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Serveur d'exploration Sophie Germain - Curation (Istex)

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List of bibliographic references

Number of relevant bibliographic references: 16.
Ident.Authors (with country if any)Title
000003 (2005) Holger Brenner [Royaume-Uni]On a Problem of Miyaoka
000042 (1953) A.R.C.The Library Shelf
000108 (2009) Daniele Micciancio [États-Unis]The RSA Group is Pseudo-Free
000121 (1990) J. G. Simmonds [États-Unis] ; M. A. Horn [États-Unis]Asymptotic analysis of the nonlinear equations for an infinite, rubber-like slab under an equilibrated vertical line load
000165 (2009) Clovis Sperb De Barcellos [Brésil] ; Paulo De Tarso R. Mendonça [Brésil] ; Carlos A. Duarte [États-Unis]A C k continuous generalized finite element formulation applied to laminated Kirchhoff plate model
000205 (2008) Lih-Yuan Deng [États-Unis]Issues on Computer Search for Large Order Multiple Recursive Generators
000214 (1992) Toshiya Itoh ; Tomomi HosokawaHow intractable is the modified chosen discrete logarithm assumption?
000234 (2013) Marc Cabanes [France] ; Britta Sp Th [Allemagne]Equivariance and extendibility in finite reductive groups with connected center
000238 (2011) G. Buttazzo [Italie] ; S. A. Nazarov [Russie, Royaume-Uni]An optimization problem for the Biharmonic equation with Sobolev conditions
000247 (1987) Radu Negru IuBehaviour of plates subjected to a surface couple
000325 (2011) Holger Brenner [Allemagne]Forcing algebras, syzygy bundles, and tight closure
000341 (2013) Artur Avila [France, Brésil] ; Carlos Matheus [France] ; Jean-Christophe Yoccoz [France]$${SL(2, \mathbb{R})}$$ S L ( 2 , R ) -invariant probability measures on the moduli spaces of translation surfaces are regular
000347 (2001) Jean Gallier [États-Unis]Basics of Affine Geometry
000353 (2011) Jean Gallier [États-Unis]Basics of Affine Geometry
000365 (2016) Camille Laurent [France] ; Matthieu Léautaud [France]Uniform observability estimates for linear waves
000383 (1996) Philippe G. Ciarlet [France] ; Véronique Lods [France]Asymptotic analysis of linearly elastic shells. I. Justification of membrane shell equations

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