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Christophe Eyral

On the fundamental groups of the complements of plane singular sextics
2005 · Christophe EYRAL, Mutsuo OKA · Journal of the Mathematical Society of Japan · 21
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Whitney regularity and Thom condition for families of non-isolated mixed singularities
2018 · Christophe EYRAL, Mutsuo OKA · Journal of the Mathematical Society of Japan · 12
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Fundamental groups of the complements of certain plane non-tame torus sextics
2005 · Christophe Eyral, Mutsuo Oka · Topology and its Applications · 8
Profondeur homotopique et conjecture de Grothendieck
2000 · C EYRAL · Annales Scientifiques de l École Normale Supérieure · 7
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Non-compact Newton boundary and Whitney equisingularity for non-isolated singularities
2017 · Christophe Eyral, Mutsuo Oka · Advances in Mathematics · 6
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Topologically equisingular deformations of homogeneous hypersurfaces with line singularities are equimultiple
2017 · Christophe Eyral · International Journal of Mathematics · 6
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Alexander-equivalent Zariski pairs of irreducible sextics
2009 · Christophe Eyral, Mutsuo Oka · Journal of Topology · 6
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Homotopical variations and high-dimensional Zariski-van Kampen theorems
2005 · D. Chéniot, C. Eyral · Transactions of the American Mathematical Society · 6
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On paths in the μ-constant and μ*-constant strata
2024 · Christophe Eyral, Mutsuo Oka · Hiroshima Mathematical Journal · 5
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Nondegenerate locally tame complete intersection varieties and geometry of nonisolated hypersurface singularities
2022 · Christophe Eyral, Mutsuo Oka · Journal of Algebraic Geometry · 5
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Deformations with constant Lê numbers and multiplicity of nonisolated hypersurface singularities
2014 · Christophe Eyral, Maria Aparecida Soares Ruas · Nagoya Mathematical Journal · 5
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Fundamental groups of join-type sextics via dessins d'enfants
2013 · Christophe Eyral, Mutsuo Oka · Proceedings of the London Mathematical Society · 5
On the geometry of certain irreducible non-torus plane sextics
2009 · Christophe Eyral, Mutsuo Oka · Kodai Mathematical Journal · 5
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A proof of a conjecture of Degtyarev on non-torus plane sextics
2019 · Christophe Eyral, Mutsuo Oka · Advanced studies in pure mathematics · 4
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$\pi_1$-Equivalent Weak Zariski Pairs
2005 · Christophe EYRAL, Mutsuo OKA · Tokyo Journal of Mathematics · 4
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Tomographie Des Variétés Singulières Et Théorèmes De Lefschetz
2001 · Christophe Eyral · Proceedings of the London Mathematical Society · 4
-zariski Pairs of Surface Singularities
2023 · CHRISTOPHE EYRAL, MUTSUO OKA · Nagoya Mathematical Journal · 3
On the Zariski multiplicity conjecture for weighted homogeneous and Newton nondegenerate line singularities
2019 · Christophe Eyral, Maria Aparecida Soares Ruas · International Journal of Mathematics · 3
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Topology of septics with the set of singularities B4,4⊕2A3⊕5A1 and π1 -equivalent weak Zariski pairs
2012 · Pi. Cassou-Noguès, C. Eyral, et al. · Topology and its Applications · 3
Fundamental groups of singular quasi-projective varieties
2003 · C EYRAL · Topology · 3
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Untitled
1999 · Christophe Eyral · International Mathematics Research Notices · 3
On the Milnor Fibration of Certain Newton Degenerate Functions
2022 · CHRISTOPHE EYRAL, MUTSUO OKA · Nagoya Mathematical Journal · 2
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Lê numbers and Newton diagram
2020 · Christophe Eyral, Grzegorz Oleksik, et al. · Advances in Mathematics · 2
Uniform stable radius, Lê numbers and topological triviality for line singularities
2017 · Christophe Eyral · Pacific Journal of Mathematics · 2
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Deformations of weighted homogeneous polynomials with line singularities and equimultiplicity
2016 · Christophe Eyral, María Aparecida Soares Ruas · arXiv (Cornell University) · 2
Works count: 48
Citation count: 150
H-index: 6
I10-index: 2
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