12 citations to 10.31857/S0869-5652484112-17; 10.1134/S1064562419010046 (Crossref Cited-By Service)
  1. Ya. O. Baranetskij, I. I. Demkiv, P. I. Kalenyuk, “Inverse problems of determination of a time-dependent coefficient of parabolic equation with involution and anti-periodicity conditions”, Mat. Met. Fiz. Mekh. Polya, 65, № 1-2, 2022  crossref
  2. V E Vladykina, Andrei Andreevich Shkalikov, “Регулярные обыкновенные дифференциальные операторы с инволюцией”, Математические заметки, 106, № 5, 2019, 643  crossref
  3. Natalia P. Bondarenko, “Inverse spectral problems for functional-differential operators with involution”, Journal of Differential Equations, 318, 2022, 169  crossref
  4. Makhmud Sadybekov, Gulnar Dildabek, Marina Ivanova, “Direct and inverse problems for nonlocal heat equation with boundary conditions of periodic type”, Bound Value Probl, 2022, № 1, 2022, 53  crossref
  5. Batirkhan Turmetov, Valery Karachik, “Construction of Eigenfunctions to One Nonlocal Second-Order Differential Operator with Double Involution”, Axioms, 11, № 10, 2022, 543  crossref
  6. Ya.O. Baranetskij, P.I. Kalenyuk, M. I. Kopach, A.V. Solomko, “The nonlocal problem with multi- point perturbations of the boundary conditions of the Sturm-type for an ordinary differential equation with involution of even order”, Mat. Stud., 54, № 1, 2020, 64  crossref
  7. A. G. Baskakov, I. A. Krishtal, N. B. Uskova, “Spectral Properties of Classical Dirac Operators and Operators with Involution in Homogeneous Function Spaces”, Diff Equat, 57, № 10, 2021, 1273  crossref
  8. D. M. Polyakov, “Spectral Asymptotics of Two-Term Even Order Operators with Involution”, J Math Sci, 260, № 6, 2022, 806  crossref
  9. D. M. Polyakov, “Formula for Regularized Trace of a Second Order Differential Operator with Involution”, J Math Sci, 251, № 5, 2020, 748  crossref
  10. Abdissalam Sarsenbi, Abdizhahan Sarsenbi, “On Eigenfunctions of the Boundary Value Problems for Second Order Differential Equations with Involution”, Symmetry, 13, № 10, 2021, 1972  crossref
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