isomonodromic
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Isomonodromic deformation — In mathematics, the equations governing the isomonodromic deformation of meromorphic linear systems of ordinary differential equations are, in a fairly precise sense, the most fundamental exact nonlinear differential equations. As a result, their … Wikipedia
List of nonlinear partial differential equations — In mathematics and physics, nonlinear partial differential equations are (as their name suggests) partial differential equations with nonlinear terms. They describe many different physical systems, ranging from gravitation to fluid dynamics, and… … Wikipedia
List of mathematics articles (I) — NOTOC Ia IA automorphism ICER Icosagon Icosahedral 120 cell Icosahedral prism Icosahedral symmetry Icosahedron Icosian Calculus Icosian game Icosidodecadodecahedron Icosidodecahedron Icositetrachoric honeycomb Icositruncated dodecadodecahedron… … Wikipedia
Hilbert's twenty-first problem — For Riemann Hilbert factorization problems on the complex plane see Riemann Hilbert. The twenty first problem of the 23 Hilbert problems, from the celebrated list put forth in 1900 by David Hilbert, was phrased like this (English translation from … Wikipedia
Painlevé transcendents — In mathematics, Painlevé transcendents are solutions to certain nonlinear second order ordinary differential equations in the complex plane with the Painlevé property (the only movable singularities are poles), but which are not generally… … Wikipedia
Picard-Fuchs equation — In mathematics, the Picard Fuchs equation is a linear ordinary differential equation whose solutions describe the periods of elliptic curves. DefinitionLet :j=frac{g 2^3}{g 2^3 27g 3^2}be the j invariant with g 2 and g 3 the modular invariants of … Wikipedia
isomonodromy — noun The condition of being isomonodromic … Wiktionary
