Institutul de Matematică şi Informatică "Vladimir Andrunachievici"
Universitatea de Stat din MoldovaRO EN
Laurent-Padé approximation for locating singularities of meromorphic functions with values given on simple closed contours
Authors: Capcelea Maria, Capcelea Titu
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Abstract
In the present paper the Pad\'e approximation with Laurent polynomials is examined for a meromorphic function on a finite domain of the complex plane. Values of the function are given at the points of a simple closed contour from this domain. Based on this approximation, an efficient numerical algorithm for locating singular points of the function is proposed.Moldova State University
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Fulltext
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Contents
- New Form of the Hidden Logarithm Problem and its Algebraic Support
- Inequalities of Hermite-Hadamard Type for K-Bounded Modulus Convex Complex Functions
- Commutative Weakly Tripotent Group Rings
- Isohedral tilings for hyperbolic translation group of genus two which admit additional isometries
- Interior angle sums of geodesic triangles in S2XR and H2XR geometries
- Signature Schemes on Algebras, Satisfying Enhanced Criterion of Post-quantum Security
- Quasi-Kählerian manifolds and quasi-Sasakian hypersurfaces axiom
- Laurent-Padé approximation for locating singularities of meromorphic functions with values given on simple closed contours
- Asymmetric Separation of Convex Sets
