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20212025
most citedParameter estimation and model selection for stochastic differential equations for biological growth

1 citations · 2 across the 7 of their papers we have counts for

collaborators

9 papers

stat.ME2025

Parameter Estimation for Time-Scaled Inhomogeneous Phase-Type Distributions from Discrete Observations

Fernando Baltazar-Larios, Alejandra Quintos

Inhomogeneous phase-type (IPH) distributions extend classical phase-type (PH) models by allowing transition intensities to vary over time, offering greater flexibility for modeling…

stat.ME2024

Likelihood estimation for stochastic differential equations with mixed effects

Fernando Baltazar-Larios, Mogens Bladt, Michael Sørensen

Stochastic differential equations provide a powerful tool for modelling dynamic phenomena affected by random noise. In case of repeated observations of time series for several expe…

stat.ME2024★ 1 cited

Statistical inference for a stochastic generalized logistic differential equation

Fernando Baltazar-Larios, Francisco Delgado-Vences, Saul Diaz-Infante +1

This research aims to estimate three parameters in a stochastic generalized logistic differential equation. We assume the intrinsic growth rate and shape parameters are constant bu…

math.PR2024

Simulating diffusion bridges using the Wiener chaos expansion

Francisco Delgado-Vences, Gabriel Adrián Salcedo-Varela, Fernando Baltazar-Larios

In this paper, we simulate diffusion bridges by using an approximation of the Wiener-chaos expansion (WCE), or a Fourier-Hermite expansion, for a related diffusion process. Indeed,…

math.PR2023

Statistical inference for a stochastic partial differential equation related to an ecological niche

Fernando Baltazar-Larios, Francisco Delgado-Vences, Liliana Peralta

In this paper, we use a stochastic partial differential equation (SPDE) as a model for the density of a population under the influence of random external forces/stimuli given by th…

stat.AP2023★ 1 cited

Parameter estimation and model selection for stochastic differential equations for biological growth

F. Baltazar-Larios, F. J. Delgado-Vences, A. Ornelas Vargas

In this paper, we consider stochastic versions of three classical growth models given by ordinary differential equations (ODEs). Indeed we use stochastic versions of Von Bertalanff…