory of linear polymers
1995 · Yu. A. Altukhov, G. V. Pyshnograi · Fluid Dynamics · 2
Constitutive equation of nonlinear viscoelastic (polymeric) media in zero approximation with respect to molecular-theory parameters and the consequences of shear and tension
1994 · G. V. Pyshnograi, Vladimir N. Pokrovskii, et al. · Doklady Physics · 2
Works count: 42
Citation count: 243
H-index: 10
I10-index: 10
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