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Inner Product Spaces,In Chap. 1 we defined a vector space as an abstraction of the familiar Euclidean space. In doing so, we took into account only two aspects of the set of vectors in a plane, namely the vector addition and scalar multiplication. Now, we consider the third aspect, namely the . between vectors.Cocker 发表于 2025-3-22 06:55:06
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Spectral Representation,Recall that if . is a linear operator on a finite dimensional inner product space ., then there exists a unique linear operator ., called the adjoint of ., which satisfiesCommission 发表于 2025-3-22 17:57:17
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