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11M35 Hurwitz and Lerch zeta functions (7 articles)

• Wang, Nianliang; Kanemitsu, Shigeru; Tanigawa, Yoshio: On general Dedekind sums. (English). Czechoslovak Mathematical Journal, vol. 75 (2025), issue 2, pp. 485-518
• Garunkštis, Ramūnas; Grigutis, Andrius: The size of the Lerch zeta-function at places symmetric with respect to the line $\Re (s)=1/2$. (English). Czechoslovak Mathematical Journal, vol. 69 (2019), issue 1, pp. 25-37
• Balanzario, Eugenio P.: A generalized Euler-Maclaurin formula for the Hurwitz zeta function. (English). Mathematica Slovaca, vol. 56 (2006), issue 3, pp. 307-316
• Kurokawa, Nobushige; Wakayama, Masato: A generalization of Lerch’s formula. (English). Czechoslovak Mathematical Journal, vol. 54 (2004), issue 4, pp. 941-947
• Porubský, Štefan: Covering systems, Kubert identities and difference equations. (English). Mathematica Slovaca, vol. 50 (2000), issue 4, pp. 381-413
• Kühleitner, Manfred: On the asymmetric divisor problem with congruence conditions. (English). Commentationes Mathematicae Universitatis Carolinae, vol. 37 (1996), issue 1, pp. 99-116
• Lerch, Matyáš Note sur la fonction $\frac{K}(w, x, s) = \sum_{k=0}^\infty \frac{e^{2k\pi i x}{(w+k)^s}$ (French) [Note on the fonction $\frac{K}(w, x, s) = \sum_{k=0}^\infty \frac{e^{2k\pi i x}{(w+k)^s}$]. Acta math. 11 (1887), 19--24