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List of bibliographic references

Number of relevant bibliographic references: 17.
Ident.Authors (with country if any)Title
000016 (2013) Hailong Dao [États-Unis]Some Homological Properties of Modules over a Complete Intersection, with Applications
000240 (2011) Maciej MalickiOn Polish groups admitting a compatible complete left-invariant metric
001129 (2001) Mircea Musta A [États-Unis]Jet schemes of locally complete intersection canonical singularities
001235 (2000) Luchezar L. Avramov [États-Unis] ; Ragnar-Olaf Buchweitz [États-Unis]Support varieties and cohomology over complete intersections
001242 (2000) Laurent Stolovitch [France]Singular complete integrability
001266 (2000) Jorge L. L Pez [Mexique] ; Jesús Muci O-Raymundo [Mexique]On the problem of deciding whether a holomorphic vector field is complete
001332 (2000) Costantino Medori ; Mauro NacinovichComplete nondegenerate locally standard CR manifolds
001A11 (1995) D. J. Meng [États-Unis] ; S. P. Wang [États-Unis]On the Construction of Complete Lie Algebras
001D93 (1992) Ana Lago [Espagne] ; Antonio G. Rodicio [Espagne]Generalized Koszul complexes and Hochschild (co-)homology of complete intersections
001E78 (1991) Javier Majadas [Espagne] ; Antonio G. Rodicio [Espagne]On the vanishing of Hochschild homology of locally complete intersections
001E82 (1991) Ruud Pellikaan [Pays-Bas]On complete conditions in enumerative geometry
001F74 (1990) Anne-Marie Simon [Belgique]Some homological properties of complete modules
002395 (1986) A. V. Brailov [Russie]Complete integrability with noncommuting integrals of certain euler equations
002580 (1983) A. N. Leznov ; M. V. Savel'EvTwo-dimensional nonlinear equations of string type and their complete integration
002595 (1983) Mikhael Gromov [États-Unis] ; H. Blaine Lawson [États-Unis]Positive scalar curvature and the Dirac operator on complete riemannian manifolds
002854 (1980) A. N. LeznovOn the complete integrability of a nonlinear system of partial differential equations in two-dimensional space
002886 (1980) COMPLETE COMPLEX STRUCTURES ON HOMOGENEOUS SPACES OF SEMISIMPLE LIE GROUPS

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