On closed-form tight bounds and approximations for the median of a gamma distribution. [PDF]
PLoS One, 2021 Lyon RF.
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Infinitely many solutions for sublinear Kirchhoff equations in R^N with sign-changing potentials
Electronic Journal of Differential Equations, 2013 In this article we study the Kirchhoff equation $$ -Big(a+b int_{mathbb{R}^N}|abla u|^2dxBig)Delta u+V(x)u = K(x)|u|^{q-1}u, quadhbox{in }mathbb{R}^N, $$ where $Ngeq 3 ...
Anouar Bahrouni
doaj
Natural image statistics for mouse vision. [PDF]
PLoS One, 2022 Abballe L, Asari H.
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Information Frictions in Real Estate Markets: Recent Evidence and Issues. [PDF]
J Real Estate Financ Econ (Dordr), 2023 Broxterman D, Zhou T.
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Multiple solutions for quasilinear elliptic equations with sign-changing potential
Electronic Journal of Differential Equations, 2016 In this article, we study the quasilinear elliptic equation $$ -\Delta_{p} u-(\Delta_{p}u^{2})u+ V (x)|u|^{p-2}u=g(x,u), \quad x\in \mathbb{R}^N, $$ where the potential V(x) and the nonlinearity g(x,u) are allowed to be sign-changing.
Ruimeng Wang, Kun Wang, Kaimin Teng
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Ground state sign-changing solution for a logarithmic Kirchhoff-type equation in $\mathbb{R}^{3}$
Electronic Journal of Qualitative Theory of Differential EquationsWe investigate the following logarithmic Kirchhoff-type equation: \begin{equation*} \left(a+b\int_{\mathbb{R}^{3}}|\nabla u|^{2}+V(x)u^{2}dx\right)[-\Delta u+V(x)u]=|u|^{p-2}u\ln |u|,\qquad x\in\mathbb{R}^{3}, \end{equation*} where $a,b>0$ are constants,
Wei-Long Yang, Jia-Feng Liao
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The Discriminative Kalman Filter for Bayesian Filtering with Nonlinear and Nongaussian Observation Models. [PDF]
Neural Comput, 2020 Burkhart MC +4 more
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Electronic Journal of Differential EquationsIn this article, we show that the Schrodinger-Bopp-Podolsky system with Dirichlet boundary conditions in a bounded domain possesses infinitely many solutions of prescribed frequency, for any set of (continuous) boundary conditions, provided that the ...
Danilo Gregorin Afonso, Bruno Mascaro
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Existence of infinitely solutions for a modified nonlinear Schrodinger equation via dual approach
Electronic Journal of Differential Equations, 2018 In this article, we focus on the existence of infinitely many weak solutions for the modified nonlinear Schrodinger equation $$ -\Delta u+V(x) u-[\Delta(1+u^2)^{\alpha/2}]\frac{\alpha u}{2(1+u^2) ^{\frac{2-\alpha}2}}=f(x,u),\quad \text{in } \mathbb{
Xinguang Zhang +3 more
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Practices and Applications of Convolutional Neural Network-Based Computer Vision Systems in Animal Farming: A Review. [PDF]
Sensors (Basel), 2021 Li G +6 more
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