For a general solution of the degenerate third Painlev\'e equation we show the Boutroux ansatz near the point at infinity. It admits an asymptotic representation in terms of the Weierstrass pe-function in cheese-like strips along generic directions. The expression is obtained by using isomonodromy deformation of a linear system governed by the degenerate third Painlev\'e equation.
Elliptic asymptotics for the complete third Painlevé transcendents
Two error bounds of the elliptic asymptotics for the fifth Painlevé transcendents
Explicit error bound of the elliptic asymptotics for the first Painlevé transcendents
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