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Please use this identifier to cite or link to this item: http://dspace.bsu.edu.ru/handle/123456789/4916
Title: Logarithmic differential forms and analysis of complex dynamical systems = Логарифмические дифференциальные формы и комплексные динамические системы
Authors: Aleksandrov, A. G.
Castro, Jr. A. A .
Gruzman, V. A.
Keywords: science
mathematics
differential calculus
integral calculus
logarithmic differential forms
complex dynamic systems
the hypersurface
the torsion differentials
regular meromorphic differential forms
the residue form
the index of the vector field
Issue Date: 2009
Publisher: Белгородский государственный университет
Citation: Aleksandrov A.G. Logarithmic differential forms and analysis of complex dynamical systems = Логарифмические дифференциальные формы и комплексные динамические системы / A.G. Aleksandrov, A.A. Castro, Jr., V.A. Gruzman ; Institute for control sciences // Научные ведомости БелГУ. Сер. Математика. Физика. - 2009. - №13(68), вып.17/1.-С. 20-32.
Abstract: Describes an approach to the study of complex dynamic systems, based on the methods of the theory of logarithmic differential forms, deformation theory and integrable connections associated with deformations. Briefly discuss a new method of calculating the topological index of the complex vector fields on hypersurfaces with arbitrary singularities
URI: http://dspace.bsu.edu.ru/handle/123456789/4916
Appears in Collections:Научные ведомости БелГУ. Сер. Математика. Физика

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