共查询到20条相似文献,搜索用时 109 毫秒
1.
F. Schipp 《Analysis Mathematica》1976,2(2):149-154
. . . . : {ja
j
},j=1,2,... — ,
f(x) ,
, f
[1](x) — f . 相似文献
2.
Lu(t)+(u,F)g(t)=f(t), tS. , ( F, g). .
The authors wish to thank Professor Yu. A. Rozanov for his help and discussions. 相似文献
The authors wish to thank Professor Yu. A. Rozanov for his help and discussions. 相似文献
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4.
A. Yu. Šadrin 《Analysis Mathematica》1986,12(3):175-184
. L
p
, 0<p<, . , f, {E
n
(f)
p
}
1
p>0 .
The author expresses his thanks to S. B. Stekin for the attention he has paid to this work. 相似文献
The author expresses his thanks to S. B. Stekin for the attention he has paid to this work. 相似文献
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6.
M. F. Timan 《Analysis Mathematica》1978,4(1):75-82
N- (p, q) (1 p
N-, L p - L q -. , , , L L q - , , . 相似文献
7.
, Dv(.) , . 相似文献
8.
, . . .
The authors wish to thank the referee whose comments improved the presentation of the paper. In fact, the present form of Lemma 2, which was originally very long, is due to the referee. 相似文献
The authors wish to thank the referee whose comments improved the presentation of the paper. In fact, the present form of Lemma 2, which was originally very long, is due to the referee. 相似文献
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11.
Ю. А. Казьмин 《Analysis Mathematica》1976,2(2):99-116
f(z), :f(n)=0 (n=0, ±1, ±2, ...). ((n)} L
p
,p>1, . 相似文献
12.
, —— , . , f, ——, —. . 相似文献
13.
- . . . , . 相似文献
14.
, . , - . , , , . 相似文献
15.
u=f(x)+S(u), S — , u-G(u), G —
. B
p,q
s
() -F
p,q
s
(). R
n
—
. — .
p,q
s
F
p,q
s
. 相似文献
16.
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K. Koncz 《Analysis Mathematica》1987,13(1):75-91
, (1). 3, , ()=, (8) (16). [1], . (28) (31) ( 5), - (. [3]).
The author thanks Professor M.Arató for having pointed out this problem, and for his valuable suggestions. 相似文献
The author thanks Professor M.Arató for having pointed out this problem, and for his valuable suggestions. 相似文献
18.
19.
(L
1,H) (, ) , ; H — . , , L
1 . [13] , . , , , . 相似文献
20.
Jukka Saranen 《manuscripta mathematica》1977,20(4):355-376
In this paper we prove the existence and uniqueness of a solution u satisfying the equation- u – k2 y = f (k , k 0), homogeneous Dirichlet data on the boundary and a radiation condition at infinity. We consider this problem in some unbounded region with an infinite boundary for which the assumption (x) · (x) 0 holds; here denotes the exterior normal and a given field. 相似文献