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postdoctoral researcher at Vrije Universiteit Brussel (Free University of Brussels, VUB). Field of research: finite geometry (mathematics) and related topics. Research interest in Computer Algebra, development of mathematical software. Teaching experience in many different topics, licensed teacher of mathematics for high schools. Experience in science policy, science administration and management.Specialties: cooperative and independent research in finite geometry. management of research. teaching at academic level
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Associate ProfessorVrije Universiteit BrusselGhent, Be -
Assistant ProfessorVrije Uni Mar 2020 - PresentBrussels, Brussels Region, BelgiumResearch in discrete mathematics, including finite geometry, algebraic graph theory, coding theory, and applications in data science. Teaching duties include courses in linear algebra, mathematical analysis, mathematics for data science, and computeralgebra. -
Lecturer (10%) And Postdoctoral Researcher (90%)Vrije Universiteit Brussel Oct 2015 - Feb 2020Brussels Area, BelgiumResearch in finite geometry and related topics. Further development of the software package FinInG (http://cage.ugent.be/fining). Cooperation with colleagues from University of St. Andrews to further develop algorithms for HPC-GAP. Restricted teaching duties. -
Postdoctoral FellowResearch Foundation Flanders - Fwo Oct 2009 - Sep 2015My research still focusses on topics in finite geometry. During this fellowship, I will investigate in detail algebraic techniques to study direction problems in affine and projective spaces. The final aim to obtain new results on substructures of polar spaces applying the results in affine and projective spaces. -
Lecturer (10%)Vrije Universiteit Brussel Oct 2012 - Sep 2014Brussels Area, BelgiumOn a temporary contract base, I have been teaching linear algebra (2012-2013) and mathematical analysis (2013-2014). -
Postdoctoral ResearcherGhent University Oct 2004 - Sep 2009My research focusses on topics in finite geometry. Finite Geometry is a field of mathematics. In finite geometry, geometrical structures with a finite number of objects are studied. Combinatorial, algebraic and group theoretic techniques are used. Finite geometry has applications in coding theory (the theory of error detecting and correcting codes used for transmission of data), and cryptography. Finite geometry is s subfield of discrete mathematics and related to graph theory, design theory… Show more My research focusses on topics in finite geometry. Finite Geometry is a field of mathematics. In finite geometry, geometrical structures with a finite number of objects are studied. Combinatorial, algebraic and group theoretic techniques are used. Finite geometry has applications in coding theory (the theory of error detecting and correcting codes used for transmission of data), and cryptography. Finite geometry is s subfield of discrete mathematics and related to graph theory, design theory and other fields of discrete mathematics.Special substructures of polar spaces are the main topic of my research during this period. Intersting cooperation with authorities in the field of finite geometry leads to the use of more algebraic techniques. This period of full time research is reduced to almost zero in the period that I work as a policy advisor of the Research Foundation Flanders (Belgium). Show less -
Phd StudentGhent University Oct 2000 - Sep 2004My research focusses on topics in finite geometry. Finite Geometry is a field of mathematics. In finite geometry, geometrical structures with a finite number of objects are studied. Combinatorial, algebraic and group theoretic techniques are used. Finite geometry has applications in coding theory (the theory of error detecting and correcting codes used for transmission of data), and cryptography. Finite geometry is s subfield of discrete mathematics and related to graph theory, design theory… Show more My research focusses on topics in finite geometry. Finite Geometry is a field of mathematics. In finite geometry, geometrical structures with a finite number of objects are studied. Combinatorial, algebraic and group theoretic techniques are used. Finite geometry has applications in coding theory (the theory of error detecting and correcting codes used for transmission of data), and cryptography. Finite geometry is s subfield of discrete mathematics and related to graph theory, design theory and other fields of discrete mathematics.During my PhD research, I studied large partial spreads and small minimal blocking sets of some particular generalized quadrangles and some finite classical polar spaces.PhD (may 2004): Blocking sets and partial spreads in finite polar spaces Show less -
Researcher - Management AdvisorFwo Apr 2007 - Apr 2008Advising science policy of the Research Foundation - Flanders, a funding body of fundamental research in Flanders. The Research Foundation Flanders (in Dutch: Fonds voor Wetenschappelijk Onderzoek - Vlaanderen, shortly: FWO) finances young promising predoctoral and postdoctoral researchers and experienced research groups.
Jan De Beule Skills
Jan De Beule Education Details
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Mathematics -
Distinction -
Great Distinction
Frequently Asked Questions about Jan De Beule
What company does Jan De Beule work for?
Jan De Beule works for Vrije Universiteit Brussel
What is Jan De Beule's role at the current company?
Jan De Beule's current role is Associate Professor.
What is Jan De Beule's email address?
Jan De Beule's email address is jd****@****gent.be
What schools did Jan De Beule attend?
Jan De Beule attended Universiteit Gent, Ghent University, Ghent University.
What are some of Jan De Beule's interests?
Jan De Beule has interest in Mathematics, Cooking, Languages, Technology, Computer Science, Travelling, Photography, Music, History.
What skills is Jan De Beule known for?
Jan De Beule has skills like Science, Latex, Computer Science, Teaching, Lecturing, Geometry, Theory, Physics, Mathematics, Programming, Research.
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Jan De Beule
Financieel Deskundige Douane & Accijnzen Bij Fod Financiën - Spf FinancesBrussels Metropolitan Area1minfin.fed.be -
Jan De Beule
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