FLAG MANIFOLDS AND TODA-LATTICES

被引：25

作者：

FLASCHKA, H ^{[1
]}

HAINE, L ^{[1
]}

机构：

[1] CATHOLIC UNIV LOUVAIN,INST MATH,B-1348 LOUVAIN,BELGIUM

来源：

MATHEMATISCHE ZEITSCHRIFT | 1991年 / 208卷 / 04期

关键词：

D O I：

10.1007/BF02571544

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

引用

页码：545 / 556

页数：12

共 16 条

[1] THE TODA LATTICE, DYNKIN DIAGRAMS, SINGULARITIES AND ABELIAN-VARIETIES [J].

ADLER, M ;

VANMOERBEKE, P .

INVENTIONES MATHEMATICAE, 1991, 103 (02) :223-278

[2]

Bernstein I.N., 1973, RUSS MATH SURV, V28, P1, DOI 10.1070/RM1973v028n03ABEH001557

[3]

Bremner M.R., 1985, TABLES DOMINANT WEIG

[4] THE TODA FLOW ON A GENERIC ORBIT IS INTEGRABLE [J].

DEIFT, P ;

LI, LC ;

NANDA, T ;

TOMEI, C .

COMMUNICATIONS ON PURE AND APPLIED MATHEMATICS, 1986, 39 (02) :183-232

[5]

ERCOLANI NM, PAINLEVE BALANCES DR

[6] TORUS ORBITS IN G/P [J].

FLASCHKA, H ;

HAINE, L .

PACIFIC JOURNAL OF MATHEMATICS, 1991, 149 (02) :251-292

[7]

FLASCHKA H, PAINLEVE ANAL SEMISI

[8]

FLASCHKA H, 1988, ALGEBRAIC ANAL, V1, P141

[9] COMBINATORIAL GEOMETRIES AND TORUS STRATA ON HOMOGENEOUS COMPACT MANIFOLDS [J].

GELFAND, IM ;

SERGANOVA, VV .

RUSSIAN MATHEMATICAL SURVEYS, 1987, 42 (02) :133-168

[10] CLASSICAL AND QUANTUM-MECHANICAL SYSTEMS OF TODA-LATTICE TYPE .2. SOLUTIONS OF THE CLASSICAL FLOWS [J].

GOODMAN, R ;

WALLACH, NR .

COMMUNICATIONS IN MATHEMATICAL PHYSICS, 1984, 94 (02) :177-217

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