Hooley's Δ<sub> <i>r</i> </sub>-functions – sharp bounds

Gérald Tenenbaum

Type: Book-Chapter

Publication Date: 1988-09-15

Citations: 0

DOI: https://doi.org/10.1017/cbo9780511566004.009

Similar Works

Action	Title	Year	Authors
+ PDF Chat	Hooley's $\Delta_r$-functions when $r$ is large.	1986	R. R. Hall
+	Vinogradov's upper bound for <i>G</i>(<i>k</i>)	1997	R. C. Vaughan
+	The average orders of Hooley’s $\Delta _r$-functions, II	1986	R. R. Hall Gérald Tenenbaum
+	Fourier theorems in <i>L<sub>p</sub></i>	1987	D. C. Champeney
+	Fox <i>H</i>-function and related functions	2022
+	Rational Approximations of <i>e</i>	1962	Charles W. Trigg
+	$I_{\sigma}$-Convergence	2011	Fatıh Nuray Hafize Gümüş Gök Uğur Ulusu
+	841. [D. 6. b.] <i>Exponential and Logarithmic Functions</i>	1926	William Ian Miller
+	<i>q</i>-Summation Theorems	2005	Mourad E. H. Ismail
+	Bounds for <i>p</i> -Functions†	1973	A. G. Cornish
+	Fourier theorems for functions outside <i>L<sup>p</sup></i>	1987	D. C. Champeney
+ PDF Chat	On the coincidence of <i>L</i>-functions	1986	Hidenori Ishii
+	<i>L<sup>q</sup></i> harmonic functions	2012	Peter Li
+	A geometric illustration of the limit for <i>e</i>	2017	Roger B. Nelsen
+	Propriétés fondamentales des fonctions Θ<sub> <i>h</i> </sub>, Θ<sub> <i>k</i> </sub>	2009	Augustin-Louis Cauchy
+	[ ${\alpha}(\theta,s)$ ]-CONTINUOUS FUNCTIONS	1996	E. Hatir Gab-Byung Chae
+	Further Results of the <i>H</i>-Integral	2017
+	Harnack Extension and Convergence Theorems for the <i>H</i>-Integral	2017
+	A Short-Cut Method for σ and <i>r</i>	1946	W. L. Jenkins
+	The space <i>C</i>[0, 1]	2011	Richard F. Bass

Action	Title	Year	Authors

Action	Title	Year	Authors