论文信息 - Decoupling Inequalities for Multilinear Forms in Independent Symmetric Random Variables

Decoupling Inequalities for Multilinear Forms in Independent Symmetric Random Variables

On considere X 1 , X 2 ... des copies independantes d'une suite X=(X 1 ,X 2 ...) de variables aleatoires symetriques independantes et M une forme multilineaire symetrique de rang s sur R N dont les composantes a i1 ...a is relatives a la base standard de R N satisfont a i1 ...i s =0

M. Taqqu | T. McConnell

[1] J. Doob. Stochastic processes , 1953 .

[2] W. Luxemburg,et al. BANACH FUNCTION SPACES , 2011 .

[3] D. Varberg. Convergence of Quadratic Forms in Independent Random Variables , 1966 .

[4] William Feller,et al. An Introduction to Probability Theory and Its Applications , 1967 .

[5] A. Bonami. Étude des coefficients de Fourier des fonctions de $L^p(G)$ , 1970 .

[6] E. Stein. Singular Integrals and Di?erentiability Properties of Functions , 1971 .

[7] D. Burkholder. Distribution Function Inequalities for Martingales , 1973 .

[8] Stamatis Cambanis,et al. Convergence of Quadratic Forms in p-Stable Random Variables and Theta sub p-Radonifying Operators. , 1985 .

[9] Murad S. Taqqu,et al. Dyadic approximation of double integrals with respect to symmetric stable processes , 1986 .