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Local growth of solutions of linear differential equations with analytic
Authors: Houari Fettouch, Saada Hamouda
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Abstract
In this paper, we investigate the iterated order of growth of solutions to certain homogeneous and non homogeneous linear differential equations where the coefficients are analytic functions in the closed complex plane except a finite singular point. For that we use the Nevanlinna theory with adapted definitions.Laboratory of Pure and Applied Mathematics
Department of Mathematics, UMAB University of
Mostaganem, Algeria
E-mail: ,
Department of Mathematics, UMAB University of
Mostaganem, Algeria
E-mail: ,
Fulltext
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Contents
- An iterative method for solving split minimization problem in Banach space with applications
- Homogenization of a lubrication problem in oscillating domain by two-scale convergence method
- Local growth of solutions of linear differential equations with analytic
- On non-discrete topologization of some countable skew fields
- Maximum nontrivial convex cover number of join and corona of graphs
- Algebraic View over Homogeneous Linear Recurrent Processes
- Localization of singular points of meromorphic functions based on interpolation by rational functions
- Postoptimal analysis of a finite cooperative game
