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Serveur d'exploration Bourbaki - Curation (Istex)

Index « AbsEn.i » - entrée « spheres »
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List of bibliographic references

Number of relevant bibliographic references: 19.
Ident.Authors (with country if any)Title
000226 (2001) Alexandru Dimca [France]Monodromy and Hodge Theory of Regular Functions
000406 (1976) R. Askey [États-Unis] ; N. H. Bingham [Royaume-Uni]Gaussian processes on compact symmetric spaces
000497 (2005) Pierre De La Harpe [Suisse] ; Claude Pache [Suisse]Cubature Formulas, Geometrical Designs, Reproducing Kernels, and Markov Operators
000722 (1987) Stephen P. Peterson [États-Unis]Arithmetic distance on compact symmetric spaces
000A57 (2008) Hui Ma [République populaire de Chine] ; Yoshihiro Ohnita [Japon]On Lagrangian submanifolds in complex hyperquadrics and isoparametric hypersurfaces in spheres
001047 (1999) Bonaventure Loo [Singapour]Irreducibility of moduli space of harmonic 2-spheres in S4
001244 (1994) Eldar Straume [Norvège]Compact differentiable transformation groups on exotic spheres
001328 (1972) N. H. Bingham [Royaume-Uni]Random walk on spheres
001719 (1973) N. H. Bingham [Royaume-Uni]Positive definite functions on spheres
001880 (1982) Gregory H. Moore [Canada]The Warsaw School, Widening Applications, Models of Set Theory (1918–1940)
002263 (1993) Osmo Pekonen [Finlande, Burundi]The heavenly spheres regained
002374 (2004) D. B. FuchsClassical Manifolds
002722 (2002) L. Clozel [France]Automorphic forms and the distribution of points on odd-dimensional spheres
002772 (1986) Paolo Budinich [Pologne, Italie] ; Andrzej Trautman [Pologne, Italie]Remarks on pure spinors
002A49 (1968) Wu-Yi HsiangA Survey on Regularity Theorems in Differentiable Compact Transformation Groups
002B78 (1998) H. S. M. Coxeter [Canada]Erratum to: Numerical Distances Among the Spheres in a Loxodromic Sequence
002E16 (1994) Nicolas BourbakiHaar Measure. Convolution
003146 (2010) Alexander F. Ritter [États-Unis, Royaume-Uni]Deformations of Symplectic Cohomology and Exact Lagrangians in ALE Spaces
003337 (2009) V. N. Berestovskii [Russie] ; Yu. G. Nikonorov [Russie]The Chebyshev norm on the lie algebra of the motion group of a compact homogeneous Finsler manifold

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HfdIndexSelect -h $EXPLOR_AREA/Data/Istex/Curation/AbsEn.i  \
                -Sk "spheres" \
         | HfdSelect -Kh $EXPLOR_AREA/Data/Istex/Curation/biblio.hfd

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