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A stochastic diffusion process based on the Lundqvist-Korf growth: Computational aspects and simulation

机译:基于Lundqvist-Korf增长的随机扩散过程:计算方面和仿真

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Stochastic diffusion models have extensive areas of applications. They have been the object of particular attention in divers fields of science such as biology, physics, chemistry, medical science and mathematical finance. In this paper, we present new non-homogeneous stochastic diffusion process, in which the mean function is proportional to the growth curve of th Lundqvist-Korf. We first analyze the main features of the process including the transition probability density function and th mean functions. We then estimate the parameters of the model by the maximum likelihood method using discrete samplin after which we propose the simulated annealing algorithm to solve the likelihood equations. Finally, in order to highlight th utility of this methodology, we include the results obtained from several examples of simulation.
机译:随机扩散模型具有广泛的应用领域。他们一直是潜水科学领域特别关注的对象,如生物,物理学,化学,医学和数学融资。在本文中,我们提出了新的非均匀随机扩散过程,其中平均功能与Th Lundqvist-Korf的生长曲线成比例。我们首先分析过程的主要特征,包括过渡概率密度函数和均值。然后,我们通过使用离散采样的最大似然方法估计模型的参数之后,我们提出了模拟退火算法来解决似然方程。最后,为了突出该方法的效用,我们包括从若干模拟示例获得的结果。

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