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Jan De Beule
Gent University
Gent, Belgium

Jan De Beule is currently a postdoctoral research fellow at the Research Foundation Flanders (Belgium) (FWO), at Gent University (Belgium). His field of research is Galois geometry. He started his research career in 2000, as a PhD student, and obtained his PhD in 2004. Since then, he has continued his research as a postdoctoral researcher.

Apart from Galois geometry, his mathematical interests are in the fields of computer algebra, computational group theory, and combinatorics in general.

	Reviews by Jan De Beule

	A generalized attack on RSA type cryptosystems Bunder M., Nitaj A., Susilo W., Tonien J. Theoretical Computer Science 704 74-81, 2017. Type: Article The safety of the well-known RSA cryptosystem is based on the fact that, in general, it is computationally very hard to factorize large integers. Given two large prime numbers p and q, the public k...

	Planar graphs without 4-cycles adjacent to triangles are 4-choosable Cheng P., Chen M., Wang Y. Discrete Mathematics 339(12): 3052-3057, 2016. Type: Article Let G be a finite simple graph. A list assignment is a function on the vertices that associates a list of colors with each vertex. An L-coloring is a function that colors each vertex with one of th...

	Representing finite convex geometries by relatively convex sets Adaricheva K. European Journal of Combinatorics 3768-78, 2014. Type: Article A set A with a closure operator c: 2^A → 2^A is called a convex geometry if the empty set is closed and if it satisfies the anti-...

	On the rank of incidence matrices for points and lines of finite affine and projective geometries over a field of four elements Kovalenko M., Urbanovich T. Problems of Information Transmission 50(1): 79-89, 2014. Type: Article An incidence geometry is, briefly described, a set of elements that have a different type and an incidence relation satisfying certain axioms. Typical examples include projective spaces, affine spaces, and polar spaces. The elements of...

	Investigation of center manifolds of three-dimensional systems using computer algebra Romanovski V., Mencinger M., Ferčec B. Programming and Computing Software 39(2): 67-73, 2013. Type: Article A computational approach to center manifolds is presented in this paper. The theory of center manifolds offers a way to reduce the dimension of a system of ordinary differential equations. In a series of theorems, the authors describe ...

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