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Model parameters used in the mechanistic system of ordinary differential equations.

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Model parameters used in the mechanistic system of ordinary differential equations.

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创建时间：

2013-04-08

常微分方程

数学物理

Title of program: DISSYS Catalogue Id: AAFF_v1_0 Nature of problem Chaotic behaviour of solutions of a autonomous system is excluded if a first integral exists. So the existence of first integra

Mendeley Data2023-02-23 更新240

A Generalized Smoother for Linear Ordinary Differential Equations

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参数估计

Ordinary differential equations (ODEs) are equalities involving a function and its derivatives that define the evolution of the function over a prespecified domain. The applications of ODEs range from

DataCite Commons2020-09-03 更新110

Run file final from A comparison of approximate versus exact techniques for Bayesian parameter inference in nonlinear ordinary differential equation models

贝叶斯推断

常微分方程

The behaviour of many processes in science and engineering can be accurately described by dynamical system models consisting of a set of ordinary differential equations (ODEs). Often these models have

DataCite Commons2020-08-25 更新80

An extension of the Prelle–Singer method and a Maple implementation

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数学软件

Abstract The Prelle–Singer method is a semi-decision algorithm which can be used to solve analytically first order ordinary differential equations which have solutions in terms of elementary functio

Mendeley Data2023-02-23 更新130

fig 4 from A comparison of approximate versus exact techniques for Bayesian parameter inference in nonlinear ordinary differential equation models

贝叶斯推断

常微分方程

DataCite Commons2020-08-25 更新100