About: Differential equations in the complex domain

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Attributs	Valeurs
type	Concept
rdfs:seeAlso	Entire and meromorphic functions, and related topics Moduli and deformations for ordinary differential equations (e.g. Knizhnik-Zamolodchikov equation)
skos:inScheme	MSC 2010
broader concept	Ordinary differential equations
narrower concept	Linear equations and systems Entire and meromorphic solutions Oscillation, growth of solutions Algebraic aspects (differential-algebraic, hypertranscendence, group-theoretical) Formal solutions, transform techniques Asymptotics, summation methods Singularities, monodromy, local behavior of solutions, normal forms Stokes phenomena and connection problems (linear and nonlinear) Differential equations on complex manifolds Inverse problems (Riemann-Hilbert, inverse differential Galois, etc.) PainlevÃ© and other special equations; classification, hierarchies; Isomonodromic deformations Singular perturbation problems in the complex domain (complex WKB, turning points, steepest descent) None of the above, but in MSC2010 section 34Mxx
skos:prefLabel	Differential equations in the complex domain Equazioni differenziali nel campo complesso 复域中的微分方程
skos:exactMatch	http://msc2010.org/resources/MSC/2000/34Mxx
skos:altLabel	Differential equations in the complex domain [See also 30Dxx, 32G34] Equazioni differenziali nel campo complesso [Vedi anche 30Dxx, 32G34] 复域中的微分方程[参见30Dxx, 32G34]
http://msc2010.org...0/msc2010#seeAlso	Entire and meromorphic functions, and related topics Moduli and deformations for ordinary differential equations (e.g. Knizhnik-Zamolodchikov equation)
skos:notation	34Mxx
skos:note	See also 30Dxx, 32G34.
skos:semanticRelation	Entire and meromorphic functions, and related topics Moduli and deformations for ordinary differential equations (e.g. Knizhnik-Zamolodchikov equation)
is rdfs:seeAlso of	Abstract differential equations Functional equations in the complex domain, iteration and composition of analytic functions Moduli and deformations for ordinary differential equations (e.g. Knizhnik-Zamolodchikov equation) Holomorphic foliations and vector fields
is broader concept of	Linear equations and systems Entire and meromorphic solutions Oscillation, growth of solutions Algebraic aspects (differential-algebraic, hypertranscendence, group-theoretical) Formal solutions, transform techniques Asymptotics, summation methods Singularities, monodromy, local behavior of solutions, normal forms Stokes phenomena and connection problems (linear and nonlinear) Differential equations on complex manifolds Inverse problems (Riemann-Hilbert, inverse differential Galois, etc.) PainlevÃ© and other special equations; classification, hierarchies; Isomonodromic deformations Singular perturbation problems in the complex domain (complex WKB, turning points, steepest descent) None of the above, but in MSC2010 section 34Mxx
is narrower concept of	Ordinary differential equations
is http://msc2010.org...0/msc2010#seeAlso of	Abstract differential equations Functional equations in the complex domain, iteration and composition of analytic functions Moduli and deformations for ordinary differential equations (e.g. Knizhnik-Zamolodchikov equation) Holomorphic foliations and vector fields
is skos:semanticRelation of	Abstract differential equations Functional equations in the complex domain, iteration and composition of analytic functions Moduli and deformations for ordinary differential equations (e.g. Knizhnik-Zamolodchikov equation) Holomorphic foliations and vector fields

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