Keyword search (4,163 papers available)

"Nonlinear" Keyword-tagged Publications:

Title Authors PubMed ID
1 Leveraging deep learning for nonlinear shape representation in anatomically parameterized statistical shape models Gheflati B; Mirzaei M; Rottoo S; Rivaz H; 39953355
ENCS
2 The effect of micro-vessel viscosity on the resonance response of a two-microbubble system Yusefi H; Helfield B; 39705920
BIOLOGY
3 A unified stochastic SIR model driven by Lévy noise with time-dependency Easlick T; Sun W; 39027117
MATHSTATS
4 Subharmonic resonance of phospholipid coated ultrasound contrast agent microbubbles Yusefi H; Helfield B; 38217906
BIOLOGY
5 Nonlinear dynamic modeling and model-based AI-driven control of a magnetoactive soft continuum robot in a fluidic environment Moezi SA; Sedaghati R; Rakheja S; 37932207
ENCS
6 The experimental multi-arm pendulum on a cart: A benchmark system for chaos, learning, and control Kaheman K; Fasel U; Bramburger JJ; Strom B; Kutz JN; Brunton SL; 37637793
ENCS
7 The influence of inter-bubble spacing on the resonance response of ultrasound contrast agent microbubbles Yusefi H; Helfield B; 36223708
BIOLOGY
8 Cancer: A turbulence problem. Uthamacumaran A 33142240
CONCORDIA

 

Title:A unified stochastic SIR model driven by Lévy noise with time-dependency
Authors:Easlick TSun W
Link:https://pubmed.ncbi.nlm.nih.gov/39027117/
DOI:10.1186/s13662-024-03818-3
Publication:Advances in continuous and discrete models
Keywords:Extinctionvy jumpNonlinear transmission and recoveryPersistencePositive global solutionTime-dependencyUnified stochastic SIR model
PMID:39027117 Category: Date Added:2024-07-19
Dept Affiliation: MATHSTATS
1 Centre de recherche du CHU Sainte-Justine, Département de Mathématiques et de Statistique, Université de Montréal, Montreal, Canada.
2 Department of Mathematics and Statistics, Concordia University, Montreal, Canada.

Description:

We propose a unified stochastic SIR model driven by Lévy noise. The model is structural enough to allow for time-dependency, nonlinearity, discontinuity, demography, and environmental disturbances. We present concise results on the existence and uniqueness of positive global solutions and investigate the extinction and persistence of the novel model. Examples and simulations are provided to illustrate the main results.





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