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Fourier sequences < Fourier series < Fourier space  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 17.
Ident.Authors (with country if any)Title
000B69 (2005) N. Zenine [Algérie] ; S. Boukraa [Algérie] ; S. Hassani [Algérie] ; J-M Maillard [France]Square lattice Ising model susceptibility: series expansion method and differential equation for (3)
001472 (1999) David E. ZitarelliABSTRACTS
001F90 (1990) Giancarlo Travaglini [Italie]On central multipliers for compact Lie groups
002063 (1989) Christopher Meaney [Australie]Transferring estimates for zonal convolution operators
002071 (1989) Leonardo Colzani [Italie] ; Saverio Giulini [Italie] ; Giancarlo Travaglini [Italie]Sharp results for the mean summability of Fourier series on compact Lie groups
002151 (1988) The life and work of Andrei Nikolaevich Kolmogorov
002550 (1984) Roe Goodman [États-Unis] ; Nolan R. Wallach [États-Unis]Classical and quantum mechanical systems of Toda-lattice type
002691 (1982) Steven Zucker [États-Unis]L 2 cohomology of warped products and arithmetic groups
002712 (1982) Angus E. Taylor [États-Unis]A study of Maurice fréchet: I. His early work on point set theory and the theory of functionals
002834 (1980) Pierre Deligne [France] ; Kenneth A. Ribet [France]Values of abelian L -functions at negative integers over totally real fields
002845 (1980) SYMMETRIC SQUARES OF HECKE SERIES ANDTHEIR VALUES AT INTEGRAL POINTS
002957 (1979) James Lepowsky [États-Unis] ; Robert V. Moody [Canada]Hyperbolic Lie algebras and quasi-regular cusps on Hilbert modular surfaces
002B15 (1977) CONVOLUTIONS OF HECKE SERIES AND THEIR VALUES AT LATTICE POINTS
002B63 (1976) A. P. Youschkevitch [Russie]The concept of function up to the middle of the 19th century
002B91 (1976) N. K. Nikol'SkiiInvariant subspaces in the theory of operators and theory of functions
003066 (1969) HARMONIC ANALYSIS OF FUNCTIONS ON SEMISIMPLE LIE GROUPS. II
003420 (1955) Edwin Hewitt [États-Unis] ; Herbert S. Zuckerman [États-Unis]Finite dimensional convolution algebras

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