Rossman Wayne | Department Of Mathematics Faculty Of Science Kobe University
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概要
関連著者
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Rossman Wayne
Department Of Mathematics Faculty Of Science Kobe University
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UMEHARA Masaaki
Department of Mathematics Graduate School of Science Osaka University
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Umehara Masaaki
Department Mathematics Graduate School Of Science Hiroshima University
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Yamada Kotaro
Faculty Of Mathematics Kyushu University
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KOKUBU Masatoshi
Department of Mathematics School of Engineering Tokyo Denki University
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Yamada Kotaro
Department Of Engineering Hiroshima University
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Sousa Neto
Departamento De Matematica Universidade Catolica De Pernambuco
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LIMA Levi
Departamento de Matematica, Universidade Federal do Ceara
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Fujimori Shoichi
Department Of Mathematics Fukuoka University Of Education
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Yamada Kotaro
, Faculty of Mathematics, Kyushu University36
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Rossman Wayne
Graduate School of Mathematics, Kyusyu University
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Lima Levi
Departamento De Matematica Universidade Federal Do Ceara
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ROSSMAN Wayne
Graduate School of Mathematics Kyushu University
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ROSSMAN Wayne
Department of Mathematics, Faculty of Science, Kobe University
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Rossman Wayne
Department of Mathematics, Kobe University
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Burstall Francis
Department of Mathematical Sciences, University of Bath
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Hertrich-Jeromin Udo
Institut fur Diskrete Mathematik und Geometrie, TU-Vienna
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Santos Susana
Departamento de Matematica, Faculdade de Ciencias, CMAF, Universidade de Lisboa
著作論文
- Lower bounds for index of Wente tori
- Asymptotic behavior of flat surfaces in hyperbolic 3-space
- Flat fronts in hyperbolic 3-space and their caustics
- Mean curvature 1 surfaces in hyperbolic 3-space with low total curvature I
- Mean curvature 1 surfaces in hyperbolic 3-space with low total curvature II
- Irreducible constant mean curvature 1 surfaces in hyperbolic space with positive genus
- On embeddedness of area-minimizing disks, and an application to constructing complete minimal surfaces
- HIGHER-GENUS MEAN CURVATURE-ONE CATENOIDS IN HYPERBOLIC AND DE SITTER 3-SPACES
- Discrete surfaces of constant mean curvature (Development in Differential Geometry of Submanifolds)