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Endothelial Cell Proteins as Biomarkers in Susac Syndrome
Annals of Clinical and Translational Neurology, EarlyView.ABSTRACT Objective Susac syndrome (SS) is a rare CD8+ T cell–mediated microangiopathy affecting the brain, retina, and auditory labyrinth. Endothelial injury is thought to be a central mechanism; however, no circulating disease biomarkers are known. We performed targeted proteomic profiling to identify circulating endothelial‐associated proteins as ...
Rohit Benjamin +11 more
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Annals of Clinical and Translational Neurology, EarlyView.ABSTRACT Objective The aim of this study was to characterize intellectual and motor function, neurological features including epilepsy, treatment response, and adaptive behavior in patients with pyruvate dehydrogenase complex deficiency (PDCD) in Sweden.
Antri Savvidou +6 more
wiley +1 more source
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Positive periodic solution to an indefinite singular equation
Applied Mathematics Letters, 2021The paper is concerned with the singular equation \[ x'' + q(t)x = \frac{b(t)}{x^\rho} + e(t), \] where \(\rho > 0\) and \(q,b,e\) are \(\omega\)-periodic continuous functions, with \(q(t), e(t) > 0\) for all \(t\). Under suitable assumptions on the Green's function of the associated linear equation and on the nonlinear term, the existence of a ...
Zhibo Cheng
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Global attractivity of positive periodic solution for a Volterra model
Applied Mathematics and Computation, 2008The authors study existence, uniqueness and global attractivity of positive periodic solution of a predator-prey system of Lotka-Volterra type with Holling type II functional response and also intraspecific competition of predators. The main methods involve a continuation theorem in the theory of coincidence degree and the classical Lyapunov second ...
Yanling Zhu
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Existence of positive periodic solutions for a periodic logistic equation
Applied Mathematics and Computation, 2003The paper deals with existence of \(\omega\)-periodic solutions for the following generalized logistic equations: \[ x'(t)=\pm x(t)\left[f\left(t, \int_{-r(t)}^{-\sigma(t)}x(t+s) d\mu(t,s)\right)-g(t, x(t-\tau(t, x(t))))\right], \] where \(\sigma,r\in C(\mathbb{R},(0,\infty))\) are \(\omega\)-periodic functions with \(\sigma(t)
Guihong Fan, Yongkun Li 0002
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Positive solutions for sublinear periodic parabolic problems
Nonlinear Analysis: Theory, Methods & Applications, 2003zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Godoy, T., Kaufmann, U., Paczka, S.
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Positive periodic solutions of delayed periodic Lotka–Volterra systems
Physics Letters A, 2005zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lin, Wei, Chen, Tianping
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Positive periodic solutions of delayed differential equations
Applied Mathematics and Computation, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Bianxia Yang, Ruyun Ma, Chenghua Gao
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Positive periodic solutions of neutral Lotka–Volterra system with periodic delays
Applied Mathematics and Computation, 2004zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhihui Yang, Jinde Cao
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Positive solutions for nonlinear periodic problems
Positivity, 2008The paper studies the existence of positive solutions for the following nonlinear periodic problem with a nonsmooth potential \[ -(|x'(t)|^{p-2}x'(t))'\in \partial j(t,x(t))\quad \text{a.e. on} \;[0,b], \tag{1} \] \[ x(0)=x(b),\quad x'(0)=x'(b). \tag{2} \] Here \(b>0\), \(p>1\). In this problem the potential function \(j(t,x)\) is jointly measurable, \(
Filippakis, Michael +2 more
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