DES-Based Green Synthesis of 2D Fluorescent Molybdenum Disulfide for Highly Sensitive and Selective Detection of Nifedipine. [PDF]
Ullah R, Rehman SU, Khan A, Wu HF.
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Computational Modeling to Guide the Design of Mesalazine Nanoparticles Tailored for the Incorporation of Chitosan. [PDF]
Robusti LMG +5 more
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The Clausius-Mossotti Factor in Dielectrophoresis: A Critical Appraisal of Its Proposed Role as an 'Electrophysiology Rosetta Stone'. [PDF]
Pethig R.
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Molecular-Scale Regulation of Cement Hydration and Microstructure via Synergistic Aluminum Sulfate-Amide Interactions. [PDF]
Zhang C +8 more
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Weighted universality of periodic zeta-function
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Joint discrete universality for periodic zeta-functions
In the paper, joint universality theorems for periodic zeta functions with multiplicative coefficients and periodic Hurwitz zeta-functions are proved. The main theorem of [11] is extended, and two new joint universality theorems on the approximation of a
Antanas Laurincikas
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On the Periodic Zeta‐Function. II
Lithuanian Mathematical Journal, 2001The 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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Ihara's zeta function for periodic graphs and its approximation in the amenable case
In this paper, we give a more direct proof of the results by Clair and Mokhtari-Sharghi [B. Clair, S. Mokhtari-Sharghi, Zeta functions of discrete groups acting on trees, J. Algebra 237 (2001) 591-620] on the zeta functions of periodic graphs.
Tommaso Isola
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Universality of the Periodic Hurwitz Zeta-Function with Rational Parameter
Voronin's theorem from 1975 states that the Riemann zeta function is universal in the sense that its shifts approximate a wide class of analytic functions. More precisely, let \(\mathscr{K}\) be the class of compact subsets of the strip \(D=\left\{s \in \mathbb{C}: \frac{1}{2}
Renata Macaitienė, A Laurincikas
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