
doi: 10.1007/bf01838158
From authors' introduction: Our basic theorem is a general result in linear algebra, a set of equations describing the space where commuting operators \(\{\gamma_{\alpha}\}\) are disgonalizable with specified eigenvalues \(\phi_ 1(\gamma_ k),...,\phi_ n(\gamma_{\alpha}),... \). We shall then use our theorem to derive specific results on sums of semilinear functions.
510.mathematics, Linear transformations, semilinear transformations, sums, semilinear functions, weight vectors, Article, Functional equations and inequalities
510.mathematics, Linear transformations, semilinear transformations, sums, semilinear functions, weight vectors, Article, Functional equations and inequalities
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