[PDF] Top 20 Stochastic delay differential neoclassical growth model
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Stochastic delay differential neoclassical growth model
... on delay differential neoclassical growth model in random environments, we introduce the stochastic model to describe the dynamics of the long-run behavior of the economy with a ... See full document
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Stability of highly nonlinear hybrid stochastic integro-differential delay equations
... to model the real-world systems where they may experience abrupt changes in their parameters and structures in addition to uncertainties and time ...the delay-dependent stability criteria have been created ... See full document
27
Approximate solutions of stochastic differential delay equations with Markovian switching
... linear growth condition or the bounded pth moment property of both exact and approximate ...linear growth condi- tion nor the bounded pth moment property under some additional conditions in terms of ... See full document
15
Analysis of stability for stochastic delay integro differential equations
... Stochastic delay integro-differential equations, as the mathematical model, widely apply in biology, physics, economics and finance [1, ...the stochastic delay integro- differential ... See full document
13
Generalised criteria on delay dependent stability of highly nonlinear hybrid stochastic systems
... establish delay dependent criteria for highly nonlinear hybrid stochastic differential delay equations (SDDEs) (by highly nonlinear we mean the coefficients of the SDDEs do not have to satisfy ... See full document
18
The Transition from the Neoclassical Growth Model to Ecology
... the neoclassical growth model put forth by Solow and many ...unlimited growth and technological progress and question their ...cal growth model where we consider non-human, ... See full document
18
Noise-Driven Phenotypic Heterogeneity with Finite Correlation Time in Clonal Populations
... in growth rate, cel- lular memory/intermittency, and its relation to phenotypic ...linear stochastic differential model with finite auto-correlation time, where a randomly fluctu- ating ... See full document
17
Stochastic differential equation for two-phase growth model
... population growth model to pure death process in stochastic ...population growth model using control regime, while Zheng [11] built a two-phase population growth model ... See full document
31
Stochastic delay Lotka-Volterra model
... a stochastic differential delay equation to have a unique global ...linear growth condition and local Lipschitz condition ...linear growth condition, though they are locally Lipschitz ... See full document
18
Stochastic Delay Lotka Volterra Model
... This model of the stochastic delay Lotka-Volterra is different from Mao et ...the model than the real background of the model. However, our model has the following three ... See full document
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A Biologically-Based Controlled Growth and Differentiation Model Using Delay Differential Equations: Development, Applications and Stability Analysis.
... the model to investigate the behavior of the ...CGD model to mimic a biological process that resembles a hormetic effect was also ...CGD model were altered to yield a dose-response ... See full document
108
Stability of highly nonlinear neutral stochastic differential delay equations
... neutral stochastic differential delay equations (NSDDEs) have been studied intensively for the past several ...linear growth condition, to which we will refer as highly nonlinear ... See full document
7
The truncated Euler-Maruyama method for stochastic differential delay equations
... This is an SDDE population model for two species (see, e.g., [2]). Our method can be applied to a more general SDDE model for multiple species. We only consider the two species case here in order to avoid ... See full document
26
Almost sure exponential stability of an explicit stochastic orthogonal Runge Kutta Chebyshev method for stochastic delay differential equations
... which is the same test model as []. In this section, our aim is to examine how the S-ROCK method can reproduce the almost sure exponential stability of the exact solution of (.). By applying Lemma ., the ... See full document
8
Chebyshev spectral collocation method for stochastic delay differential equations
... history. Stochastic delay differential equa- tions (SDDEs), which are a generalization of both deterministic delay differential equa- tions (DDEs) and stochastic ordinary differential equations ... See full document
12
Stabilisation of stochastic differential equations with Markovian switching by feedback control based on discrete-time state observation with a time delay
... Suppose that the system (4.1) is unstable and we are required to design a control function. Due to the linear growth conditions assumed on both f and g, a linear time delay feedback control could be ... See full document
15
Exponential stability of fractional stochastic differential equations with distributed delay
... the stochastic integral representation of fBm in terms of a standard Brownian motion, the name fBm was then ...to model natural situations like the tem- perature at a specific place as a function of time and ... See full document
8
Global exponential stability for a delay differential neoclassical growth model
... a neoclassical growth model and a productivity and pop- ulation growth model which are the generalization and development of the early works of Solow [] and Swan ...classical ... See full document
9
The existence of two positive periodic solutions for the delay differential neoclassical growth model
... Remark . To the best of our knowledge, few authors have considered the existence of two positive periodic solutions for the generalized delay differential neoclassical growth model (.). It ... See full document
6
Exponential stability of highly nonlinear neutral pantograph stochastic differential equations
... Stochastic delay differential equations are widely used to model stochastic systems whose evolution depends on past history of the ...to model such systems (see, ...to ... See full document
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