LP AND MEAN-VALUE PROPERTIES OF SUBHARMONIC FUNCTIONS ON RIEMANNIAN-MANIFOLDS

被引：183

作者：

LI, P ^{[1
]}

SCHOEN, R ^{[1
]}

机构：

[1] UNIV CALIF BERKELEY,BERKELEY,CA 94720

来源：

ACTA MATHEMATICA | 1984年 / 153卷 / 3-4期

关键词：

D O I：

10.1007/BF02392380

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

引用

页码：279 / 301

页数：23

共 50 条

[31] THE REPRESENTATIVE THEOREM OF A CLASS OF HARMONIC-FUNCTIONS ON RIEMANNIAN-MANIFOLDS
YU, Z
CHINESE SCIENCE BULLETIN, 1992, 37 (01): : 1 - 5
[32] RECURRENCE RELATIONS FOR COVARIANT DERIVATIVES OF BILOCAL FUNCTIONS ON RIEMANNIAN-MANIFOLDS
RODIONOV, AY
TARANOV, AY
VESTNIK MOSKOVSKOGO UNIVERSITETA SERIYA 3 FIZIKA ASTRONOMIYA, 1988, 29 (05): : 23 - 28
[33] CURVATURE CONDITIONS ON RIEMANNIAN-MANIFOLDS WITH BROWNIAN HARMONICITY PROPERTIES
HUGHES, HR
TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 1995, 347 (01) : 339 - 361
[34] A MEAN-VALUE PROPERTY OF BIHARMONIC FUNCTIONS
SMYRNELIS, EP
BULLETIN DES SCIENCES MATHEMATIQUES, 1985, 109 (01): : 103 - 111
[35] ON THE MEAN-VALUE PROPERTY FOR POLYHARMONIC FUNCTIONS
Karachik, V. V.
BULLETIN OF THE SOUTH URAL STATE UNIVERSITY SERIES-MATHEMATICAL MODELLING PROGRAMMING & COMPUTER SOFTWARE, 2013, 6 (03): : 59 - 66
[36] ON THE MEAN-VALUE PROPERTY OF POLYHARMONIC FUNCTIONS
Dalmasso, Robert
STUDIA SCIENTIARUM MATHEMATICARUM HUNGARICA, 2010, 47 (01) : 113 - 117
[37] A THEOREM ON THE MEAN-VALUE OF CHEBYSHEV FUNCTIONS
RAKHMONOV, ZK
RUSSIAN ACADEMY OF SCIENCES IZVESTIYA MATHEMATICS, 1995, 44 (03): : 555 - 569
[38] MEAN-VALUE THEOREM FOR MULTIPLICATIVE FUNCTIONS
ELLIOTT, PDTA
PROCEEDINGS OF THE LONDON MATHEMATICAL SOCIETY, 1975, 31 (NOV) : 418 - 438
[39] MEAN-VALUE LAW FOR INTERVAL FUNCTIONS
RATSCHEK, H
ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND MECHANIK, 1974, 54 (04): : T229 - T230
[40] On the mean-value property of superharmonic functions
Dalmasso, Robert
ANNALES POLONICI MATHEMATICI, 2008, 93 (01) : 85 - 90

← 1 2 3 4 5 →