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Index « Titre (en) » - entrée « order »
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orbits < order < ordered  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 16.
Ident.Authors (with country if any)Title
000168 (2012) Radha Kessar [Royaume-Uni] ; Shigeo Koshitani [Japon] ; Markus Linckelmann [Royaume-Uni]Conjectures of Alperin and Broué for 2-blocks with elementary abelian defect groups of order 8
000374 (2010) George Lusztig [États-Unis]Higher Order Quantum Serre Relations
000539 (2009) Keizo Yamaguchi [Japon]Contact Geometry of Second Order I
000803 (2008) Keizo Yamaguchi [Japon]Geometry of Linear Differential Systems Towards Contact Geometry of Second Order
001244 (2000) Reinhard SuckScale Type ( N ,  N ) and an Order-Based Topology Induced on the Automorphism Group
001314 (2000) A. Korányi [États-Unis] ; H. M. Reimann [Suisse]Equivariant first order differential operators on boundaries of symmetric spaces
001437 (1999) Keizo Yamaguchi [Japon]G2-Geometry of Overdetermined Systems of Second Order
001539 (1998) John R. StembridgeThe Partial Order of Dominant Weights
001738 (1997) Irina D. Suprunenko [Biélorussie]On Jordan Blocks of Elements of Order p in Irreducible Representations of Classical Groups with p -Large Highest Weights
001D68 (1992) Ulrich DempwolffPerspectivities of odd order and chevalley groups
001E67 (1991) José F. Cari Ena [Espagne] ; Carlos L Pez [Espagne] ; Eduardo Martínez [Espagne]Sections along a map applied to higher-order Lagrangian mechanics. Noether's theorem
001F63 (1990) R. W. Richardson [Australie] ; T. A. Springer [Pays-Bas]The Bruhat order on symmetric varieties
002669 (1982) S. S. Demidov [Russie]The study of partial differential equations of the first order in the 18th and 19th centuries
002748 (1981) The polynomial spectral problem of arbitrary order: a general form of the integrable equations and Backlund transformations
002859 (1980) ON THE ASYMPTOTIC BEHAVIOROF SUBHARMONIC FUNCTIONS OF FINITE ORDER
002C61 (1975) LOCAL CLASSIFICATION OF NON-LINEAR FIRST ORDER PARTIAL DIFFERENTIAL EQUATIONS

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