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PostDoc in ICMC ( Universidade de São Paulo, São Carlos, Brazil. With a FAPESP grant. My research area is currently the low-dimensional. Topology. More precisely, I study the topology of algebraic curves in the complex projective plane. I am interesting in the relations between the combinatorial data (local type of singularities, incidence relations, etc) and the topology of the embedding of the curve in the plane or of its complement. You can dowload my resume, here. Universidade de São Paulo.

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PostDoc in ICMC ( Universidade de São Paulo, São Carlos, Brazil. With a FAPESP grant. My research area is currently the low-dimensional. Topology. More precisely, I study the topology of algebraic curves in the complex projective plane. I am interesting in the relations between the combinatorial data (local type of singularities, incidence relations, etc) and the topology of the embedding of the curve in the plane or of its complement. You can dowload my resume, here. Universidade de São Paulo.

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2 benoît guerville ballé

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5 files

6 teaching

7 you are here

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https://benoit-guervilleballe.com

PostDoc in ICMC ( Universidade de São Paulo, São Carlos, Brazil. With a FAPESP grant. My research area is currently the low-dimensional. Topology. More precisely, I study the topology of algebraic curves in the complex projective plane. I am interesting in the relations between the combinatorial data (local type of singularities, incidence relations, etc) and the topology of the embedding of the curve in the plane or of its complement. You can dowload my resume, here. Universidade de São Paulo.

INTERNAL PAGES

benoit-guervilleballe.com

1

Files

http://www.benoit-guervilleballe.com/index.php/en/files

Lists of the inner-cyclic combinatorics. Realizable inner cyclic combinatorics with 8 lines. Realizable inner cyclic combinatorics with 9 lines. Realizable inner cyclic combinatorics with 10 lines. Prime combinatorics with 11 lines. Programs developped during my PhD. Computation of wiring diagrams. Computation for Zariski pair. Computation of the wiring diagrams of the Zariski pair. Script ordering sequence with integer avrage into a siteswap sequence.

2

Research

http://www.benoit-guervilleballe.com/index.php/en/publicationsuk

Equivalence between splitting number and linking invariant. ArXiv:1602.04916, 6 pages, in collaboration with T. Shirane, (submitted). A linking invariant for algebraic curves. ArXiv:1602.04916, 18 pages, in collaboration with J.B. Meilhan, (submitted). An arithmetic Zariski pair of line arrangements with non-isomorphic fundamental group. Multiplicativity of the I-invariant and topology of glued arrangements. ArXiv:1506.08227, 15 pages, (submitted). An arithmetic Zariski 4-tuple of twelve lines. Using the...

3

Teaching

http://www.benoit-guervilleballe.com/index.php/en/teaching

Differential equations, L2 Physics. General mathematics, L1 Math-I.T. Groups theory, L2 Mathematics. Elementary aglebra, L1 Life Science. Initiation to statistic modelisation, L2 Mathematics Applied to Social Sciences. Linear algebra for I.T., L1 Inforamtion Technology. Groups theory, L2 Mathematics. Groups theory, L2 Mathematics. Geometry, Year of Preparation to the Insertion in Scientific Licence. Site réalisé par l'Entreprise PHINK - Siret : 79815746700019 - www.phink.fr - Novembre 2014.

4

Talks

http://www.benoit-guervilleballe.com/index.php/en/talks

A linking invariant of algebraic curves. 63th Topology Symposium (Kobe, Japan). A linking invariant for reducible curves", 13th workshop on algebraic surfaces at Kochi (Kochi, Japan). A linking invariant for algebraic curves", Seminar on Topology (Tokyo University, Japan). A linking invariant of algebraic curves", Workshop on Hyperplane Arrangements and Singularity Theory (Sapporo, Japan). Linking invariant of line arrangements", AMS Sectional Meeting (Stony Brook, NY, USA). Invariant topologique des arr...

5

Accueil

http://www.benoit-guervilleballe.com/index.php/fr

Vous êtes ici :. PostDoc à Tokyo Gakugei University ( 東京学芸大学. Financé par la JSPS. Mon domaine de recherches est actuellement la topologie en dimension trois et quatre. Plus précisément, j'étudie d'une part la conjecture des 4-mouvements pour les nœuds et les 2-entrelacs, et d'autre part la relation entre les données combinatoires et la topologie des courbes algébriques planes ou arrangements de droites. Department of Mathematics,. Tokyo Gakugei University,. Koganei-shi, Tokyo 184-8501,.

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PostDoc in ICMC ( Universidade de São Paulo, São Carlos, Brazil. With a FAPESP grant. My research area is currently the low-dimensional. Topology. More precisely, I study the topology of algebraic curves in the complex projective plane. I am interesting in the relations between the combinatorial data (local type of singularities, incidence relations, etc) and the topology of the embedding of the curve in the plane or of its complement. You can dowload my resume, here. Universidade de São Paulo.

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