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Matematičeskie zametki
Tome 90 (2011)
no. 5
Précédent
Suivant
Volume 90 (2011) no. 5
Sommaire
Contact Self-Dual Geometry of Quasi-Sasakian 5-Manifolds
A. V. Aristarkhova
;
V. F. Kirichenko
p. 643-658
Additivity of the Space of Densities of Simple-Layer Potentials with a Finite Dirichlet Integral and Integrability of Normal Derivatives of Harmonic
$W_2^1$
-Functions on Lipschitz Surfaces
V. I. Astakhov
p. 659-664
On Probability Analogs of Rosenthal's Inequality
S. V. Astashkin
;
K. E. Tikhomirov
p. 665-671
Solvability of the Cauchy Problem for Linear Operator-Differential Equations with Variable Operator Coefficients
M. K. Balaev
p. 672-688
Алгебраические и геометрические свойства квадратичных гамильтонианов, задаваемых секционными операторами
A. V. Bolsinov
;
A. Yu. Konyaev
p. 689-702
Harmonic Analysis on a Class of Spherical Homogeneous Spaces
N. E. Gorfinkel
p. 703-711
On the Index of Nonlocal Elliptic Operators Corresponding to a Nonisometric Diffeomorphism
A. Yu. Savin
p. 712-726
On
$\mathfrak F$
-Reachable Subgroups of Finite Groups
M. V. Sel'kin
;
R. V. Borodich
p. 727-735
On the Basic Properties of the Ramanujan
$\tau$
-Function
P. V. Snurnitsyn
p. 736-743
Rational Approximations to Values of the Digamma Function and a Conjecture on Denominators
T. Hessami Pilehrood
;
Kh. Hessami Pilehrood
p. 744-763
Best Polynomial Approximations in~
$L_2$
of Classes of
$2\pi$
-Periodic Functions and Exact Values of Their Widths
M. Sh. Shabozov
;
G. A. Yusupov
p. 764-775
Continuity of Derivations on Properly Infinite
$*$
-Algebras of
$\tau$
-Measurable Operators
A. F. Ber
p. 776-780
QR-Submanifolds and Riemannian Metrics with Holonomy
$G_2$
D. V. Egorov
p. 781-784
On Inequalities for the Fourier Transform of Functions from Lorentz Spaces
A. N. Kopezhanova
;
E. D. Nursultanov
;
L.-E. Persson
p. 785-788
On the Self-Trapping of the Solutions of Nonlinear Schr\"odinger Evolution Equation
Sh. M. Nasibov
p. 789-792
The Fourier Transform and an Inversion Formula for Laplace Transforms
A. V. Pavlov
p. 793-796
On Parseval's Equality for Rearrangements of the Trigonometric System
A. I. Rubinshtein
p. 797-800