共查询到20条相似文献,搜索用时 156 毫秒
1.
David C. Harris 《Analysis Mathematica》1990,16(2):115-122
, ( ) . , : , , .
This research was partially supported by National Science Foundation under grant INT-8400708. 相似文献
This research was partially supported by National Science Foundation under grant INT-8400708. 相似文献
2.
В. Н. Деменко 《Analysis Mathematica》1989,15(1):17-35
p- . E R
n -, f () p(R
n)., ER
n 2nq
0, E— - q
0(q
0-1). : q0>2 n1 E
R
n 2nq
0, p- p<0. , f-[-, ]n, f A
p(R
n) ,
p([-, ]n) (1 << ). 相似文献
3.
C. W. Onneweer 《Analysis Mathematica》1978,4(4):297-302
G- p- . [5] - (G) L
r(G) (1r<), . . , - . , , , . . , X. , . (. [1], [2] [4]). 相似文献
4.
Karl -Ernst Biebler 《Analysis Mathematica》1989,15(2):75-104
5.
6.
, [0, 1], (n+1) n-. . [2]. — (. 5.4 5.6). . 6.4 2 [5]. , [4]. , , [6] [7]. [1]. 相似文献
7.
w
a(x)=exp(–xa), xR, a0. , N
n
(a,p,q) — (2),
n P
nwap, CNn(a,p, q)Pnwaq. , — , {P
n}, .
This material is based upon research supported by the National Science Foundation under Grant No. DMS-84-19525, by the United States Information Agency under Senior Research Fulbright Grant No. 85-41612, and by the Hungarian Ministry of Education (first author). The work was started while the second author visited The Ohio State University between 1983 and 1985, and it was completed during the first author's visit to Hungary in 1985. 相似文献
This material is based upon research supported by the National Science Foundation under Grant No. DMS-84-19525, by the United States Information Agency under Senior Research Fulbright Grant No. 85-41612, and by the Hungarian Ministry of Education (first author). The work was started while the second author visited The Ohio State University between 1983 and 1985, and it was completed during the first author's visit to Hungary in 1985. 相似文献
8.
Péter Komjáth 《Analysis Mathematica》1984,10(4):283-293
. , A
0,A
1,— - lim supA
j
- H,
. , - - . , , ; , , . - . - . 相似文献
9.
Chang -Pao Chen 《Analysis Mathematica》1996,22(2):99-112
f(x,y)
jk
. , {c
jk} , f(x, )(, ) [0,1)х[0,1) , - (0,0). , , f, - f. , , , [1] . . - [5] [6].
This research is supported by National Science Council, Taipei, R.O.C. under Grant #NSC 84-2121-M-007-026. 相似文献
This research is supported by National Science Council, Taipei, R.O.C. under Grant #NSC 84-2121-M-007-026. 相似文献
10.
11.
, . , L
p
(2) p>1 . , C(T3), - , . - .
This work was completed while the first named author was a visiting professor at Indiana University, Bloomington, Indiana; and the second named author was a visiting professor at Ohio State University, Columbus, Ohio, U.S.A. 相似文献
This work was completed while the first named author was a visiting professor at Indiana University, Bloomington, Indiana; and the second named author was a visiting professor at Ohio State University, Columbus, Ohio, U.S.A. 相似文献
12.
13.
14.
Э. А. Кулиев 《Analysis Mathematica》1995,21(2):101-106
In this paper it is proved that a function, superharmonic on a domain inR
n+1 with Lipschitz boundary, cannot have nontangential limit equal to + on a set of positiven-dimensional measure on the boundary. As a corollary, a generalization of the uniqueness theorem of Lusin-Privalov on the nontangential limits of functions, analytic on a domain in the complex plane, is obtained for the case of functions, analytic on a domain in C
n
(n>1) with Lipschitz boundary. Formulation of a generalization of the main theorem is also given for the case of the solutions of uniformly elliptic equations with infinitely smooth coefficients.
. . . 相似文献
. . . 相似文献
15.
16.
Yu. F. Korobeinik 《Analysis Mathematica》1986,12(3):167-173
X
2
={x
k
}
k=2
X={x
k
}
k=1
. , , ( , ) . , , X— , , X
2 H, , , , , X
2 H. 相似文献
17.
— G (), . . . , : , , D()G(), , , G(), , , , — . 相似文献
18.
19.
D. V. Leladze 《Analysis Mathematica》1991,17(4):281-295
n- (n1) fL
p
([–, ]
n
),=1 = (L
C) . , , f([–, ]
n
). 相似文献
20.