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1.
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   

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G- p- . [5] - (G) L r(G) (1r<), . . , - . , , , . . , X. , . (. [1], [2] [4]).  相似文献   

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H (G), f(g)H (G) , (, 1)- OHMC G. , OHMC, A. H. . , . , OHMC, lim supp n=, , ,n .. . , 117 234 . . -   相似文献   

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, [0, 1], (n+1) n-. . [2]. — (. 5.4 5.6). . 6.4 2 [5]. , [4]. , , [6] [7]. [1].  相似文献   

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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   

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{p mn } - 00>0, (1, 1) (1.1) (1.2). {s mn } J p - ( bJ p -lims mn =), (1.3) 0<x,y<1 p s (, )/p(x, y) x, y 1-. {r mn } - , (1.5) 0<, <1. N rp - , (1.6). , bJ p -lims mn = bJ q -lim(N rps) mn =. J p - . , .  相似文献   

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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   

10.
f(x,y) 0BV(T2), ={1/n} n=1 .

Dedicated to Professor Károly Tandori, the outstanding mathematician and academician on his seventieth birthday

This work was done under the financial support of the Russian Foundation for Fundamental Scientific Research, Grant 93-01-00240.  相似文献   

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《Analysis Mathematica》1976,2(3):203-210
B p, (r) (R n ) l l p . B p, (r) (R n ) «» .  相似文献   

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X 2 ={x k } k=2 X={x k } k=1 . , , ( , ) . , , X— , , X 2 H, , , , , X 2 H.  相似文献   

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[Zho2] {x n } , n 0 n .

Supported in part by an NSERC Postdoctoral Fellowship and a CRF grant of University of Alberta.  相似文献   

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H={h 1,I } — , . : , I ¦(I)¦=¦I¦, ¦I¦ — I. H H ={h (I),I} . , , . L p .

Dedicated to Professor B. Szökefalvi-Nagy on his 75th birthday

This research was supported in part by MTA-NSF Grants INT-8400708 and 8620153.  相似文献   

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X(Y) f -:X(Y)={fM(×): fX(Y)=f(x,.)YX< . =(0, ), M (×) — , ×, X, Y, Z— . X(Y) Z(×).  相似文献   

20.
P (f) — , f L p - , k . f 02k–2 P (f) 0.  相似文献   

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