[PDF] Top 20 Stochastic differential equation for two-phase growth model
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Stochastic differential equation for two-phase growth model
... Zheng’s two-phase growth might be developed with respect to birth and ...thus two-phase growth model are often difficult to ...SDE model is proposed in this study. ... See full document
31
On Differential Growth Equation to Stochastic Growth Model Using Hyperbolic Sine Function in Height/Diameter Modeling of Pines
... Richrads growth equation being a generalized logistic growth equation was improved upon by introducing an allometric parameter using the hyperbolic sine ...Richards growth model ... See full document
6
Testing Domain based Software Reliability Growth Models using Stochastic Differential Equation
... the stochastic process. Later on a flexible equation model on Stochastic Differential Equation was proposed by them that described a process of fault detection during the ... See full document
8
A stochastic differential equation model for pest management
... intrinsic growth rate and r/b is the carrying capacity parameter, β denotes the attack rate of the predator, λ represents conversion efficiency and d is the predator mortality ... See full document
13
Stochastic delay differential neoclassical growth model
... that model (1.1), a determinate delay differential equation, was first pre- sented by Matsumoto and Szidarovszky [1, 3] who created the economic model based on the work of Day [4–6], Solow [7], Swan ... See full document
8
Modeling Election Problem by a Stochastic Differential Equation
... into two parts: fixed non-random part so-called “ a ” and random part so-called “ σ a W t d ( ) ...the differential Equation (1.2) be- comes the stochastic differential equation: ... See full document
7
Chemical master versus chemical langevin for first-order reaction networks
... to model interacting species in circumstances where discreteness and stochasticity are ...Langevin Equation is a stochastic differential equation that can be regarded as an ... See full document
21
Uncertainty propagation and quantification in a continuous time dynamical system
... through two types of differential equations. One is stochastic differential equations (SDEs), a classification reserved for differential equa- tions driven by white noise (The value of ... See full document
45
A stochastic differential equation SIS epidemic model
... the two models with and without demographics are equivalent; just replace γ in the model with no demography by µ + γ to get the model with ...simple model for ...our model σ = βN/(µ + ... See full document
31
A stochastic differential equation SIS epidemic model with two correlated Brownian motions
... these two Brow- nian motions, they are very likely to be correlated ...consider two correlative stochastic disturbances in the form of Gaussian white noise in an epidemic determin- istic model ... See full document
13
Backward-forward linear-quadratic mean-field games with major and minor agents
... backward-forward stochastic differential equation (BFSDE), which is structurally different to FBSDE in the following ...These two equations will be further coupled in their initial ... See full document
27
A Stochastic Differential Equation Inventory Model
... that two distinct functional models for the demand rate were dominant, Type I Models, where the demand rate advanced on the initial inventory alone, and Type II Models, where the demand rate was a continuous ... See full document
17
Asymptotic behaviour of the stochastic Lotka-Volterra model
... Lotka–Volterra model are well-known and have been extensively investigated in the literature concerning ecological population ...of two species, where each one enhances the growth of the other, ... See full document
16
A Stochastic SIVS Epidemic Model Based on Birth and Death Process
... chain model and the stochastic dif- ferential equation model based on birth and death process [4] [14] [16] are formulated based on the deterministic epidemic ...moment equation of the ... See full document
12
On stochastic differential equations and a generalised Burgers equation
... chatacterised by a single representative agent maximising expected utility for wealth at terminal date H, they demonstrate, by using binormial tree argument in the discrete time setting and Taylor expansion, that a ... See full document
14
Closed form solution of an exponential kernel integral equation
... the equation does not end with the formal solution, but extends to looking for an alternative functional form that can be computed ...integral equation of the first kind: ... See full document
5
Limit theorems for solutions of stochastic differential equation problems
... Limit Theorem, Stochastic Eigenvalue Problem, Stochastic Boundary Value Poblem, Differential Equation... At the research of physical and engineering problems it is of great.[r] ... See full document
37
Stability of highly nonlinear hybrid stochastic integro-differential delay equations
... process. Moreover, the convergence and stability of the linear stochastic integro-di ff erential delay equations were discussed in [1, 5, 15, 25, 17, 18, 32, 33, 36, 3]. With the energy of a hybrid system ... See full document
27
Study of a Depressurisation Process at Low Mach number in a nuclear reactor core
... The numerous simulations run in this paper suggest that the resulting numerical methods be robust to these modifications. They showed that the thermal conductivity does not play a major role in nominal or accidental ... See full document
20
A stochastic differential equation model for the spread of HIV amongst people who inject drugs
... mathematical model for the spread of HIV and AIDS amongst PWIDs in shooting galleries was created by Kaplan [4], where a shooting gallery is a place for PWIDs to purchase and inject ...his model such as the ... See full document
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