两个新高斯系数恒等式的证明  

Proof of Two New Gauss Coefficient Identities

作　　者：徐峰[1] 韩桂玲[2] 李晓东[2] XU Feng HAN Gui-ling LI Xiao-dong(Office of Academic Affairs, Xuanhua Science and Technology Vocational College, Xuanhua 075100, China Department of Economic Management, Xuanhua Science and Technology Vocational College, Xuanhua 075100, China)

机构地区：[1]宣化科技职业学院教务处,河北宣化075100 [2]宣化科技职业学院经济管理系,河北宣化075100

出　　处：《数学的实践与认识》2016年第20期285-288,共4页Mathematics in Practice and Theory

摘　　要：设F_q是q个元素的有限域,其中q是素数的幂,利用有限域F_q上n维向量空间F_q^((n))中子空间的几何意义及其计数公式证明了两个新的高斯系数恒等式.Let F_q be the finite field with q elements,where q is a power of a prime.By the subspace of the n—dimensional vector space F_q^n over the finite field F_q and counting formula,two new Gauss coefficient identities are proved.

关 键 词：有限域F_q上n维向量空间F_q^((n)) 子空间 高斯系数恒等式 

分 类 号：O178[理学—数学]