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Distributional Weight Functions and Orthogonal Polynomials.

机译:分布权函数和正交多项式。

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It was proposed to 1) Examine the cauchy representation of the Jacobi polynomial weight function to see what happens as the contour over which it is integrated approaches the interval -1,1 on the real axis. (alpha <-1, beta < -1). 2) Do the same thing for the Laguerre polynomials after the Cauchy representation has been found (alpha < -1). 3) Examine the Pollaczek polynomials. 4) Examine other polynomial sets. (kr)

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