Results 141 to 150 of about 103,009 (314)
Boundedness and almost periodicity for some state-dependent delay differential equations
This work is devoted to the study the existence and uniqueness of bounded solutions for state-dependent delay differential equations. We also study the existence of periodic and almost periodic solutions.
El Hadi Ait Dads, Khalil Ezzinbi
doaj
Pseudo almost periodic solutions for shunting inhibitory cellular neural networks with continuously distributed delays. [PDF]
Lu Y, Ji D.
europepmc +1 more source
ALMOST PERIODIC SOLUTIONS OF THE INHOMOGENEOUS WAVE EQUATION [PDF]
S. Bochner
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Actionable Wearables Data for the Neurology Clinic: A Proof‐of‐Concept Tool
ABSTRACT Objective Wearable devices can monitor key health and fitness domains. In multiple sclerosis (MS), monitoring step count and sleep is feasible, valid, and offers a holistic glimpse of patient functioning and worsening. However, data generated from wearables are typically unavailable at the point of care.
Nicolette Miller+12 more
wiley +1 more source
Decay estimate of viscosity solutions of nonlinear parabolic PDEs and applications
The aim of this paper is to establish a decay estimate for viscosity solutions of nonlinear PDEs. As an application we prove existence and uniqueness for time almost periodic viscosity solutions.
Silvana Marchi
doaj
Almost periodic and periodic solutions of difference equations [PDF]
George R. Sell
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ABSTRACT Objectives To investigate whether pulse pressure or mean arterial pressure mediates the relationship between age and white matter hyperintensity load and to examine the mediating effect of white matter hyperintensities on cognition. Methods Demographic information, blood pressure, current medication lists, and Montreal Cognitive Assessment ...
Jade Hannan+8 more
wiley +1 more source
Eventually periodic solutions of a max-type difference equation. [PDF]
Sun T, Liu J, He Q, Liu XH, Tao C.
europepmc +1 more source
Iterative procedure for obtaining the periodic solution of certain nonlinear differential equations
William J. Swartz
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