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Pyrroloquinoline Quinone Reprograms the Single‐Cell Landscape of Immune Aging in Hematopoietic Immune System

Aging Cell, Volume 24, Issue 7, July 2025.
This study demonstrates that aging induces oxidative stress and inflammation in the hematopoietic immune system, resulting in immune homeostasis dysfunction, including alterations in B cells and hematopoietic stem cells, senescent cells (SnCs) accumulation, and senescence‐associated secretory phenotypes (SASPs) production. Notably, the study highlights
Xiuxing Liu, Chun Zhang, Jianjie Lv, Yidan Liu, Chenyang Gu, Yuehan Gao, Wen Ding, Hui Chen, Nanwei Xu, Hongbin Yin, Wenru Su, Zhuping Xu   +11 more
wiley   +1 more source

In-depth analysis of 17,115 rice transcriptomes reveals extensive viral diversity in rice plants. [PDF]

Nat Commun
Zhu Y, Raza A, Bai Q, Zou C, Niu J, Guo Z, Wu Q.   +6 more
europepmc   +1 more source

Binomial Identities and Hypergeometric Series [PDF]

The American Mathematical Monthly, 1987
(1987). Binomial Identities and Hypergeometric Series. The American Mathematical Monthly: Vol. 94, No. 1, pp. 36-46.
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Binomial convolutions and hypergeometric identities

Rendiconti del Circolo Matematico di Palermo, 1994
By means of formal power series calculus, some new recurrences on the generating functions for the generalized Abel and Gould coefficients are derived from the Gould's work (1956–1961), which yield equivalently several convolution formulas of binomial coefficients.
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Hypergeometric Transformations and Identities

1999
Gauss's work on the hypergeometric equation contains a discussion of the monodromy question for the solutions of this equation. Gauss found and analyzed a quadratic transformation of hypergeometric functions; this apparently led him to the problem of monodromy.
Richard Askey, Ranjan Roy, George E. Andrews   +2 more
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On a Curious q-Hypergeometric Identity

2012
In this paper, we examine the limiting behavior of solutions to an infinite set of recursions involving q-factorial terms as q→1. The underlying problem is sensitive to small perturbations and the very existence of a limit, to say nothing of its precise form, is surprising.
Arieh Iserles, M. J. Cantero
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On hypergeometric identities related to zeta values

European Journal of Mathematics, 2017
Two linear forms, \(\sigma _n \zeta (5)+\tau _n \zeta (3)+\varphi _n\) and \(\sigma _n\zeta (2)+\tau _n/2\), with suitable rational coefficients \(\sigma _n,\tau _n,\varphi _n\), are presented. As a byproduct, we obtain an identity between simple and double binomial sums, where the simple sum is the value of a terminating well-poised Saalschutzian ...
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