30 resultados para Systems of nonlinear equations
em Bulgarian Digital Mathematics Library at IMI-BAS
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* This investigation was supported by the Bulgarian Ministry of Science and Education under Grant MM-7.
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A boundary-value problems for almost nonlinear singularly perturbed systems of ordinary differential equations are considered. An asymptotic solution is constructed under some assumption and using boundary functions and generalized inverse matrix and projectors.
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2000 Mathematics Subject Classification: 65H10.
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Л. И. Каранджулов, Н. Д. Сиракова - В работата се прилага методът на Поанкаре за решаване на почти регулярни нелинейни гранични задачи при общи гранични условия. Предполага се, че диференциалната система съдържа сингулярна функция по отношение на малкия параметър. При определени условия се доказва асимптотичност на решението на поставената задача.
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This paper is partially supported by project ISM-4 of Department for Scientific Research, “Paisii Hilendarski” University of Plovdiv.
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Sufficient conditions for the existence of bounded solutions of singularly perturbed impulsive differential equations are obtained. For this purpose integral manifolds are used.
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In this paper are examined some classes of linear and non-linear analytical systems of partial differential equations. Compatibility conditions are found and if they are satisfied, the solutions are given as functional series in a neighborhood of a given point (x = 0).
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The task of approximation-forecasting for a function, represented by empirical data was investigated. Certain class of the functions as forecasting tools: so called RFT-transformers, – was proposed. Least Square Method and superposition are the principal composing means for the function generating. Besides, the special classes of beam dynamics with delay were introduced and investigated to get classical results regarding gradients. These results were applied to optimize the RFT-transformers. The effectiveness of the forecast was demonstrated on the empirical data from the Forex market.
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AMS Subj. Classification: 47J10, 47H30, 47H10
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A modification of the Nekrassov method for finding a solution of a linear system of algebraic equations is given and a numerical example is shown.
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2000 Mathematics Subject Classification: 34K15, 34C10.
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We consider a finite state automata based method of solving a system of linear Diophantine equations with coefficients from the set {-1,0,1} and solutions in {0,1}.
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2000 Mathematics Subject Classification: 35J40, 49J52, 49J40, 46E30
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2010 Mathematics Subject Classification: 74J30, 34L30.
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the presentation graphical information about physical processes in WEB.