An estimate, uniform in $\mathbf R^N$, for the squares of fundamental functions of a selfadjoint, bounded-from-below extension of the Schrödinger operator in $\mathbf R^N$ for $N=2$ and $N=3$ for the case of a potential that is uniformly locally summable in $L_p$, $p>N/2$
Differencialʹnye uravneniâ, Tome 31 (1995) no. 11, pp. 1829-1842
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V. A. Il'in; E. I. Moiseev. An estimate, uniform in $\mathbf R^N$, for the squares of fundamental functions of a selfadjoint, bounded-from-below extension of the Schrödinger operator in $\mathbf R^N$ for $N=2$ and $N=3$ for the case of a potential that is uniformly locally summable in $L_p$, $p>N/2$. Differencialʹnye uravneniâ, Tome 31 (1995) no. 11, pp. 1829-1842. http://geodesic.mathdoc.fr/item/DE_1995_31_11_a6/
@article{DE_1995_31_11_a6,
author = {V. A. Il'in and E. I. Moiseev},
title = {An estimate, uniform in $\mathbf R^N$, for the squares of fundamental functions of a selfadjoint, bounded-from-below extension of the {Schr\"odinger} operator in $\mathbf R^N$ for $N=2$ and $N=3$ for the case of a potential that is uniformly locally summable in $L_p$, $p>N/2$},
journal = {Differencialʹnye uravneni\^a},
pages = {1829--1842},
year = {1995},
volume = {31},
number = {11},
language = {ru},
url = {http://geodesic.mathdoc.fr/item/DE_1995_31_11_a6/}
}
TY - JOUR
AU - V. A. Il'in
AU - E. I. Moiseev
TI - An estimate, uniform in $\mathbf R^N$, for the squares of fundamental functions of a selfadjoint, bounded-from-below extension of the Schrödinger operator in $\mathbf R^N$ for $N=2$ and $N=3$ for the case of a potential that is uniformly locally summable in $L_p$, $p>N/2$
JO - Differencialʹnye uravneniâ
PY - 1995
SP - 1829
EP - 1842
VL - 31
IS - 11
UR - http://geodesic.mathdoc.fr/item/DE_1995_31_11_a6/
LA - ru
ID - DE_1995_31_11_a6
ER -
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%A E. I. Moiseev
%T An estimate, uniform in $\mathbf R^N$, for the squares of fundamental functions of a selfadjoint, bounded-from-below extension of the Schrödinger operator in $\mathbf R^N$ for $N=2$ and $N=3$ for the case of a potential that is uniformly locally summable in $L_p$, $p>N/2$
%J Differencialʹnye uravneniâ
%D 1995
%P 1829-1842
%V 31
%N 11
%U http://geodesic.mathdoc.fr/item/DE_1995_31_11_a6/
%G ru
%F DE_1995_31_11_a6
