Quasilinearization of dynamic equations on time scales involving the sum of three functions
Access Status
Fulltext not available
Authors
Wang, P.
Wu, Yong Hong
Date
2011Type
Journal Article
Metadata
Show full item recordCitation
Wang, Peiguang and Wu, Yonghong. 2011. Quasilinearization of dynamic equations on time scales involving the sum of three functions. International Journal of Pure and Applied Mathematics. 70 (6): pp. 843-854.
Source Title
International Journal of Pure and Applied Mathematics
Additional URLs
ISSN
School
Department of Mathematics and Statistics
Collection
Abstract
In this paper, we present and discuss a method of quasilinearization, coupled with the method of upper and lower solutions for the solutions of a class of two-point boundary value problem of dynamic equations on time scales concerning the sum of three functions. A monotone iterative scheme whose elements converge rapidly to the unique solution of the problem is established, and the convergence is shown to be of order k + 1 (k >= 1).
Related items
Showing items related by title, author, creator and subject.
-
Evans, Katy; Gordon, R.; Mavrogenes, J.; Tailby, N. (2009)Carbon dioxide- and salt-bearing solutions are common in granulite, ore-forming and magmatic environments. The presence of CO2 affects mineral solubilities, fluid miscibility, and viscosity and wetting properties, and ...
-
Chong, Yen N. (2001)General routing problems deal with transporting some commodities and/or travelling along the axes of a given network in some optimal manner. In the modern world such problems arise in several contexts such as distribution ...
-
Ang, Zen Yang; Boddy, Michael; Liu, Yandi; Sunderland, Bruce (2016)Apomorphine in solution undergoes rapid autoxidation, producing greenish colored solutions, making it difficult to formulate as a stable pharmaceutical solution. To identify the optimum antioxidant agent/combination for ...