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Geodesic
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Sources
Izvestiâ vysših učebnyh zavedenij. Matematika
Année 1958
no. 2
Précédent
Suivant
Sommaire
Non-oscillatory solutions of non-linear second-order equations
N. V. Azbelev
;
Z. B. Tsalyuk
;
E. S. Chichkin
p. 3-4
The sets of periodic motions determined by a~system of differential equations
M. I. Al'mukhamedov
p. 5-16
Orthogonal pairs of subgroups of groups
O
(
n
)
A. M. Vasil'ev
p. 17-28
Some limit relations in the theory of orthogonal polynomials
B. L. Golinskii
p. 29-38
The existence and uniqueness of the solution of a~problem of F.\,I.~Frankl'
Yu. Devingtal'
p. 39-51
On the method of chords constructed by Chebyshev nodes
I. M. Derendyaev
p. 52-60
Research on the theory of weirs (plane problem)
Ésenkan Duisheev
p. 61-83
Stability of the solution of induced systems of differential equations
V. G. Egorov
p. 84-92
Systems of singular integral equations of convolution type
R. Kh. Zaripov
p. 93-105
Some convergence criteria for series of positive terms
V. A. Zmorovich
p. 106-117
On the uniqueness of the solution of Cauchy's problem for systems parabolic in the sense of I.\,G.~Petrovskii
G. N. Zolotarev
p. 118-135
Criteria for the discreteness of the spectrum of a~singular string
I. S. Kats
;
M. G. Krein
p. 136-153
Isolated prime numbers in an interval
N. I. Klimov
p. 154-162
On the rate of convergence of the Trefftz variational method for the first boundary problem of an equation of polyharmonic type
M. I. Kliot-Dashinskii
p. 163-172
Application of Lie differentiation to investigation of geodesic displacement in a~space of linear elements
B. L. Laptev
p. 173-181
The limit process under the sign of integration for the Kolmogorov integral
L. Ya. Leifman
p. 182-196
Integral equations with analytic kernels
G. S. Litvinchuk
p. 197-209
The monotonicity of the solution of some system of differential equations
Z. M. Lushnikova
p. 210-218
On the solution of Tricomi's problem for an equation of Chaplygin type
S. P. Pul'kin
p. 219-226
Bounds for the critical value of the parameter
α
in the differential equation
d
2
x
d
t
2
+
α
d
x
d
t
+
f
(
x
)
=
0
V. A. Tabueva
p. 227-237