Critical problems of totally isotropic subspaces in finite pseudo-symplectic spaces

Journal of East China Normal University(Natural Sc ›› 2010, Vol. 2010 ›› Issue (3): 142-148.

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Critical problems of totally isotropic subspaces in finite pseudo-symplectic spaces

ZHAO Yan-bing¹, QIAN Guo-dong², HUO Yuan-ji³

1. Department of Basic Courses,Zhangjiakou Vocational College of Technology, Zhangjiakou Hebei 075051, China; 2 . Department of Computer Science,Hebei North University, Zhangjiakou HebeiEDWEI 075000, China3. Department of Mathematics, Hainan Software Profession Institute, Qionghai Hainan 571000, China

Received:2009-08-06 Revised:2009-10-25 Online:2010-05-25 Published:2010-05-25
Contact: ZHAO Yan-bing

Abstract

Abstract: With the properties and counting theorems of the finite
pseudo-symplectic spaces, this paper studied the critical problems
of totally isotropic subspaces in the finite pseudo-symplectic
spaces and obtained the corresponding counting formulas and critical
exponents

Key words: critical exponent, flat, lattice, matroid, Mobius function, pseudo-symplectic spaces, critical exponent, flat, lattice, matroid, Mobius function

CLC Number:

O152.8

ZHAO Yan-bing;QIAN Guo-dong;HUO Yuan-ji. Critical problems of totally isotropic subspaces in finite pseudo-symplectic spaces[J]. Journal of East China Normal University(Natural Sc, 2010, 2010(3): 142-148.

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Critical problems of totally isotropic subspaces in finite pseudo-symplectic spaces

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