KULLIYYAH OF SCIENCE
Computational & Theoretical Sciences
Computational & Theoretical Sciences
The Department of Computational and Theoretical Sciences (also known as CTS) is currently headed by Dr. Mimi Hafizah Abdullah. CTS is offering Bachelor of Mathematical Sciences (Honours).
Here, there are six areas of concentration offered by the department:
- Computational Mathematics
- Optics
- Statistics
- Financial Mathematics
- Pure Mathematics
- Operational Research (Currently not available)
"Mathematics provide the best training for the mind and it is instrumental in its development."
Contact Us:
Department of Computational and Theoretical Sciences
Kulliyyah of Science,
International Islamic University Malaysia,
Bandar Indera Mahkota,
25200 Kuantan, Pahang,
Malaysia.
Phone No: +609 571 6754
Fax No: +609 571 6789
(Please click the profile to view the staff directory.)
Head of Department
Research |
The Department of Computational and Theoretical Sciences carries out research on a multiple and integrated disciplines, which includes fundamental and applied studies. There is considerable overlap between these themes, with many members of the Department working in more than one theme, and many research projects that cut across theme boundaries. |
Facilities |
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| Year | Events and Activities |
| 2017 | |
| 2016 |
| Year | Events/Activities |
| 2019 | Mentor-mentee Meet Up (MCUBE) 3.0, 26 February 2019 |
| 2018 | |
| 2017 | IIUM Mathematics Competition 2017 (IMC 2017) (13 - 14 September 2017)
Webpage: http://www.iium.edu.my/imc/ |
| 2016 | 37th International Conference on Quantum Probablity and Related Topics
Webpage: http://www.iium.edu.my/qp2016/ |
RU46: DYNAMICAL SYSTEMS AND THEIR APPLICATIONS
Coordinator : Prof. Dr. Nasir Ganikhodjaev
Date
of established: 13 June 2013
DESCRIPTION
A dynamical system is a concept in mathematics where a fixed rule describes the time dependence of a point in a geometric space. Dynamical systems describe the time evolution of systems which arise from physics, biology, chemistry and other areas.
At any given time a dynamical system has a state given by a set of real numbers (a vector) that can be represented by a point in an appropriate state space (a geometrical manifold). Small changes in the state of the system create small changes in the numbers. The evolution rule of the dynamical system is a fixed rule that describes what future states follow from the current state. The rule is deterministic; in other words, for a given time interval only one future state follows from the current state.
FIELDS OF EXPERTISE
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Ergodic Theory
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Dynamical Systems
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Statistical Mechanics
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Functional Analysis
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P-adic Analysis
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Tree enumeration in lattice models
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Nonlinear Quadratic Stochastic Operator
FULL MEMBER:
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Prof Dr Nasir Ganikhodjaev (HEAD)
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Prof Dr Mohamed Ridza Wahiddin
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Assoc Prof Dr Pah Chin Hee
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Assoc Prof Dr Bakhram Umarov
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Dr Mimi Hafizah Abdullah
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Dr Mohd Hirzie Mohd Rodzhan
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Dr Siti Fatimah Zakaria
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Dr Nur Zatul Akmar Hamzah
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Dr Muhammad Salihi Abdul Hadi
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Dr Siti Marponga Tolos
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Dr Nurul Farahain Mohammad
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Dr Wan Nur Fairuz Alwani Wan Rozali
ASSOCIATE MEMBER
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Prof Dr Mohd Salmi Md Noorani
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Prof Dr Akhtam Dzhalilov
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Prof Dr Farrukh Mukhamedov
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Assoc Prof Dr Mansoor Saburov
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Assoc Prof Dr Ural Djumaevich Bekbaev
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Dr Habibulla Ahadkulov
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Dr Ummu ‘Atiqah Mohd Roslan
RECENT EVENT:
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Workshop on Dynamical Systems and their applications in Mathematical Physics, Engineering and Economics (2017) – 15 May 2107
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37th International Conference on Quantum Probability and Related topics – 22-26 August 2016
