Explore the programs and courses offered by PhD Mathematics
Browse Programs Admission InformationThe aim of the doctoral school in mathematics is to provide training in and through research, with a view to enhancing knowledge and high-level scientific skills in mathematics. The aim of this training is to make the most of the internal skills of the laboratories in terms of supervision to train young doctoral students from Jijel University or those from other universities who will be able to maintain the status of centre of excellence that the mathematics department has acquired.
The second objective of this training program is to develop partnerships, scientific cooperation, exchanges and mobility in terms of scientific research by facilitating the mobility of doctoral students and researchers, as well as access to the specialised documentation available in each institution. This training encourages joint participation in bilateral and multilateral research and development projects and programs between the partner institutions.
The partnership with the other universities participating in this school will ensure fruitful collaboration between researchers and doctoral students and fruitful scientific exchanges.
Strengthening course (differential inclusions, variational methods, ...)
English, research methodology, communication technology, ...
This course covers several areas of research, which can be summarised as follows:
1. Nonlinear evolution problems and applications in optimal control, iterative, fractional, m-accretive problems, dynamic systems, governed by differential inclusions.
2. Solving optimization problems and PDEs, stability and well-posed problems, interior point methods.
3. Hypergeometric p-adic functions, analytic extensions of ratios of generalized hypergeometric p-adic functions, symmetric functions, generating functions.
Admission to the doctoral school is based on a national competition open to all LMD Master's degrees in Mathematics. This doctoral program is open to other diplomas (national or foreign) that are recognized as equivalent, subject to review of the application.
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