Results 181 to 190 of about 8,973,715 (361)
A difference-integral representation of Koornwinder polynomials [PDF]
Eric M. Rains
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The development of multivalent rechargeable batteries (MRB) requires the prediction of battery behavior at experimentally unreached conditions in the laboratory. Therefore, the diffusion equation is used to analyze the relation between the diffusion coefficient (DC) and the Warburg factor for different MRBs to predict the theoretical DC values at ...
Eman I. Abd El‐Latif+6 more
wiley +1 more source
Energy Symmetry Breaking of Dirac and Weyl Fermions in Magnetized Spinning Conical Geometries
Exact solutions for relativistic fermions in magnetized, spinning conical geometries reveal defect‐induced symmetry breaking between fermion and antifermion energies. Energy levels depend on the magnetic field, background geometry, and fractionalized spin. When the defect's spin dominates, quantum effects diminish.
Abdullah Guvendi, Omar Mustafa
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Linear perturbations of differential of difference operators with polynomials as eigenfunctions
H. Bavinck
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The quantum dot integrated real‐time ELISA or QIRT‐ELISA system integrates a bead‐based quantum dot‐mediated immunoassay (BQI) with a modular microfluidic system to continuously monitor insulin and glucagon in whole blood samples and in a multiplexed setting.
Hesam Abouali+7 more
wiley +1 more source
Polynomial approach for the most general linear Fredholm integrodifferential-difference equations using Taylor matrix method [PDF]
Mehmet Sezer, Mustafa Gülsu
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Enhanced Activities of OCT4 and SOX2 Promote Epigenetic Reprogramming by Shortening G1 Phase
Fusing the VP16 domain to OCT4 and SOX2 (OvSvK) enhances iPSC generation by activating downstream targets, including those regulating the cell cycle. This accelerates reprogramming by shortening the G1 phase and reducing H3K27me3 levels. Modulating Ccnd1, Cdkn2a, and Ccne1 improves efficiency, linking cell cycle to epigenetic remodeling.
Lin Guo+17 more
wiley +1 more source
Polynomial expansions for solution of wave equation in quantum calculus
In this paper, using the q^2 -Laplace transform early introduced by Abdi [1], we study q-Wave polynomials related with the q-difference operator ∆q,x . We show in particular that they are linked to the q-little Jacobi polynomials p_n (x; α, β |
Akram Nemri, Ahmed Fitouhi
doaj