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Efficient removal of drug-resistant <i>Providencia alcalifaciens</i> and its associated QnrS2 antibiotic-resistance genes by carbon-doped polymer carbon nitride. [PDF]

RSC Adv
Li M, Zhang J, Zhang G, Zhang Y, Li J, Wang L, Che G, Liu Q, Liu X.   +8 more
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ROS-responsive graphene-hyaluronic acid nanomedicine for targeted therapy in renal ischemia/reperfusion injury. [PDF]

Theranostics
Lee S, Suh SH, Ma SK, Kim J, Park S, Kim SW, Lee JY.   +6 more
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Interaction-driven giant electrostatic modulation of ion permeation in atomically small capillaries. [PDF]

Nat Commun
Biswabhusan D, Noh Y, Paltasingh SN, Naman C, Nemala SS, Aparna R, Suvigya K, Capasso A, Nayak SK, Yeh LH, Gopinadhan K.   +10 more
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Renal-targeted tFNA-TPP nanoagonist treats acute kidney injury by amplifying mitophagy. [PDF]

Mater Today Bio
Xu J, Li Y, Xu J, He R, Jiang F, Lu J, Xu T, Wang J, Zhang C.   +8 more
europepmc   +1 more source

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On the Periodic Zeta‐Function. II

Lithuanian Mathematical Journal, 2001
The authors continue their work [Lith. Math. J. 41, No. 2, 168--177 (2001); translation from Liet. Mat. Rink. 41, No. 2, 214--226 (2001; Zbl 1025.11028)] on the periodic zeta-function \(\zeta(s, \mathcal A)=\sum_{m=1}^\infty a_mm^{-s}\) \((\Re s>1)\), where \(\{a_m\}\) is a sequence of complex numbers with period \(k\) \((\geq 1)\).
Laurinčikas, A., Šiaučiūnas, D.
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PERIOD DEFORMATIONS OF MULTIPLE HURWITZ ZETA FUNCTIONS

International Journal of Mathematics, 2007
We study continuous period deformations of the multiple Hurwitz zeta functions and their derivatives. Moreover we investigate period deformations of the generalized multiple gamma and sine functions and give applications.
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The joint distribution of periodic zeta-functions

Studia Scientiarum Mathematicarum Hungarica, 2011
In this paper, the joint approximation of a given collection of analytic functions by a collection of shifts of zeta-functions with periodic coefficients is obtained. This is applied to prove the functional independence for these zeta-functions.
Roma kačinskaitė, Antanas Laurinčikas
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Joint discrete universality for periodic zeta-functions. II

Quaestiones Mathematicae, 2019
Abstract. In the paper, a theorem on the approximation of collections of a wide class of analytic functions by collections of shifts of zeta-functions with periodic co- efficients involving imaginary parts of non-trivial zeros of the Riemann zeta-function is obtained. For this, a version of the Montgomery pair correlation conjecture is required.
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