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1 开集减闭集的差集是开集, 闭集减开集的差集是闭集 证明:利用A-B=A∩Bc , 开集的余集是闭集,闭集的余集是开集, 以及有限个开集的交仍是开集, 有限个闭集的交仍是闭集即得
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若首项系数an≠0的n次多项式 0n(x),满足 ≠k (0,9)=p(x),(x)(x)dx 2k=0,12…) 就称多项式序列9,1,…n,在 [a,b上带权p(x)正交,并称o,(x) 是[a,b上带权(x)的n次正交多项 式。 构造正交多项式的格拉姆一施密 特( Gram-Schmidt)方法 定理:按以下方式定义的多
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Strategic Management Journal is currently published by John wiley sons Your use of the JSTOR archive indicates your acceptance of JSTOR's Terms and Conditions of Use, available at http://www.jstor.org/about/terms.htmlJstOr'sTermsandConditionsofUseprovidesinpartthatunlessyou have obtained prior permission, you may not download an entire issue of a journal or multiple copies of articles, and you may use content in the JSTOR archive only for your personal, non-commercial use
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Two stimulating and innovative papers by Morrill were concerned with waves of spatial diffusion.(Morrill,[1, 2 )The purpose of the first was to propose some insights and interpretations which can be obtained by characteriz ive-like phend Morrill scopic and theoretical implications of such a conceptualization. He was concerned with both time and distance, and noted that in earlier conceptualizations more emphasis had been placed on de ecay re elated to time than on that related to distance. He therefore hypothesized that the number of innovations would de-
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The diffusion of new products and new processes of production within and between business enterprises is clearly one of the fundamental aspects of the process of growth and transformation of contemporary economies It is well known that the diffusion of new products and processes takes varying lengths of time: some economic agents adopt very early after the development of an innovation while others sometimes do it only after decades
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人教A版高中数学必修4第二章 平面向量2.5 平面向量应用举例课件(1)
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第7题商品包装 第1题席位分配 1.比例加惯例2.Q值方法3. d'Hondr方法 重量w体积v尺寸a3面积saa 12345已知,已有n增加席, 生产成本w包装成本C2cs其它成本C3(常数 A235117.578.358,75
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人教A版高中数学必修4第二章 平面向量2.5 平面向量应用举例导学案(1)
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一、选择合适答案填入空内。 (1)集成运放电路采用直接耦合方式是因为 A.可获得很大的放大倍数B.可使温漂小 C.集成工艺难于制造大容量电容 (2)通用型集成运放适用于放大 A.高频信号 B.低频信号 C.任何频率信号
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人教A版高中数学必修4第二章 平面向量2.3 平面向量的基本定理及坐标表示导学案(1)
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