Pages that link to "Item:Q4848646"

The following pages link to Symmetrization in the geometric theory of functions of a complex variable (Q4848646):

Displaying 24 items.

• Global asymptotics of the second Painlevé equation in Okamoto's space (Q485288) (← links)
• Painlevé I, coverings of the sphere and Belyi functions (Q485289) (← links)
• Asymptotic expressions for the second Painlevé functions (Q583455) (← links)
• A class of differential equations of PI-type with the quasi-Painlevé property (Q996929) (← links)
• A differential geometric characterization of the first Painlevé transcendent (Q1085320) (← links)
• On a generalized Bessel function of two variables. I (Q1340562) (← links)
• A note on the averaging for single-phase elliptic solutions of the Toda and the Volterra lattices (Q1342185) (← links)
• Weak nonlinear asymptotic solutions for the fourth order analogue of the second Painlevé equation (Q1695055) (← links)
• Uniformization and constructive analytic continuation of Taylor series (Q2142985) (← links)
• 2-parameter \(\tau\)-function for the first Painlevé equation: topological recursion and direct monodromy problem via exact WKB analysis (Q2191170) (← links)
• On various approaches to asymptotics of solutions to the third Painlevé equation in a neighborhood of infinity (Q2278252) (← links)
• Tronquée solutions of the Painlevé equation PI (Q2351047) (← links)
• A direct method to find Stokes multipliers in closed form for \(\mathrm{P}_1\) and more general integrable systems (Q2821663) (← links)
• Asymptotic behaviours given by elliptic functions in ${\rm P_I}$ –${\rm P_V}$ (Q3176643) (← links)
• (Q3364017) (← links)
• (Q4231452) (← links)
• Stokes phenomena in discrete Painlevé II (Q4647125) (← links)
• LOWER ESTIMATES FOR THE GROWTH OF THE FOURTH AND THE SECOND PAINLEVÉ TRANSCENDENTS (Q4650525) (← links)
• Growth of the first, the second and the fourth Painlevé transcendents (Q4709387) (← links)
• ELLIPTIC ASYMPTOTIC REPRESENTATION OF THE FIFTH PAINLEVÉ TRANSCENDENTS (Q5083823) (← links)
• Resurgent extrapolation: rebuilding a function from asymptotic data. Painlevé I (Q5872759) (← links)
• CORRIGENDUM: ELLIPTIC ASYMPTOTIC REPRESENTATION OF THE FIFTH PAINLEVÉ TRANSCENDENTS (Q6070600) (← links)
• A note on a <i>q</i> -difference equation related to Riccati equations (Q6633877) (← links)
• Two error bounds of the elliptic asymptotics for the fifth Painlevé transcendents (Q6654969) (← links)