Results 111 to 120 of about 160,421 (323)

Identification of ferroptosis‐related genes involved in chronic obstructive pulmonary disease based on bioinformatics analysis

Animal Models and Experimental Medicine, EarlyView.
The design of the entire paper. Green part represents the bioinformatics analysis approach. Yellow part represents the ideas of animal experiment. Abstract Background Chronic obstructive pulmonary disease (COPD) is a type of chronic respiratory disease.
Xuejing Luan, Jinghui Xie, Lu Zhang, Xiao Ma, Lichangtian Jiao, Jie Zhu   +5 more
wiley   +1 more source

On the Relation between Inverse Factorial Series and Binomial Coefficient Series [PDF]

, 1924
W. L. Ferrar
openalex   +1 more source

Depression Polygenicity and Disease Activity and Disability Worsening in Multiple Sclerosis

Annals of Neurology, EarlyView.
Objective A better understanding of factors associated with multiple sclerosis (MS) disease activity and disability is needed. Given the strong link between comorbid depression and MS disease activity and disability, we aimed to determine whether the depression genetic burden, as modelled using its polygenic score, is associated with MS disease ...
Ali Manouchehrinia, Kathryn C. Fitzgerald, Amber Salter, Ruth Ann Marrie, Lars Alfredsson, Charles N. Bernstein, James M. Bolton, Gary Cutter, John D. Fisk, Lesley A. Graff, Carol A. Hitchon, Jan Hillert, Ingrid Kockum, Yi Lu, Fred D. Lublin, Kyla McKay, Tomas Olsson, Scott Patten, Amit Patki, Hayley Riel, Klementy Shchetynsky, Pernilla Stridh, Hemant K. Tiwari, Jerry S. Wolinsky, Kaarina Kowalec   +24 more
wiley   +1 more source

On the Relation between Bernoulli's Numbers and the Binomial Coefficients [PDF]

, 1875
J.K. Hammond
openalex   +1 more source

Comparative Safety Profiles of Ocrelizumab and Rituximab in Multiple Sclerosis Treatment Using Real‐World Evidence

Annals of Neurology, EarlyView.
Objective The objective of this study was to compare the long‐term safety profiles of ocrelizumab and rituximab in persons with multiple sclerosis (MS). Methods Using retrospective data from the University of California (UC) Health System, we simulated a target clinical trial. The primary cohort from UC San Francisco (UCSF) and a validation cohort from
Gabriel Cerono, Bruce A.C. Cree, Stephen L. Hauser, Sergio E. Baranzini   +3 more
wiley   +1 more source

Identifying Predictive Biomarkers of Response in Patients With Rheumatoid Arthritis Treated With Adalimumab Using Machine Learning Analysis of Whole‐Blood Transcriptomics Data

Arthritis &Rheumatology, EarlyView.
Objective Tumornecrosis factor inhibitors (TNFi) have significantly improved rheumatoid arthritis (RA) management, yet variability in patient response remains a substantial challenge, with approximately 40% of patients discontinuing TNFi due to nonresponse or adverse effects.
Chuan Fu Yap, Nisha Nair, Ann W. Morgan, John D. Isaacs, Anthony G. Wilson, Kimme Hyrich, Guillermo Barturen, María Riva‐Torrubia, Marta Gut, Ivo Gut, Marta E. Alarcón Riquelme, Anne Barton, Darren Plant   +12 more
wiley   +1 more source

Triple Symmetric Sums of Circular Binomial Products

Mathematics
By employing the generating function approach, 16 triple sums for circular binomial products of binomial coefficients are examined. Recurrence relations and generating functions are explicitly determined.
Marta Na Chen, Wenchang Chu
doaj   +1 more source

Series associated with harmonic numbers, Fibonacci numbers and central binomial coefficients $binom{2n}{n}$ [PDF]

Notes on Number Theory and Discrete Mathematics
We find various series that involve the central binomial coefficients $binom{2n}{n}$, harmonic numbers and Fibonacci numbers. Contrary to the traditional hypergeometric function _pF_q approach, our method utilizes a straightforward transformation to ...
Segun Olofin Akerele, Olamide Esther Salami   +1 more
doaj   +1 more source

Remark on a conjecture of Erdős on binomial coefficients [PDF]

, 1970
Andrzej Mạkowski
openalex   +1 more source

On sums of binomial coefficients and their applications

Discrete Mathematics, 2008
In this paper we study recurrences concerning the combinatorial sum $[n,r]_m=\sum_{k\equiv r (mod m)}\binom {n}{k}$ and the alternate sum $\sum_{k\equiv r (mod m)}(-1)^{(k-r)/m}\binom{n}{k}$, where m>0, $n\ge 0$ and r are integers. For example, we show that if $n\ge m-1$ then $$\sum_{i=0}^{\lfloor(m-1)/2\rfloor}(-1)^i\binom{m-1-i}i [n-2i,r-i]_m=2^{n-
openaire   +3 more sources