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explicitly < exponential < exponentials  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 17.
Ident.Authors (with country if any)Title
000514 (2009) S. S. Akbarov [Russie]Holomorphic functions of exponential type and duality for stein groups with algebraic connected component of identity
000E98 (2003) Aleš Gottvald [République tchèque]Exponential Family and Inverse Problems
000F39 (2002) R. Livné [États-Unis] ; S. J. Patterson [États-Unis]The first moment of cubic exponential sums
001104 (2001) Nigel J. E. Pitt [Brésil]On Cusp form Coefficients in Exponential Sums
001327 (2000) Martin Moskowitz [États-Unis] ; Michael Wüstner [États-Unis]Contributions to Real Exponential Lie Groups
001575 (1998) Michael Wüstner [Allemagne]On the Surjectivity of the Exponential Function of Solvable Lie Groups
001625 (1998) Ricardo García L Pez [Espagne]Exponential sums and singular hypersurfaces
001750 (1997) D. Okovi [États-Unis] ; Nguyê Q. Tha G [États-Unis]Lie groups with dense exponential image
001828 (1996) Karl-Hermann Neeb [Allemagne]Weakly Exponential Lie Groups
001861 (1996) Michael Wüstner [Allemagne]On the Surjectivity of the Exponential Function of Complex Algebraic, Complex Semisimple, and Complex Splittable Lie Groups
001A97 (1995) N. M. Katz [États-Unis]A Note on Exponential Sums
001D86 (1992) Detlev PoguntkeK. H. Hofmann's article “A memo on the exponential function and regular points”
001E19 (1992) Karl H. Hofmann [Allemagne]A memo on the exponential function and regular points
001E50 (1991) J. Denef [Belgique] ; F. Loeser [France]Weights of exponential sums, intersection cohomology, and Newton polyhedra
002624 (1983) A. N. Leznov ; I. A. FedoseevExplicitly integrable models of quantum field theory with exponential interaction in two-dimensional space
002885 (1980) Robert Edwards [Australie]Complex Numbers: Complex Exponential and Trigonometric Functions
002A20 (1978) Karl H. Hofmann [États-Unis] ; Arunava Mukherjea [États-Unis]On the density of the image of the exponential function

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