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- W2032403598 abstract "An asymptotic expansion of the function [ P(x,y) = int_R {exp left{ {ileft( {{{t^4 } / 4} + {{xt^2 } / 2} + yt} right)} right}dt} ] is constructed which remains uniformly valid as $x to - infty $ for $(x,y)$ near the caustic $4x^3 + 27y^2 = 0$ in the real $xy$-plane. The result remains valid for a range of complex x and y when P is extended to ${bf C} times {bf C}$ by analytic continuation." @default.
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- W2032403598 date "1989-07-01" @default.
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- W2032403598 title "Asymptotic Expansion of the Pearcey Integral Near the Caustic" @default.
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- W2032403598 doi "https://doi.org/10.1137/0520066" @default.
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