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Minimal information for studies of extracellular vesicles (MISEV2023): From basic to advanced approaches. [PDF]

J Extracell Vesicles
Welsh JA, Goberdhan DCI, O'Driscoll L, Buzas EI, Blenkiron C, Bussolati B, Cai H, Di Vizio D, Driedonks TAP, Erdbrügger U, Falcon-Perez JM, Fu QL, Hill AF, Lenassi M, Lim SK, Mahoney MG, Mohanty S, Möller A, Nieuwland R, Ochiya T, Sahoo S, Torrecilhas AC, Zheng L, Zijlstra A, Abuelreich S, Bagabas R, Bergese P, Bridges EM, Brucale M, Burger D, Carney RP, Cocucci E, Crescitelli R, Hanser E, Harris AL, Haughey NJ, Hendrix A, Ivanov AR, Jovanovic-Talisman T, Kruh-Garcia NA, Ku'ulei-Lyn Faustino V, Kyburz D, Lässer C, Lennon KM, Lötvall J, Maddox AL, Martens-Uzunova ES, Mizenko RR, Newman LA, Ridolfi A, Rohde E, Rojalin T, Rowland A, Saftics A, Sandau US, Saugstad JA, Shekari F, Swift S, Ter-Ovanesyan D, Tosar JP, Useckaite Z, Valle F, Varga Z, van der Pol E, van Herwijnen MJC, Wauben MHM, Wehman AM, Williams S, Zendrini A, Zimmerman AJ, MISEV Consortium, Théry C, Witwer KW.   +72 more
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On the Hurwitz—Lerch zeta-function

Aequationes Mathematicae, 2000
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kanemitsu, Shigeru, Katsurada, Masanori, Yoshimoto, Masami   +2 more
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Sums Involving the Hurwitz Zeta Function

The Ramanujan Journal, 2001
Let as usual \(\zeta(s,\alpha)\) be the Hurwitz zeta-function and \(\Gamma(s)\) be the Euler gamma function. Let \(\Re\alpha>0\), \(\Re p>0\), \(\Re q>0\) and \(|z|
Kanemitsu, Shigeru, Kumagai, Hiroshi, Yoshimoto, Masami   +2 more
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Hurwitz Type Multiple Genocchi Zeta Function

AIP Conference Proceedings, 2009
Main purpose of this paper is to construct higher‐order w‐q‐Genocchi numbers and polynomials by using p‐adic q‐deformed fermionic integral on Zp. We derive some interesting identities related to higher‐order w‐q‐Genocchi numbers and polynomials. We also construct Hurwitz type multiple w‐Genocchi zeta function which interpolates these polynomials at ...
Hacer Ozden, Ismail Naci Cangul, Yilmaz Simsek, George Maroulis, Theodore E. Simos   +4 more
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Jackson’s integral of the Hurwitz zeta function

Rendiconti del Circolo Matematico di Palermo, 2007
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Kurokawa, Nobushige, Mimachi, Katsuhisa, Wakayama, Masato   +2 more
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New Aspects of Universality of Hurwitz Zeta-Functions

Analysis Mathematica, 2023
Let \(D =\{ s \in \mathbb{C} : 1/2 < \sigma < 1\}.\) Denote by \(\mathcal{K}\) the class of compact subsets of the strip \(D\) with connected complements, and by \(H(K)\) with \(K \in \mathcal{K}\) the class of continuous functions on \(K\) that are analytic in the interior of \(K\).
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