-
1
-
-
70450280674
-
Stokes formula on the Wiener space and n-dimensional Nourdin-Peccati analysis
-
H. Airault, P. Malliavin, and F. Viens, Stokes formula on the Wiener space and n-dimensional Nourdin-Peccati analysis. J. Funct. Anal., 258 (5) (2009), 1763–1783.
-
(2009)
J. Funct. Anal.
, vol.258
, Issue.5
, pp. 1763-1783
-
-
Airault, H.1
Malliavin, P.2
Viens, F.3
-
2
-
-
77955424998
-
Almost sure central limit theorems on the Wiener space
-
B. Bercu, I. Nourdin, and M. Taqqu, Almost sure central limit theorems on the Wiener space. Stoch. Proc. Appl., 120 (9) (2010), 1607–1628.
-
(2010)
Stoch. Proc. Appl.
, vol.120
, Issue.9
, pp. 1607-1628
-
-
Bercu, B.1
Nourdin, I.2
Taqqu, M.3
-
3
-
-
70450259195
-
Exact confidence intervals for the Hurst parameter of a fractional Brownian motion
-
J.-C. Breton, I. Nourdin, and G. Peccati, Exact confidence intervals for the Hurst parameter of a fractional Brownian motion. Electron. J. Statist., 3 (2009), 416–425.
-
(2009)
Electron. J. Statist.
, vol.3
, pp. 416-425
-
-
Breton, J.-C.1
Nourdin, I.2
Peccati, G.3
-
4
-
-
85145068198
-
Stein’s method for normal approximation. InAn Introduction to Stein’s Method
-
Lect. Notes Ser. Inst. Math. Sci. Natl. Univ. Singap., Singapore Univ. Press, Singapore
-
L. Chen and Q.-M. Shao, Stein’s method for normal approximation. InAn Introduction to Stein’s Method, pp. 1–59, Lect. Notes Ser. Inst. Math. Sci. Natl. Univ. Singap., Singapore Univ. Press, Singapore, 2005.
-
(2005)
Camp near Giza
, vol.1-59
-
-
Chen, L.1
Shao, Q.-M.2
-
5
-
-
84972535617
-
Closed form summation for classical distributions: Variations on a theme of De Moivre
-
P. Diaconis and S. Zabell, Closed form summation for classical distributions: variations on a theme of De Moivre. Statistical Science, 6(3)(1991), 284–302.
-
(1991)
Statistical Science
, vol.6
, Issue.3
, pp. 284-302
-
-
Diaconis, P.1
Zabell, S.2
-
9
-
-
77049091106
-
Stein’s method and exact Berry–Esséen asymptotics for functionals of Gaussian fields
-
I. Nourdin and G. Peccati, Stein’s method and exact Berry–Esséen asymptotics for functionals of Gaussian fields. Ann. Probab., 37 (6) (2009), 2231–2261.
-
(2009)
Ann. Probab.
, vol.37
, Issue.6
, pp. 2231-2261
-
-
Nourdin, I.1
Peccati, G.2
-
10
-
-
85145048643
-
Stein’s method meets Malliavin calculus: A short survey with new estimates
-
I. Nourdin and G. Peccati, Stein’s method meets Malliavin calculus: a short survey with new estimates. In press in Recent Development in Stochastic Dynamics and Stochastic Analysis, J. Duan, S. Luo and C. Wang, editors, pp. 191–227, World Scientific, 2009.
-
(2009)
Press in Recent Development in Stochastic Dynamics and Stochastic Analysis, J. Duan, S. Luo and C. Wang, Editors, Pp. 191–227, World Scientific
-
-
Nourdin, I.1
Peccati, G.2
-
11
-
-
77949568795
-
Cumulants on the Wiener Space
-
I. Nourdin and G. Peccati, Cumulants on the Wiener Space. J. Funct. Anal., 258 (11) (2010), 3775–3791.
-
(2010)
J. Funct. Anal.
, vol.258
, Issue.11
, pp. 3775-3791
-
-
Nourdin, I.1
Peccati, G.2
-
12
-
-
84893648270
-
Universal Gaussian fluctuations of non-Hermitian matrix ensembles: From weak convergence to almost sure CLTs
-
I. Nourdin and G. Peccati, Universal Gaussian fluctuations of non-Hermitian matrix ensembles: from weak convergence to almost sure CLTs. Alea,7 (2010), 341–375.
-
(2010)
Alea
, vol.7
, pp. 341-375
-
-
Nourdin, I.1
Peccati, G.2
-
13
-
-
77957150726
-
Invariance principles for homogeneous sums: Universality of Gaussian Wiener chaos
-
I. Nourdin, G. Peccati, and G. Reinert, Invariance principles for homogeneous sums: universality of Gaussian Wiener chaos. Ann. Probab., 38 (5) (2010), 1947–1985.
-
(2010)
Ann. Probab.
, vol.38
, Issue.5
, pp. 1947-1985
-
-
Nourdin, I.1
Peccati, G.2
Reinert, G.3
-
14
-
-
67349100635
-
Second order Poincaré inequalities and CLTs on Wiener space
-
I. Nourdin, G. Peccati, and G. Reinert, Second order Poincaré inequalities and CLTs on Wiener space. J.Funct.Anal.,257 (2) (2009), 593–609.
-
(2009)
J.Funct.Anal.
, vol.257
, Issue.2
, pp. 593-609
-
-
Nourdin, I.1
Peccati, G.2
Reinert, G.3
-
15
-
-
77952556257
-
Multivariate normal approximation using Stein’s method and Malliavin calculus
-
I. Nourdin, G. Peccati, and A. Réveillac, Multivariate normal approximation using Stein’s method and Malliavin calculus. Ann. I.H.P., 46 (1) (2010), 45–58.
-
(2010)
Ann. I.H.P.
, vol.46
, Issue.1
, pp. 45-58
-
-
Nourdin, I.1
Peccati, G.2
Réveillac, A.3
-
16
-
-
77949567856
-
Density formula and concentration inequalities with Malliavin calculus. Electron
-
I. Nourdin I and F. Viens, Density formula and concentration inequalities with Malliavin calculus. Electron. J. Probab., 14 (2009), 2287–2309.
-
(2009)
J. Probab.
, vol.14
, pp. 2287-2309
-
-
Nourdin, I.1
Viens, F.2
-
18
-
-
70349857937
-
Gaussian density estimates for solutions to quasi-linear stochastic partial differential equations
-
D. Nualart and Ll. Quer-Sardanyons, Gaussian density estimates for solutions to quasi-linear stochastic partial differential equations. Stoch. Proc. Appl., 119 (11) (2009), 3914–3938.
-
(2009)
Stoch. Proc. Appl.
, vol.119
, Issue.11
, pp. 3914-3938
-
-
Nualart, D.1
Quer-Sardanyons, L.2
-
20
-
-
0035863994
-
Orthogonal polynomials in Stein’s method
-
W. Schoutens, Orthogonal polynomials in Stein’s method. Math. Anal. Appl., 253 (2) (2001), 515–531.
-
(2001)
Math. Anal. Appl.
, vol.253
, Issue.2
, pp. 515-531
-
-
Schoutens, W.1
-
22
-
-
69749116117
-
Stein’s lemma, Malliavin Calculus, and tail bounds, with application to polymer fluctuation exponent
-
F. Viens, Stein’s lemma, Malliavin Calculus, and tail bounds, with application to polymer fluctuation exponent. Stoch. Proc. Appl., 119 (10) (2009), 3671–3698.
-
(2009)
Stoch. Proc. Appl.
, vol.119
, Issue.10
, pp. 3671-3698
-
-
Viens, F.1
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