Results 11 to 20 of about 1,341 (147)
A Nanobody-LNP Platform for Targeting and Relicensing Dendritic Cells for Potent Cancer Immunotherapy. [PDF]
Adv Sci (Weinh)Plastin‐2 (PLS2) is identified as a dual‐function receptor on DCs that mediates both nanoparticle uptake and immunomodulation. A nanobody‐LNP platform is engineered to integrate antigen delivery with relicensing DCs. The therapeutic strategy elicits potent anti‐tumor T cell responses and leads to significant inhibition of established tumors in vivo ...
Qin S +9 more
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An algebraic description of screw dislocations in SC and BCC crystal lattices
Pacific Journal of Mathematics for Industry, 2018 We give an algebraic description of screw dislocations in a crystal, especially simple cubic (SC) and body centered cubic (BCC) crystals, using free abelian groups and fibering structures.
Hiroyasu Hamada +4 more
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A Generalization of Epstein’s Zeta Function [PDF]
Nagoya Mathematical Journal, 1971 Koecher defined in [3] the following zeta function associated with the matrixS(n)of a positive quadratic form and one complex variableρ(1)
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Tamkang Journal of Mathematics, 1996 The Epstein zeta function $Z(s)$ is defined for Re$s > 1$ by \[Z(s)=\sum_{m,n=-\infty, (m, n)\neq (0, 0)}^\infty \frac{1}{(am^2−bnm+cn^2)^s}\] where $a$, $b$, $c$ are real numbers with $a>0$ and $b^2 - 4ac<0$. $Z(s)$ can be continued analytically to the whole complex plane except for a simple pole at $s =1$.
NAN-YUE ZHANG, KENNETH S. WILLIAMS
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Frontiers in Medicine, 2018 The efficacy of T cells expressing chimeric antigen receptors (CARs) for solid tumors has been limited by insufficient CAR T cell expansion and persistence.
Bilal Omer +21 more
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A joint discrete limit theorem for Epstein and Hurwitz zeta-functions
Mathematical Modelling and AnalysisIn the paper, we obtain a joint limit theorem on weak convergence for probability measure defined by discrete shifts of the Epstein and Hurwitz zeta-functions. The limit measure is explicitly given.
Hany Gerges +2 more
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A Tapestry of Ideas with Ramanujan’s Formula Woven In
AxiomsZeta-functions play a fundamental role in many fields where there is a norm or a means to measure distance. They are usually given in the forms of Dirichlet series (additive), and they sometimes possess the Euler product (multiplicative) when the domain ...
Nianliang Wang +2 more
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A Minimum Problem for the Epstein Zeta-Function [PDF]
Proceedings of the Glasgow Mathematical Association, 1953 In some recent work by D. G. Kendall and the author † on the number of points of a lattice which lie in a random circle the mean value of the variance emerged as a constant multiple of the value of the Epstein zeta-functionZ(s)associated with the lattice, taken at the point s=.
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Zero-Density Estimates for Epstein Zeta Functions* [PDF]
The Quarterly Journal of Mathematics, 2016 We investigate the zeros of Epstein zeta functions associated with a positive definite quadratic form with rational coefficients in the vertical strip $ σ_1 < \Re s < σ_2 $, where $ 1/2 < σ_1 < σ_2 < 1 $. When the class number of the quadratic form is bigger than 1, Voronin gives a lower bound and Lee gives an asymptotic formula for the ...
Gonek, Steven, Lee, Yoonbok
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On a divisor problem related to the Epstein zeta-function, IV [PDF]
Acta Arithmetica, 2011 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lü, Guangshi, Wu, Jie, Zhai, Wenguang
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