Results 101 to 110 of about 174,550,829 (158)

A population model-based linear-quadratic Gaussian compensator for the control of intravenously infused alcohol studies and withdrawal symptom prophylaxis using transdermal sensing. [PDF]

Optim Control Appl Methods
Yao M, Luczak SE, Saldich EB, Rosen IG.
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A Martingale-Free Introduction to Conditional Gaussian Nonlinear Systems. [PDF]

Entropy (Basel)
Andreou M, Chen N.
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A stochastic SIRS epidemic model with non-monotone incidence rate under regime-switching. [PDF]

J Franklin Inst, 2019
Lan G, Lin Z, Wei C, Zhang S.
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Dynamics and asymptotic profiles of a local-nonlocal dispersal SIR epidemic model with spatial heterogeneity. [PDF]

Infect Dis Model
Djilali S, Sarmad G, Tridane A.
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Convergence analysis of domain decomposition based time integrators for degenerate parabolic equations. [PDF]

Numer Math (Heidelb), 2018
Eisenmann M, Hansen E.
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Finite dimensional state representation of physiologically structured populations. [PDF]

J Math Biol, 2020
Diekmann O, Gyllenberg M, Metz JAJ.
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Estimation of the Distribution of Random Parameters in Discrete Time Abstract Parabolic Systems with Unbounded Input and Output: Approximation and Convergence. [PDF]

Commun Appl Anal, 2019
Sirlanci M, Luczak SE, Rosen IG.
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Neural field models with transmission delays and diffusion. [PDF]

J Math Neurosci, 2020
Spek L, Kuznetsov YA, van Gils SA.
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Difference Approximation of Cauchy Problems for Quasi-Dissipative Operators and Generation of Semigroups of Nonlinear Contractions

Difference Approximation of Cauchy Problems for Quasi-Dissipative Operators and Generation of Semigroups of Nonlinear Contractions
偏微分方程式の多くがBanach空間に於ける発展方程式としてとらえられることは知られている。本報告の目的は,非線形発展方程式の解の存在の問題を差分近似の立場から論じることである。本報告では,初めに,非線形発展方程式に対する差分近似と差分近似解の概念を導入し,その差分近似解が収束するための必要十分条件を与える。さらに,差分近似解の極限として得られる関数のいくつかの性質を調べる。最後に,そのような差分近似が構成できるための条件を考察する。この条件は,本報告の結果が,非線形発展方程式の解の存在に関するこれまでの結果の多くを含むものであるということを示している。 資料番号: NALTR0419T000 レポート番号: NAL TR ...
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Hopf bifurcation in an age-structured predator-prey system with Beddington-DeAngelis functional response and constant harvesting. [PDF]

J Math Biol
Wu SX, Wang ZC, Ruan S.
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