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Alternative jensen functional equation on groups
Given integers α, β, γ such that (α, β, γ) ̸= k(1,−2, 1) for all k ∈ Z, we will establish a criterion for the existence of the general solution of the alternative Jensen functional equation of the form f(xy^{−1}) − 2f(x) + f(xy) = 0 or αf(xy^{−1}) + βf(x) + γf(xy) = 0, where f is a mapping from a group (G, ·) to a uniquely divisible abelian group (H, +)openaire +1 more source
Non-Archimedean stability of Cauchy-Jensen type functional equation
2011Summary: In this paper we investigate the generalized Hyers-Ulam stability of the following Cauchy-Jensen-type functional equation \[ Q\left(\frac{x+y}{2}+z\right)+Q\left(\frac{x+z}{2}+y\right)+Q\left(\frac{z+y}{2}+x\right)=2[Q(x)+Q(y)+Q(z)] \] in non-Archimedean spaces.
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SARS-CoV-2 variants, spike mutations and immune escape
Nature Reviews Microbiology, 2021William T Harvey +2 more
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Functional nanoparticles through π-conjugated polymer self-assembly
Nature Reviews Materials, 2020Liam R Macfarlane +2 more
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Hyperstability of bi-Cauchy-Jensen functional equations
2022Kaskasem, Prondanai, Klineam, Chakkrid
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Functional Imaging of Cancer with Emphasis on Molecular Techniques
Ca-A Cancer Journal for Clinicians, 2007Mohamed Houseni
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