SPHERICAL FUNCTIONS ON A SIMPLY CONNECTED SEMISIMPLE LIE GROUP .2. PALEY-WIENER THEOREM FOR RANK ONE CASE

被引：26

作者：

FLENSTEDJENSEN, M ^{[1
]}

机构：

[1] UNIV COPENHAGEN,INST MATH,DK-2100 COPENHAGEN,DENMARK

来源：

MATHEMATISCHE ANNALEN | 1977年 / 228卷 / 01期

关键词：

D O I：

10.1007/BF01360773

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

引用

页码：65 / 92

页数：28

共 23 条

[1] PLANCHEREL FORMULA AND PALEY-WIENER THEOREM FOR SPHERICAL FUNCTIONS ON SEMISIMPLE LIE GROUPS
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[J]. ANNALS OF MATHEMATICS, 1971, 93 (01) : 150 - &
[2] AN ANALOG OF PALEY-WIENER THEOREM ON A REAL RANK-2 SEMISIMPLE LIE GROUP - THE CASE OF 1 DIMENSIONAL TAU-SHERICAL FUNCTIONS
KAWAZOE, T
[J]. PROCEEDINGS OF THE JAPAN ACADEMY SERIES A-MATHEMATICAL SCIENCES, 1981, 57 (06) : 297 - 302
[3] SPHERICAL FUNCTIONS ON A SIMPLY CONNECTED SEMISIMPLE LIE GROUP
FLENSTEDJENSEN, M
[J]. AMERICAN JOURNAL OF MATHEMATICS, 1977, 99 (02) : 341 - 361
[4] Absence of two Paley-Wiener properties for semisimple Lie groups of real rank one
Shtern, A. I.
[J]. RUSSIAN JOURNAL OF MATHEMATICAL PHYSICS, 2016, 23 (02) : 281 - 282
[5] OPERATIONAL CALCULUS AND PALEY-WIENER TYPE THEOREMS FOR A SEMISIMPLE COMPLEX LIE GROUP
ZHELOBEN.DP
[J]. DOKLADY AKADEMII NAUK SSSR, 1966, 170 (06): : 1243 - &
[6] DIFFERENTIAL-EQUATIONS AND AN ANALOG OF PALEY-WIENER THEOREM FOR LINEAR SEMISIMPLE LIE GROUPS
JOHNSON, KD
[J]. NAGOYA MATHEMATICAL JOURNAL, 1976, 64 (DEC) : 17 - 29
[7] SOME CHARACTERIZATION OF THE SCHWARTZ SPACE AND AN ANALOG OF THE PALEY-WIENER TYPE THEOREM ON RANK-1 SEMISIMPLE LIE GROUPS
KAWAZOE, T
[J]. PROCEEDINGS OF THE JAPAN ACADEMY SERIES A-MATHEMATICAL SCIENCES, 1979, 55 (06) : 205 - 208
[8] SPHERICAL FUNCTIONS ON A SEMISIMPLE LIE GROUP .2.
HARISHCHANDRA
[J]. AMERICAN JOURNAL OF MATHEMATICS, 1958, 80 (03) : 553 - 613
[9] A Paley-Wiener theorem for the spherical Laplace transform on causal symmetric spaces of rank 1
Andersen, NB
Olafsson, G
[J]. PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY, 2001, 129 (01) : 173 - 179
[10] Absence of two Paley–Wiener properties for semisimple Lie groups of real rank one
A. I. Shtern
[J]. Russian Journal of Mathematical Physics, 2016, 23 : 281 - 282

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