Prof.Dr. POOM KUMAM
Email: poom.kum@kmutt.ac.th Phone: 024708994 URL: https://poomkumam.wordpress.com/ |
Work Affiliations
Strategic Research Themes
- Computational Science and Engineering (Digital Transformation)
- Computer Security (Information Technology)
- Digital Transformation (Strategic Research Themes)
- High Performance Computing (Computational Science and Engineering)
- Information Technology (Digital Transformation)
- Innovative Materials, Manufacturing and Construction (Strategic Research Themes)
- Modeling Design and Optimization (Computational Science and Engineering)
Publications
- ● Best proximity points for Geraghty's proximal contraction mappings; Mongkolkeha C., Cho Y.J., Kumam P.; 2013; Journal article
- ● Best proximity point theorems for rational proximal contractions; Nashine H.K., Kumam P., Vetro C.; 2013; Journal article
- ● Common fixed point theorem for occasionally weakly compatible mappings in probabilistic metric spaces; Chauhan S., Kumam P.; 2013; Journal article
- ● Common fixed point theorems for multi-valued mappings in complex-valued metric spaces; Azam, A; Ahmad, J; Kumam, et al.; 2013; Journal article
- ● Convergence theorem for class T mappings in hilbert spaces; Witthayarat U., Kumam P.; 2013; Conference proceedings article
- ● Convergence theorems for finding zero points of maximal monotone operators and equilibrium problems in banach spaces; Saewan S., Kumam P., Cho. Y.J.; 2013; Journal article
- ● Convergence theorems for generalized mixed equilibrium and variational inclusion problems of strict-pseudocontractive mappings; Onjai-Uea N., Kumam P.; 2013; Journal article
- ● Convergence theorems for k-dimeicontactive mappings in Hilbert spaces; Mongkolkeha C., Cho Y.J., Kumam P.; 2013; Journal article
- ● Coupled coincidence point and common coupled fixed point theorems lacking the mixed monotone property; Agarwal R.P., Sintunavarat W., Kumam P.; 2013; Journal article
- ● Coupled coincidence point theorems for alpha-Psi-contractive type mappings in partially ordered metric spaces; Kaushik, P; Kumar, S; Kumam, et al.; 2013; Journal article
- ● Coupled coincidence point theorems for α-ψ-contractive type mappings in partially ordered metric spaces; Kaushik P., Kumar S., Kumam P.; 2013; Journal article
- ● Coupled fixed point theorems for F-invariant set; Sintunavarat W., Radenović S., Golubović Z., et al.; 2013; Journal article
- ● Existence and approximation for a solution of a generalized equilibrium problem on the dual space of a Banach space; Phuangphoo P., Kumam P.; 2013; Journal article
- ● Existence and modification of halpern-mann iterations for fixed point and generalized mixed equilibrium problems with a bifunction defined on the dual space; Phuangphoo P., Kumam P.; 2013; Journal article
- ● Fixed Points for Weak alpha-psi-Contractions in Partial Metric Spaces; Kumam, P; Vetro, C; Vetro, et al.; 2013; Journal article
- ● Fixed points for weak α - ψ -contractions in partial metric Spaces; Kumam P., Vetro C., Vetro F.; 2013; Journal article
- ● Fixed point theorems on ordered metric spaces through a rational contraction; Kumam P., Rouzkard F., Imdad M., et al.; 2013; Journal article
- ● General iterative method for convex feasibility problem via the hierarchical generalized variational inequality problems; Wairojjana N., Kumam P.; 2013; Conference proceedings article
- ● Hierarchical fixed points of strictly pseudo contractive mappings for variational inequality problems; Chamnarnpan T., Wairojjana N., Kumam P.; 2013; Journal article
- ● Hybrid projection algorithm for two countable families of hemirelatively nonexpansive mappings and applications; Wang Z.-M., Kumam P.; 2013; Journal article
Expertise
- Algorithms for Image Processing
- Algorithms in Signal and Image Processing
- Computational Fluid Dynamics (CFD)
- Computational Science and Simulation
- Convex Optimization
- Differential game
- Equilibrium Problem
- Fixed Point Algorithms in Optimization and Equilibrium Theory
- Fixed Point Approach to Differential Equations and Controls
- Fixed Point Theory
- Fuzzy soft set
- Iterative Algorithms
- Nonlinear Analysis
- Optimization Algorithms
- Variational Inequality










