Žurnal matematičeskoj fiziki, analiza, geometrii, Tome 11 (2004) no. 2, pp. 169-176
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N. A. Lyul'ko. Increasing of smoothness of the solutions to a boundary value problem for the wave equation on the plane. Žurnal matematičeskoj fiziki, analiza, geometrii, Tome 11 (2004) no. 2, pp. 169-176. http://geodesic.mathdoc.fr/item/JMAG_2004_11_2_a3/
@article{JMAG_2004_11_2_a3,
author = {N. A. Lyul'ko},
title = {Increasing of smoothness of the solutions to a boundary value problem for the wave equation on the plane},
journal = {\v{Z}urnal matemati\v{c}eskoj fiziki, analiza, geometrii},
pages = {169--176},
year = {2004},
volume = {11},
number = {2},
language = {ru},
url = {http://geodesic.mathdoc.fr/item/JMAG_2004_11_2_a3/}
}
TY - JOUR
AU - N. A. Lyul'ko
TI - Increasing of smoothness of the solutions to a boundary value problem for the wave equation on the plane
JO - Žurnal matematičeskoj fiziki, analiza, geometrii
PY - 2004
SP - 169
EP - 176
VL - 11
IS - 2
UR - http://geodesic.mathdoc.fr/item/JMAG_2004_11_2_a3/
LA - ru
ID - JMAG_2004_11_2_a3
ER -
%0 Journal Article
%A N. A. Lyul'ko
%T Increasing of smoothness of the solutions to a boundary value problem for the wave equation on the plane
%J Žurnal matematičeskoj fiziki, analiza, geometrii
%D 2004
%P 169-176
%V 11
%N 2
%U http://geodesic.mathdoc.fr/item/JMAG_2004_11_2_a3/
%G ru
%F JMAG_2004_11_2_a3
The work is devoted to a studying of a boundary value problem for the inhomogeneous wave equation in the half-strip $$ \Pi= \{(x,t):0<x<1,\ t>0\}. $$ There are formulated the boundary conditions such that the smoothness of any solution will increase with growing $t$.
