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Serveur d'exploration Sophie Germain - Curation (Istex)

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List of bibliographic references

Number of relevant bibliographic references: 20.
Ident.Authors (with country if any)Title
000034 (2011) Luis Dieulefait [Espagne, États-Unis]Remarks on Serre’s modularity conjecture
000042 (1953) A.R.C.The Library Shelf
000092 (2013) Raphaël Lefevere [France]Macroscopic Diffusion from a Hamilton-like Dynamics
000096 (1999) Reinhard Laubenbacher [États-Unis] ; David Pengelley [États-Unis]Number Theory: Fermat’s Last Theorem
000119 (1998) Yu. M. NemishOn a method of solving physically nonlinear problems in the bending of thick rectangular plates
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
000146 (1999) Khanh Chau Le [Allemagne]Introduction
000154 (1997) U. Wendt [Suède] ; A. Samuelsson [Suède]Adaptive modelling of plates in bending and shear
000172 (2013) James Mccoy [Australie] ; Glen Wheeler [Australie, Allemagne]A classification theorem for Helfrich surfaces
000208 (2013) David Gérard-Varet [France] ; Christophe Lacave [France]The Two-Dimensional Euler Equations on Singular Domains
000218 (1989) I. S. Zorin ; Yu. A. RomashevOn the state of stress and strain of layered plates of non-symmetric construction
000240 (2007) Qi Cheng [États-Unis]Primality Proving via One Round in ECPP and One Iteration in AKS
000260 (2010) Grigory P. Panasenko [France] ; Ruxandra Stavre [Roumanie]Well Posedness and Asymptotic Expansion of Solution of Stokes Equation Set in a Thin Cylindrical Elastic Tube
000296 (1999) L. T. Berezhnyts'KyiMethod of perturbations of the shape of the boundary in fracture mechanics. Part 3: Cracklinke defects in thin sloping shells
000316 (2013) János Pintz [Hongrie]Paul Erdős and the Difference of Primes
000330 (2009) Michael Mascagni [États-Unis] ; Haohai Yu [États-Unis]Scrambled Soboĺ sequences via permutation
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
000344 (2000) Vladimir Maz A [Suède] ; Serguei Nazarov [Russie] ; Boris A. Plamenevskij [Russie]Boundary Value Problems of Mathematical Physics in Thin Domains
000356 (2001) Nikolay D. Kopachevsky [Ukraine] ; Selim G. KreinProblems on Oscillations of Capillary Fluids and Problems on Hydroelasticity in Immovable Containers
000373 (2011) O. V. Izotova [Russie] ; S. A. Nazarov [Russie, Royaume-Uni] ; G. Sweers [Allemagne]Asymptotics of solutions and modeling of the Von Karman equations in a singularly perturbed domain

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