Titlebook: Recent Developments in Complex Analysis and Computer Algebra; This conference was Robert P. Gilbert,Joji Kajiwara,Yongzhi S. Xu Book 19991

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The Method of Integral Representation in the Theory of Spaces of Functions of Several Groups of Varrelated domains. Further, he developed and widely employed the method of integral representations of functions in terms of their partial derivatives. This method (together with estimates of integrals of potential type and of singular integral operators) is even now one of the basic methods in the th

Antecedent

Extension of Meromorphic Mappings from Domains of the Locally Convex Space,nvex space ., (Ω, φ) be a Riemann domain over the manifold ., (Ω̄, φ̄) be the locally pseudoconvex hull of the domain (Ω, φ) over . Let . be a complex Banach manifold with the weak disk property and .: Ω → . be a meromorphic map. The meromorphic mapping . is extended to a meromorphic mapping . : Ω̄

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Recent Progress in Ployhedral Harmonics,ect to a polytope. The main feature of it is the finite dimensionality of the space of polyhedral harmonic functions. The theory involves not only analysis but also algebra and combinatorics, and has a. rather different flavor from classical harmonic analysis. This paper aims at providing a survey o

策略

Parameter Analysis,e second section concerns Complex Numerical Analysis on Parameter Identification of Aeronautics. We identify values of parameters so that holomorphic functions with parameters have real zeros, using the residue theory. The third section concerns localization of global existence of holomorphic soluti

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Elimination of Defects of Meromorphic Mappings by Small Deformation,es with a positive Nevanlinna deficiency in a set . ⊂ ..(.)* of hyperplanes in general position is at most countable. (Such a hyperplane is called a deficient hyperplane or a defect.) Further, Sadullaev [6] proved that the set of hyperplanes with a positive Valiron deficiency is of capacity zero (or