论文部分内容阅读
The classification theorem of the isoparametric submanifolds in OPn is obtained and geometry properties of them are discussed.
Classification of irreducible isoparametric submanifolds in CP~n
【摘 要】
：
The classification theorem of the isoparametric submanifolds in OPn is obtained and geometry properties of them are discussed.
【机 构】
：
DepartmentofMathematics,GraduateSchoolofUniversityofScienceandTechnologyofChina,Beijing100039,China
【出 处】
：
中国科学：数学英文版
【发表日期】
：
2000年1期
其他文献
Let (K, M) be a linear matrix problem induced from a finite dimensional algebra Λ. Then an n×n matrix M in R(K, M) is indecomposable if and only if the nu
Based on the method deriving dissipative compact linear schemes (DCS), novel high-order dissipative weighted compact nonlinear schemes (DWCNS) are developed. By
In this paper, a new trust region subproblem is proposed. The trust radius in the new subproblem adjusts itself adaptively. As a result, an adaptive trust regio
In the present paper, a liquid (or melt) film of relatively high temperature ejected from a vessel and painted on the moving solid film is analyzed by using the
A theorem of Block and Franke is improved on the existence of periodic points for a map of a circle to itself and a proof which seems more understandable is giv
The techniques from singularity theory are applied to the multiparameter bifurcation problem.The classification of (D4, S1)-equivariant bifurcation problems wit
Let L be a double homoclinic loop of a Hamiltonian system on the plane. We obtain a condition under which L generates at most two large limit cycles by perturba
Acyclic hypergraphs are analogues of forests in graphs. They arevery useful in the design of databases. The number of distinct acyclic uniform hypergraphs with
We discuss the Krein-Milman-type problems in the C-convexity theory for the generalized state space SCn(A) of C-algebra A. The main results are that every B
New construction and ultraconvergence of derivative recovery operator for odd-degree rectangular ele
［1］Zienkiewicz, O. C., Zhu, J. Z., The superconvergence patch recovery and a posteriori estimates. Part 1: The recovery technique, Int. J. Numer. Methods Engrg.,