Mohamad Rafi Segi Rahmat

Contact

• workRoom BB29 B
  Malaysia Campus
  Jalan Broga
  43500 Semenyih
  Selangor Darul Ehsan
  Malaysia
• work+6 (03) 8924 8230
• fax+6 (03) 8924 8017
• Mohd.Rafi@nottingham.edu.my

Biography

Dr. Mohamad Rafi Segi Rahmat is a Lecturer and Researcher in Mathematics. He completed his PhD (2006) in the area of functional analysis on probabilistic/fuzzy metric and normed spaces at the National Univeristy of Malaysia (UKM). He has vast experience in teaching mathematics for tertiary levels since 1993. He joined the Department of Applied Mathematics at Nottingham University, Malaysia Campus, in August 2007.

Teaching Summary

Engineering Mathematics I, Engeneering Mathematics II, Linear Mathematics, Advance Mathematical Technique in Ordinary Differential Equations for Engineers and Mathematical Technique in Partial… read more

Research Summary

To introduce a more general concepts of Riemann-Liouville fractional integral and Caputo type fractional derivative on time scales. To sudy on sufficient conditions for existence and uniqueness of… read more

Selected Publications

• M.R.SEGI RAHMAT and M.S.M. NOORANI, 2015. Caputo type fractional difference operator and its application on discrete time scales Advances in Difference Equations. 2015:160
• M. R. SEGI RAHMAT, 2014. Integral Transform Methods for Solving Fractional Dynamic Equations on Time Scale Abstract and Applied Analysis: AAA. 2014(2014), 261348
• M.R.S.RAHMAT, 2011. On some (q,h)-analogues of integral inequalities on discrete time scales Computers and Mathematics with Applications: CAMW. 62(4), 1790-1797
• M.R.SEGI RAHMAT, 2011. The (q,h)-Laplace transform on discrete time scales Computers and Mathematics with Applications: CAMW. 62(1), 272-281

• View all publications

Engineering Mathematics I, Engeneering Mathematics II, Linear Mathematics, Advance Mathematical Technique in Ordinary Differential Equations for Engineers and Mathematical Technique in Partial Differential equations for Engineers.

Current Research

To introduce a more general concepts of Riemann-Liouville fractional integral and Caputo type fractional derivative on time scales. To sudy on sufficient conditions for existence and uniqueness of solution to an initial value problem described by generalized fractional order differential equations on times scales. Study on various types of time scales analogues of integral transforms method applied to the dynamic equations.

• M. R. SEGI RAHMAT, 2021. The Gronwall's Inequality on the (q, h) - Time Scale Dynamics of Continuous, Discrete and Impulsive System Series B: Applications & Algorithms: DCDIS. 28(3)(2021), 183-196
• M. R. SEGI RAHMAT and M. S. M. NOORANI, 2021. A new conformable nabla derivative and its application on arbitrary time scales Advances in Difference Equations: ADE. 2021:238
• M.R.SEGI RAHMAT, 2019. A new definition of conformable fractional derivative on arbitrary time scales Advances in Difference equations: ADE. 2019:354
• 2016. Resource-bounded context-aware applications: A survey and early experiment. In: PHAN CONG VINH, ed., Nature of Computation and Communication 168. Springer. 153-164
• M.R.SEGI RAHMAT and M.S.M. NOORANI, 2015. Caputo type fractional difference operator and its application on discrete time scales Advances in Difference Equations. 2015:160
• M.R.SEGI RAHMAT, DUMITRU BALEANU and XIAO-JUN YANG, 2015. Cantor-type spherical-coordinate Method for Differential Equations within Local Fractional Derivatives. In: CARLO CATTANI and HARI M. SRIVASTAVA, eds., Fractional Dynamics De Gruyter Open. 231-242
• M. R. SEGI RAHMAT, 2014. Integral Transform Methods for Solving Fractional Dynamic Equations on Time Scale Abstract and Applied Analysis: AAA. 2014(2014), 261348
• S. K. ELAGAN and M. R. SEGI RAHMAT, 2012. SOME FIXED POINT THEOREMS IN LOCALLY CONVEX TOPOLOGY GENERATED BY FUZZY N-NORMED SPACES Iranian Journal of Fuzzy Systems. 9(4), 43-54
• M.R.SEGI RAHMAT, 2011. The (q,h)-Laplace transform on discrete time scales Computers and Mathematics with Applications: CAMW. 62(1), 272-281
• M.R.S.RAHMAT, 2011. On some (q,h)-analogues of integral inequalities on discrete time scales Computers and Mathematics with Applications: CAMW. 62(4), 1790-1797
• S. K. ELAGAN and M.R.S.RAHMAT, 2010. Some fixed point theorems in fuzzy n-normed spaces International Journal of Mathematical Combinatorics. 3, 45-56
• S. K. ELAGAN and M. R. S. RAHMAT, 2009. Some remarks on series in fuzzy n-normed spaces International Journal of Mathematical Combinatorics. 3, 61-70
• M.R.S.RAHMAT, 2009. Ideal convergence on probabilistic normed spaces International Journal of Statistics & Economics: IJSE. 3(S09),
• M.R.S.RAHMAT, 2009. Lacunary statistical convergence on probabilistic normed spaces International Journal of Open Problems in Computer Science and Mathematics: IJOPCM. 2(2), 285-292
• M.R.S.RAHMAT and HARIKRISHNAN K.K, 2009. On I-convergence in the topology induced by probabilistic norms Europian Journal of Pure and Applied Mathematics: EJPAM. 2(2), 195-212
• M.R.S.RAHMAT and B.L.GUILLEN, 2009. Probabilistic norms and statistical convergence of random variables Surveys in Mathematics and its Appliction. 4, 65-75
• M.R.S.RAHMAT, 2008. Fixed point theorems on fuzzy inner product spaces Fuzzy System and Mathematics. 22(3), 1-8
• M.R.S.RAHMAT and M.S.M.NOORANI, 2008. Category of probabilistic metric spaces and a fixed point theorem International Journal of Mathematical Analysis: IJMA. 2(9), 401-409
• B.L.GUILLEN and M.R.S.RAHMAT, 2008. Statistical convergence in strong topology of probabilistic normed spaces Note di Matematica. 29(1), 79-88
• M.R.S.RAHMAT, 2008. Fixed points on probabilistic and fuzzy structures Lambert Academic Publishing, Germany.
• M. R. SEGI RAHMAT and M. S. M. NOORANI, 2008. Product of Fuzzy Metric Spaces and Fixed Point Theorems Int. J. Contemp. Math. Sciences: IJCMS. 3(15), 703-712
• M.R.S.RAHMAT, 2007. Category of fuzzy metric spaces and an application International Journal of Computational and Applied mathematics: IJCAM. 2(3), 267-275
• M.R.S.RAHMAT, 2007. Fixed point theorem for discontinuous mappings on PN spaces Cornell University Library. Available at: <http://arxiv.org/abs/0706.1383v1>
• M.R.S. RAHMAT and M.S.M. NOORANI, 2006. Fixed point theorem on intuitionistic fuzzy metric spaces Iranian Journal of Fuzzy Systems. 3(1), 23-29
• M.R.S.RAHMAT and M.S.M.NOORANI, 2006. Contraction mapping on Probabilistic Hyperspaces and an application Int. J. Contemp. Math. Sciences: IJCMS. 1(2), 91-97
• M.R.S.RAHMAT, 2006. Approximate Fixed point theorem in probabilistic normed (metric) spaces In: Proceeding of the 2nd IMT-GT Regional conference on Mathematics, Statistics and Applications, University Sain Malaysia, Penang, June 13-15, 2006.
• M.R.S.RAHMAT and M.S.M.NOORANI, 2006. Approximate fixed point theorem on probabilistic structures International Journal of Applied Mathematics & Statistics: IJAMAS. 6(D06), 48-55