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We study Fourier coefficients of Poincaré series attached to matrix coefficients of integrable discrete series.
The matrix coefficients of the Laurent expansion of the inverse are computed using recursive analytical formulae.
For some other families our result implies that matrix coefficients of all irreducible, discrete series representations are Gθ-integrable.
The input of the algorithm are the matrix coefficients of the power series expansion of the perturbed matrix.
Essential in the proof is the fact that the formal power series of certain matrix coefficients of V satisfy a system of differential equations with regular singularities.
In this work the unitary structures of these realizations are directly related to the orthogonality relations for the matrix coefficients of these representations.
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Table 2 is showing the correlation matrix coefficient of all soil samples.
The Lp-Fourier algebra ALp G) is defined to be the set of matrix coefficient functions of Lp-representations.
Matrix coefficients and dominant poles of closed loop transfer function is selected based on Genetic Algorithm.
Matrix of coefficients of deformation.
Let be a matrix of coefficients of system (3.32).
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