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Tome 41 (2005)
no. 6
Précédent
Suivant
Volume 41 (2005) no. 6
Sommaire
Existence and Asymptotics of Solutions for a Class of Second-Order Quasilinear Ordinary Differential Equations
R. G. Akhmetov
p. 723-729
The Eigenvalue and the Eigenfunction of the Sturm--Liouville Problem Treated as Analytic Functions of the Integrable Potential
V. A. Vinokurov
p. 730-738
Strong Stability of Linear Hamiltonian Systems in Total Differentials with Periodic Coefficients
I. V. Gaishun
p. 739-745
On the Structure of Generalized Hyperbolic Attractors of Mappings That Are Not One-to-One
V. A. Dobrynskii
p. 746-754
On the Neumann Problem for an Ordinary Differential Equation with Discontinuous Right-Hand Side
A. V. Zuev
;
V. V. Filippov
p. 755-760
Asymptotic Integration of Differential Equations with Oscillatory Terms of Large Amplitudes: I
V. B. Levenshtam
p. 761-770
A Second-Order Continuous Regularization Method for Nonlinear
$d$
-Accretive Equations in a Banach Space
I. P. Ryazantseva
;
O. Yu. Bubnova
p. 771-780
An Inverse Problem for Differential Systems on a Finite Interval in the Case of Multiple Roots of the Characteristic Polynomial
V. A. Yurko
p. 781-786
Linear Differential Relations Between Solutions of a Class of Euler--Poisson--Darboux Equations
A. V. Aksenov
p. 787-794
A Criterion for the Existence of Eigenfunctions of the Darboux--Protter Spectral Problem for
S. A. Aldashev
p. 795-801
The First Boundary Value Problem for a Parabolic Equation on a Manifold
Yu. N. Bernatskaya
p. 802-812
Time-Nonlocal Problems for Schr\"odinger Type Equations: II.~Results for Specific Problems
D. G. Gordeziani
;
G. A. Avalishvili
p. 813-819
The Cauchy Problem for the Heat Equation in Zygmund Spaces
A. N. Konenkov
p. 820-831
Blow-Up of the Solution of an Initial-Boundary Value Problem for a Nonhomogeneous Equation of Pseudoparabolic Type
M. O. Korpusov
p. 832-835
Solvability of a Parabolic Transmission Problem with the Condition of a Generalized Proper Lumped Source
V. V. Semenov
p. 836-843
A Method for Studying a Coupled System of Differential Equations
Yu. T. Sil'chenko
p. 844-850
On the Seminar on Qualitative Theory of Differential Equations at Moscow State University
p. 851-860