Polynomials Orthogonal with Respect to an Inner Product Involving Differences(the General Case)

摘要

Let Q(sub n, sup lambda)(x) be the sequence of monic orthogonal polynomials withrespect to the inner product = (integral over R) f(x) g(x) d(psi)(x) + lambda (deltaf(c) (delta)g(c), where c is a member of R, psi is a distribution function with infinite spectrum lambda = or > o, f and g are real functions and