Publications classées par ordre chronologique décroissant

• A. Bonami, S. Grellier , B. Sehba , Avatars of Stein’s Theorem in the complex setting, 26 pages  à paraître (2022)
• A. Bonami, S. Grellier , B. Sehba  Global Stein Theorem on Hardy spaces à paraître 20 pages, (2021).

•  Gérard, P., Grellier, S., The cubic Szegö equation and Hankel operators.
  Astérisque No 248, 126 pages (2017).
• A. Bonami, L. D. Ky, J. Feuto & S. Grellier Atomic decomposition and
  weak-factorization in generalized Hardy spaces of closed forms. Bull.
  Sciences Maths Volume 141, Issue 7, (2017), 676–702.
•  Gérard, P., Grellier, S., An explicit formula for the cubic Szegő equation,
  Trans. Amer. Math. Soc. 367 (2015), 2979–2995.
•  Gérard, P., Grellier, S., Inverse spectral problems for compact Hankel
  operators, Journal of the Institute of Mathematics of Jussieu, Volume
  13, Issue 02, (2014), 273–301.
• P. Gérard & S. Grellier Effective integrable dynamics for some nonlinear
  wave equation Analysis & PDE 5-5 (2012), 1139–1155.
• P. Gérard & S. Grellier Invariant Tori for the Szegő cubic equation.
  Inventiones Matematicae. Vol 187 (3) (2012) 707–754.
•  P. Gérard & S. Grellier The cubic Szegő equation. Ann. Scient. Ec.
  Norm. Sup. 4e serie, t 43 (2010) 761–809.
•  A. Bonami, S. Grellier & L. D. Ky Paraproducts and products of functions
  in BMO(Rn) and H1(Rn) through wavelets. Journal de math.
  pures et appl. (2012) Vol. 97, Issue 3, 230–241.
•  A. Bonami & S. Grellier Hankel operators and weak factorization for
  Hardy-Orlicz spaces. Colloq. Math. (2010), Vol 118, No1,107–132.
• A. Bonami, S. Grellier & J. Feuto Endpoint for the Div-Curl Lemma
  in Hardy Spaces. Publ. Mat. (2010), 341–358.
• A. Bonami, S. Grellier & M. Kacim. Truncations of multilinear Hankel
  operators. Transactions AMS 360 (2008)1377–1390.
•  S. Grellier& J.P. Otal. Bounded eigenfunctions in the real hyperbolic
  space. International maths research Notices 62 (2005), 3867–3897.
• S. Grellier & P. Jaming. Harmonic functions on the real hyperbolic ball
  II : Hardy and Lipschitz spaces. Math. Nachr. 268 (2004), 50–73.
• S. Grellier.Hardy-Sobolev Spaces of complex tangential derivatives of
  holomorphic funstions in domains of finite type. Mathematica Scandinavica
  90 (2002), 232–250.
• S. Grellier & M. Peloso. Decompositions theorems for Hardy spaces on
  convex domains of finite type. Illinois J. of Math. 46 (2002), 207–232.
•  J. Bruna & S. Grellier. Zero sets of Hp-functions in convex domains
  of strict finite type in Cn. Complex variables Theory and Applications
  (1999)
•  A. Bonami, J. Bruna & S. Grellier. On Hardy, BMO and Lipschitz
  spaces of invariantly harmonic functions in the Unit ball. Proc. London
  Math. Soc. 71 (1998), 665–696
• J.E. Fornaess & S. Grellier. Exploding orbits of holomorphic structures.
  Math. Zeit. 223 (1996), 521–534
• A. Bonami, D.C. Chang & S. Grellier. Commutation properties and
  Lipschitz estimates for the Bergman and Szegő projections. Math. Zeit.
  223 (1996), 275–302.
• A. Bonami & S. Grellier. Weighted Bergman Projections in domains
  of finite type in C2. Contemporary Mathematics(189) (1995), 65–80.
• D.C. Chang & S. Grellier. Estimates for the Szegő kernel on decoupled
  domains. Journal of Mathematical Analysis and applications 187
  (1994), 628–649.
• S. Grellier. Complex tangential Characterizations of Hardy-Sobolev Spaces
  of holomorphic functions. Rev. Mat. Ibero. 9.2 (1993), 201–255.
• S. Grellier. Behavior of holomorphic functions in complex tangential
  directions in a domain of finite type in Cn . Publi. Mat. 36 (1992),
  251–292.