A formula for angles between subspaces of inner product spaces.
Gunawan, Hendra, Neswan, Oki, Setya-Budhi, Wono (2005)
Beiträge zur Algebra und Geometrie
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A formula for angles between subspaces of inner product spaces.
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In this paper I present the Kronecker-Capelli theorem which states that a system of linear equations has a solution if and only if the rank of its coefficient matrix is equal to the rank of its augmented matrix.MML identifier: MATRIX15, version: 7.8.09 4.97.1001
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∗ Partially supported by Grant MM-428/94 of MESC. Systems of orthogonal polynomials on the real line play an important role in the theory of special functions [1]. They find applications in numerous problems of mathematical physics and classical analysis. It is known, that classical polynomials have a number of properties, which uniquely define them.