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Summation Formulas for the Confluent Hypergeometric Function $\Psi_2^{(2r)}$ of Several Variables
Ahmed Ali Atash
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Advancing transcriptomics-based mechanistic assessment of nephrotoxicity in vitro using the human RPTEC/TERT1 TXG-MAPr gene co-expression network. [PDF]
van Kessel HW +3 more
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Error-induced extinction in a multi-type critical birth-death process. [PDF]
Guasch MB, Krapivsky PL, Antal T.
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Generalized bivariate Kummer-beta distribution with marginals defined on the unit interval. [PDF]
Shabgard S +4 more
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A genome-wide CRISPR screen identifies the TNRC18 gene locus as a regulator of inflammatory signaling. [PDF]
Rahimov F +24 more
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Conserved Aberrant Developmental Trajectories of Human and Mouse SBMA Motor Neurons
Devine H +6 more
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Extended hypergeometric and confluent hypergeometric functions
Applied Mathematics and Computation, 2004The functions under consideration are the extended Gaussian hypergeometric function \[ F_p(a,b;c,z)= {1\over B(b,c- b)} \int^1_0 t^{b-1}(1- t)^{c-b-1}(1- zt)^{-a}\exp\Biggl[-{p\over t(1- t)}\Biggr]\,dt \] and its confluent counterpart \(\Phi_p(b;c;z)\) with \(\exp(zt)\) in place of \((1- zt)^{-a}\). The authors discuss differentiation with respect to \(
Chaudhry, M. Aslam +3 more
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Confluent Hypergeometric Functions
Nature, 1960Confluent Hypergeometric Functions By Dr. L. J. Slater. Pp. ix + 247. (Cambridge: At the University Press, 1960.) 65s. net.
K. D. Tocher, L. J. Slater
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