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This volume gathers the contributions from outstanding mathematicians, such as Samuel Krushkal, Reiner Kuhnau, Chung Chun Yang, Vladimir Miklyukov and others.It will help researchers to solve problems on complex analysis and potential theory and discuss various applications in engineering. The contributions also update the reader on recent developments in the field. Moreover, a special part of the volume is completely devoted to the formulation of some important open problems and interesting conjectures.
Complex Analysis & Potential Theory
Speed of Approximation to Degenerate Quasiconformal Mappings and Stability Problems (V M Miklyukov); Decompositions of Meromorphic Functions Over Small Function Fields (P Li & C-C Yang); Strengthened Moser's Conjecture and Finsler Geometry of Grunsky Coefficients (S Krushkal); Geometric Approach in the Theory of Generalized Quasiconformal Mappings (A Golberg); Grunsky Inequalities, Fredholm Eigenvalues, Reflection Coefficients (R Kuhnau); Geometry of the General Beltrami Equations (B Bojarski); Asymptotic Expansions of the Solutions to the Heat Equations with Generalized Initial Value Functions (K Yoshino & Y Oka); Sums of Reciprocal Eigenvalues (B Dittmar); Separately Quasi-Nearly Subharmonic Functions (J Riihentaus); Open Problems on Hausdorff Operators (E Liflyand); Harmonic Commutative Banach Algebras and Spatial Potential Fields (S A Plaksa); On the Existence of Harmonic Diffrential Forms with Prescribed Singularities (E Malinnikova); and other papers.