ANNALES DE L INSTITUT OURIER - Webs
The Fourier transform J-'f of f e 5(IR77) is defined by Ff{x) = (27r)-71/2 f exp^-^(x,xt))f(xf)dxf It is a unitary operator L2^) ^ L2^), whose inverse is given by ^-VCr) = (27^)-n/2 [exp(i(x^f)f(xf)dxf 1 Quadratic Fourier transforms and the metaplectic group In this section we review and complement some of J Leray's results
ANNALES DE L INSTITUT OURIER
Ann Inst Fourier, Grenoble 48, 4 (1998), 1025-1043 GERMS OF HOLOMORPHIC MAPPINGS BETWEEN REAL ALGEBRAIC HYPERSURFACES by Nordine MIR 1 Introduction and formulation of main result A real algebraic hypersurface in C71 is the zero set of a real polynomial with non-vanishing gradient A holomorphic function defined in an open set
ANNALES DE L INSTITUT OURIER
Ann Inst Fourier, Grenoble 21, 4 (1971), 175-177 ANOTHER CHARACTERIZATION OF ABSOLUTE STABILITY by Roger C McCANN It is well known that absolute stability of a compact subset M of a locally compact metric space can be characterized by the presence of a fundamental system of absolutely stable neighborhoods, and also by the existence of a
ANNALES DE L INSTITUT OURIER - Purdue University
Ann Inst Fourier, Grenoble 44, 3 (1994), 907-925 EXTENSIONS OF CERTAIN REAL RANK ZERO 0-ALGEBRAS by M DADARLAT^*), AND A LORING^**) Introduction In this paper we study extensions of C* -algebras O^A-^E-^B^O where A and B are what we call AT>-algebras These AP-algebras are the
ANNALES DE L INSTITUT OURIER - Harvard University
Ann Inst Fourier, Grenoble 43, 5 (1993), 1387-1405 AN EFFECTIVE MATSUSAKA BIG THEOREM by Yum-Tong SIU (*) Dedicated to Professor Bernard Malgrange 0 Introduction In this paper we will prove an effective form of the following Mat-susaka Big Theorem ([Ml, M2, LM]) Let P(k) be a polynomial whose co-
ANNALES DE L INSTITUT OURIER - University of Connecticut
Annales de l’institut Fourier, tome 45, no 2 (1995), Ann Inst Fourier, Grenoble 45, 2 (1995), 577-604 REPRESENTATION FORMULAS AND WEIGHTED POINCARE INEQUALITIES
ANNALES DE L INSTITUT OURIER
Ann Inst Fourier, Grenoble 41, 4 (1991), 883-903 HOLOMORPHIC FOLIATIONS IN CP(2) HAVING AN INVARIANT ALGEBRAIC CURVE by D CERVEAU and A LINS NETO
ANNALES DE L INSTITUT OURIER
Ann Inst Fourier, Grenoble 35,1(1985)117-123 RESTRICTIONS OF FOURIER TRANSFORMS TO CURVES^ by Stephen W DRURY Introduction Given a smooth curve in R" and a smooth measure a on the
ANNALES DE L INSTITUT OURIER - Centre Mersenne
Ann Inst Fourier, Grenoble 30, 2 (1980), 109-169 ON THE EIGENVALUES OF A CLASS OF HYPO-ELLIPTIC OPERATORS IV by Johannes SJ6STRAND 0 Introduction Let X be a compact smooth manifold of dimension n and let P be a classical pseudodifferential operator of order m > 1, formally selfadjoint
ANNALES DE L INSTITUT OURIER - Numdam
Ann Inst Fourier, Grenoble 48, 3 (1998), 769-783 ON GRADIENTS OF FUNCTIONS DEFINABLE IN O-MINIMAL STRUCTURES by Krzysztof KURDYKA 0 Introduction Many results in subanalytic or semialgebraic geometry of R71 hold true in a more general setting called "the theory of o-minimal structures on the real field" (see [DM])
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