The horospherical duality
The horospherical duality
摘要
We discuss the horospherical duality as a geometrical background of harmonic analysis on semisimple symmetric spaces.
We discuss the horospherical duality as a geometrical background of harmonic analysis on semisimple symmetric spaces.
参考文献14
-
1Simon Gindikin.Harmonic analysis on symmetric Stein manifolds from the point of view of complex analysis[J]. Japanese Journal of Mathematics . 2006 (1)
-
2D. N. Akhiezer,S. G. Gindikin.On Stein extensions of real symmetric spaces[J]. Mathematische Annalen . 1990 (1-3)
-
3A. Martineau.Sur la topologie des espaces de fonctions holomorphes[J]. Mathematische Annalen . 1966 (1)
-
4Gindikin S.Integral Geometry on SL(2;R). Mathematical Research Letters . 2000
-
5Gindikin S.An analytic separation of series of representations for SL(2;R). Mosc Math J . 2002
-
6Gindikin S.Harmonic analysis on symmetric manifolds from the point of view o complex analysis. Japanese Journal of Mathematics . 2006
-
7Martineau A.Indicatrices des fonctionellea analitiques at inversionde la transformation de Foiurier-Borel pat la transformation de la Laplace. Comptes Rendus de l Académie des Sciences . 1962
-
8Martineau A.Sur la topologie des espaces de functions holomorphes. Mathematische Annalen . 1966
-
9Akhiezer D N,Gindikin S G.On Stein extensions of real symmetric spaces. Mathematische Annalen . 1990
-
10Gindikin S,Kr(?)tz B.Invariant Stein domains in Stein symmetric spaces and a non-linear complex convexity theorem. Intern Math Res Not . 2002
-
1ZHANG Yi.Fixed Point Theorems in Cone Symmetric Spaces[J].Chinese Quarterly Journal of Mathematics,2015,30(2):280-286.
-
2Anton Deitmar School of Mathematical Sciences University of Exeter Laver Building, North Park Road Exeter, EX4 4QE Devon, UK.HARMONIC ANALYSIS ON THE QUOTIENT k^x非汉字符号k\A^1非汉字符号A^1[J].Acta Mathematica Scientia,2001,21(1):21-28.
-
3JIN QuanqinDepartment of Mathematics, Hebei University, Baoding 071002, China,Department of Mathematics, Nankai University, Tianjin 300071,China.Grassmann geometry on symmetric spaces[J].Chinese Science Bulletin,1999,44(1):41-44.
-
4LIANG Ke,JIN Quanqin.Minimal symmetric submanifolds in compact Riemannian symmetric spaces[J].Chinese Science Bulletin,1998,43(21):1786-1789. 被引量：1
-
5Mohamed Adel Sharaf,Hadia Hassan Selim.Recursive harmonic analysis for computing Hansen coefficients[J].Research in Astronomy and Astrophysics,2010,10(12):1298-1306. 被引量：1
-
6陆启铿.THE HEAT KERNEL OF A BALL IN C^n[J].Chinese Annals of Mathematics,Series B,1990,11(1):1-14. 被引量：1
-
7GE JianQuan,QIAN Chao.Finiteness results for equifocal hypersurfaces in compact symmetric spaces[J].Science China Mathematics,2014,57(9):1975-1982. 被引量：3
-
8ZHU FuliuDepartment of Mathematics, Wuhan University, Wuhan 430072, China.Central limit theorem on noncompact Riemannian symmetric spaces of rank one[J].Chinese Science Bulletin,1997,42(15):1247-1250.
-
9王大海.关于《REAL VARIABLE METHODS IИ HARMOИIC ANALYSIS》一书的注记[J].东北师大学报（自然科学版）,1990,22(3):27-36.
-
10FANG FUQUAN (Nankai Institute of Mathematics, 94 Weijin Road, Tianjin 300071, China.).EQUIFOCAL HYPERSURFACESIN SYMMETRIC SPACESEQUIFOCAL HYPERSURFACESIN SYMMETRIC SPACES[J].Chinese Annals of Mathematics,Series B,2000,21(4):473-478.
