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The Beurling-Bj ¨orck space S w , as defined in 2, consists of C ∞ functions such that the functions and their Fourier transform jointly with all their derivatives decay ultrarapidly
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[Mag3] , Painlev´ e-type differential equations for the recurrence coefficients of semi- classical orthogonal polynomials, J. Zaslavsky , Asymptotic expansions of ratios of
In this work, we will first extend the full artificial basis technique presented in 7, to solve problems in general form, then we will combine a crash procedure with a single
Page (108): Parenthetically I wrote in Exercise 4–I, “The only [non-trivial] embedding theorem for large abelian categories that we know of [requires] both a generator and
Because of the bijection Inv: ˜ S n I → P n−1 (Theorem 4.4) we can pull the Young lattice back to ˜ S n I and obtain a third partial order, in addition to weak order and Bruhat
for proving independence of certain conditions and constructing further examples by means of finite direct products in the main results of the paper... Validity of (J) follows
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