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JOURNALS // Contemporary Mathematics. Fundamental Directions // Archive
2008, Volume 30
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Functional differential equations



This book is cited in the following Math-Net.Ru publications:
  1. Classical solutions of hyperbolic equations in a half-space with a translation operator in lower-order derivatives
    N. V. Zaitseva
    Izv. Vyssh. Uchebn. Zaved. Mat., 2026:1, 18–24
  2. Nonlinear differential-difference equations of elliptic and parabolic type and their applications to nonlocal problems
    O. V. Solonukha
    CMFD, 2023, 69:3, 445–563
  3. Classical solutions of hyperbolic differential-difference equation with shift by an arbitrary vector
    N. V. Zaitseva, A. B. Muravnik
    Izv. Vyssh. Uchebn. Zaved. Mat., 2023:5, 34–40
  4. Classical solutions of hyperbolic equations with nonlocal potentials
    N. V. Zaitseva
    Dokl. RAN. Math. Inf. Proc. Upr., 2021, 498, 37–40
  5. Hyperbolic differential-difference equations with nonlocal potentials
    N. V. Zaitseva
    Ufimsk. Mat. Zh., 2021, 13:3, 37–44
  6. On global classical solutions of hyperbolic differential-difference equations
    N. V. Zaitseva
    Dokl. RAN. Math. Inf. Proc. Upr., 2020, 491, 44–46
  7. Investigation of operator models arising in viscoelasticity theory
    V. V. Vlasov, N. A. Rautian
    CMFD, 2018, 64:1, 60–73
  8. The weak solutions of Hopf type to 2D Maxwell flows with infinite number of relaxation times
    N. A. Karazeeva
    Zap. Nauchn. Sem. POMI, 2017, 461, 140–147
  9. Spectral analysis of integrodifferential equations in a Hilbert space
    V. V. Vlasov, N. A. Rautian
    CMFD, 2016, 62, 53–71
  10. Well-posedness and spectral analysis of integrodifferential equations arising in viscoelasticity theory
    V. V. Vlasov, N. A. Rautian
    CMFD, 2015, 58, 22–42
  11. Operator approach to the ilyushin model for a viscoelastic body of parabolic type
    D. A. Zakora
    CMFD, 2015, 57, 31–64
  12. Correctness of a problem with initial conditions for parabolic differential-difference equations with shifts of time argument
    A. Yaakbarieh, V. Zh. Sakbaev
    Izv. Vyssh. Uchebn. Zaved. Mat., 2015:4, 17–25
  13. Functional differential parabolic equations: integral transformations and qualitative properties of solutions of the Cauchy problem
    A. B. Muravnik
    CMFD, 2014, 52, 3–141
  14. Properties of solutions of integro-differential equations arising in heat and mass transfer theory
    V. V. Vlasov, N. A. Rautian
    Tr. Mosk. Mat. Obs., 2014, 75:2, 219–243
  15. Lyapunov's direct method for linear systems of functional-differential equations in Sobolev space
    R. K. Romanovsky, E. M. Nazaruk
    Sibirsk. Mat. Zh., 2014, 55:4, 851–862
  16. Analysis of operator models arising in problems of hereditary mechanics
    V. V. Vlasov, N. A. Rautian, A. S. Shamaev
    CMFD, 2012, 45, 43–61
  17. Integrodifferential equations in viscoelasticity theory
    V. V. Vlasov, N. A. Rautian
    Izv. Vyssh. Uchebn. Zaved. Mat., 2012:6, 56–60
  18. On some classes of integro-differential equations on the half-line and related operator functions
    V. V. Vlasov
    Tr. Mosk. Mat. Obs., 2012, 73:1, 151–174
  19. Behavior at infinity of a solution to a differential-difference equation
    M. S. Sgibnev
    Sibirsk. Mat. Zh., 2012, 53:6, 1413–1432
  20. Spectral analysis and correct solvability of abstract integrodifferential equations arising in thermophysics and acoustics
    V. V. Vlasov, N. A. Rautian, A. S. Shamaev
    CMFD, 2011, 39, 36–65
  21. Some problems in acoustics of emulsions
    A. A. Gavrikov, A. S. Shamaev
    Tr. Semim. im. I. G. Petrovskogo, 2011, 28, 114–146
  22. Well-defined solvability and spectral analysis of abstract hyperbolic integrodifferential equations
    V. V. Vlasov, N. A. Rautian
    Tr. Semim. im. I. G. Petrovskogo, 2011, 28, 75–113
  23. Well-defined solvability and spectral properties of abstract hyperbolic equations with aftereffect
    V. V. Vlasov, J. Wu, G. R. Kabirova
    CMFD, 2010, 35, 44–59

© Steklov Math. Inst. of RAS, 2026