Julien ROTH
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ROTH
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Prénom: |
Julien
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Site: | UGE | |
Bureau: | 4B 060 | |
Téléphone: | +33 1 60 95 76 81 | |
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julien.roth@univ-eiffel.fr
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- A NEW CHARACTERIZATION OF SLICES IN WARPED PRODUCTS
- ALMOST STARSHAPED CMC HYPERSURFACES IN SPACE FORMS ARE GEODESIC SPHERES
- A NOTE ON STARSHAPED HYPERSURFACES WITH ALMOST CONSTANT MEAN CURVATURE IN SPACE FORMS
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REILLY-TYPE UPPER BOUNDS FOR THE p -STEKLOV PROBLEM ON SUBMANIFOLDS
auteurJulien Roth, Abhitosh UpadhyayBulletin of the Australian Mathematical Society (2023) 1-12
- EXTRINSIC EIGENVALUES UPPER BOUNDS FOR SUBMANIFOLDS IN WEIGHTED MANIFOLDS
- EXTRINSIC UPPER BOUNDS THE FIRST EIGENVALUE OF THE p-STEKLOV PROBLEM ON SUBMANIFOLDS
- ON ALMOST STABLE CMC HYPERSURFACES IN MANIFOLDS OF BOUNDED SECTIONAL CURVATURE
- EXTRINSIC EIGENVALUES ESTIMATES FOR HYPERSURFACES IN PRODUCT SPACES
- REILLY-TYPE INEQUALITIES FOR PANEITZ AND STEKLOV EIGENVALUES
- EXPLICIT RIGIDITY OF ALMOST-UMBILICAL HYPERSURFACES
- New stability results for spheres and Wulff shapes
- PINCHING OF THE FIRST EIGENVALUE FOR SECOND ORDER OPERATORS ON HYPERSURFACES OF THE EUCLIDEAN SPACE
- COMPLEX AND LAGRANGIAN SURFACES OF THE COMPLEX PROJECTIVE PLANE VIA KÄHLERIAN KILLING SPIN c SPINORS
- A new result about almost umbilical hypersurfaces of space forms
- Spinors and isometric immersions of surfaces in 4-dimensional products
- A Remark on Almost Umbilical Hypersurfaces
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The Logarithmic Sobolev Constant of The Lamplighter
auteurEvgeny Abakumov, Anne Beaulieu, François Blanchard, Matthieu Fradelizi, Nathaël Gozlan, Bernard Host, Thiery Jeantheau, Magdalena Kobylanski, Guillaume Lecué, Miguel Martinez, Mathieu Meyer, Marie-Hélène Mourgues, Frédéric Portal, Francis Ribaud, Cyril Roberto, Pascal Romon, Julien Roth, Paul-Marie Samson, Pierre Vandekerkhove, Abdellah Youssfi
- Upper bounds for the first eigenvalue of the Laplacian in terms of anisiotropic mean curvatures,
- A note on biharmonic submanifolds of product spaces
- Hypersurfaces of Spinc manifolds and Lawson Type correspondence
- Skew Killing spinors
- Spinorial characterizations of surfaces into 3-dimensional psuedo-Riemannian space forms
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Spinorial characterizations of surfaces into three-dimensional homogeneous manifolds
auteurJulien RothJournal of Geometry and Physics 60 (2010) 1045--1061
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Compter et mesurer. Réflexions sur Le souci du nombre dans l'évaluation de la production du savoir scientifique.
auteurEvgeny Abakumov, Anne Beaulieu, François Blanchard, Matthieu Fradelizi, Nathaël Gozlan, Bernard Host, Thiery Jeantheau, Magdalena Kobylanski, Guillaume Lecué, Miguel Martinez, Mathieu Meyer, Marie-Hélène Mourgues, Frédéric Portal, Francis Ribaud, Cyril Roberto, Pascal Romon, Julien Roth, Paul-Marie Samson, Pierre Vandekerkhove, Abdellah Youssfi
- Hypersurfaces with small extrinsic radius or large $\lambda_1$ in Euclidean spaces
- Une nouvelle caractérisation des sphères géodésiques dans les espaces modèles
- Rigidity Results for Hypersurfaces in Space Forms
- Extrinsic radius pinching in space forms of nonnegative sectional curvature
- Extrinsic radius pinching for hypersurfaces of space forms
- Rigidité des hypersurfaces en géométrie riemannienne et spinorielle: aspect extrinsèque et intrinsèque