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Index « Titre (en) » - entrée « minimal »
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List of bibliographic references

Number of relevant bibliographic references: 17.
Ident.Authors (with country if any)Title
000228 (2011) Mihai P Un [France]Relative critical exponents, non-vanishing and metrics with minimal singularities
000534 (2009) Christian Fr Nsdal [États-Unis]Deformation Quantization on the Closure of Minimal Coadjoint Orbits
000818 (2008) Daniel Juteau [France]Cohomology of the Minimal Nilpotent Orbit
000911 (2007) Hung Yean Loke [Singapour] ; Gordan Savin [États-Unis]On minimal representations of Chevalley groups of type D n , E n and G 2
000914 (2007) David Hernandez [France]On Minimal Affinizations of Representations of Quantum Groups
000924 (2007) Kirill Krasnov [Royaume-Uni] ; Jean-Marc Schlenker [France]Minimal surfaces and particles in 3-manifolds
001540 (1998) Alexander Braverman [Israël] ; Anthony Joseph [Israël]The Minimal Realization from Deformation Theory
001630 (1998) Magdy AssemEndoscopy and the Fourier transform of minimal unipotent orbital Endoscopy and the Fourier transform of minimal unipotent orbital integrals for spherical functions on p-adic SO(2n+1)
001776 (1997) Stefan HildebrandtBoundary Value Problems for Minimal Surfaces
001F00 (1991) Lehong Van [Russie]Globally minimal homogeneous subspaces in compact homogeneous sympletic spaces
002169 (1988) Yoichi Miyaoka [Japon]On the Kodaira dimension of minimal threefolds
002370 (1986) T. ChinburgMinimal Models for Curves over Dedekind Rings
002852 (1980) T. Nagano [États-Unis] ; B. Smyth [États-Unis]Periodic minimal surfaces and Weyl groups
002A19 (1978) P. VámosOn the minimal prime ideals of a tensor product of two fields
002C59 (1975) Robert Fossum ; Hans-Bj Rn Foxby ; Phillip Griffith ; Idun ReitenMinimal injective resolutions with applications to dualizing modules and gorenstein modules
002D15 (1974) A. Joseph [France, Israël]Minimal realizations and spectrum generating algebras
002E73 (1972) MINIMAL MODELS OF CURVES OF GENUS 2 AND HOMOMORPHISMS OF ABELIAN VARIETIES DEFINED OVER A FIELD OF FINITE CHARACTERISTIC

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