A “ Pits Effect ” for all Smooth Enough Integral Functions with a Coefficient Factor exp(n 2 απi ), α = ½(√5−1)

J. E. Littlewood

Type: Article

Publication Date: 1968-01-01

Citations: 5

DOI: https://doi.org/10.1112/jlms/s1-43.1.79

Similar Works

Action	Title	Year	Authors
+	A Note on Integral Functions	1944	A. S. Besicovitch
+ PDF Chat	A General Theorem on Integral Functions of Finite Order	1908	J. E. Littlewood
+	On an Integral Function of an Integral Function	1926	Georg Pólya
+	A Note on Fourier Integrals	1932	Jill Cossar
+	A textbook of the integral calculus	1959	Sukumar Mitra Gopindra Krishna Dutt
+	Two Theorems on Integral Functions	1953	R. P. Boas
+	A Note on the Approximation of Continuous Functions By Integral Functions	1967	Lothar Hoischen
+	A Discontinious Integral	1935	E. C. Titchmarsh
+	On Fourier's Integral	1927	Stephen Pollard
+	The Integral	1951	U. Kruse Norman F. Ramsey
+	A Discontinuous Integral	1934	W. L. Ferrar
+	1502. An awkward integral	1941	G. W. Brewster
+	A Certain Type of Integral	1943	Leo A. Aroian
+	Integral functions	2011	K.A. Stroud Dexter Booth
+	INTEGRAL FUNCTIONS	1966	E. G. Phillips
+	On the Regularity of a General Method of Summation	1946	I. J. Good
+	A Note on the Integral with an Application to Schlomilch Series	1964	M. L. Glasser
+	An Integral Inequality	1930	G. A. Bliss
+	On Integral Functions of Perfectly Regular Growth	1939	S. M. Shah
+ PDF Chat	On the Zeroes Certain Classes of Integral Taylor Series. Part I.-On the Integral Function ∑n=0∞xφ(n){φ(n)}!	1905	G. H. Hardy

Action	Title	Year	Authors
+	Zeros of the deformed exponential function	2018	Liuquan Wang Cheng Zhang
+ PDF Chat	The "pits effect" for entire functions of exponential type and the Wiener spectrum	2021	Jacques Benatar Alexander Borichev Mikhail Sodin
+ PDF Chat	Entire functions of exponential type represented by pseudo-random and random Taylor series	2017	Alexander Borichev Alon Nishry Mikhail Sodin
+	The “pits effect” for functions in the unit circle	1970	J. E. Littlewood
+ PDF Chat	The ‘pits effect’ for entire functions of exponential type and the Wiener spectrum	2021	Jacques Benatar Alexander Borichev Mikhail Sodin

Action	Title	Year	Authors