Antonio Caselles
Biographic Data
| ID | 5858857 |
|---|---|
| NAME | Antonio Caselles |
| GIVEN NAMES | Antonio |
| FAMILY NAME | Caselles |
| SIGNATURE | CASELLES A |
| AFFILIATIONS | Universitat de València |
| ORCID | 0000-0002-6524-671X |
| VERIFIED | Yes |
| TOTAL WORKS | 3 |
| TOTAL CITATIONS | 5 |
| AUTHOR COUNT | 3 |
| EDITOR COUNT | 0 |
| FIRST PUBLICATION YEAR | 2005 |
| LATEST PUBLICATION YEAR | 2014 |
| H-INDEX | 2 |
A Stochastic Model for Population and Well-Being Dynamics
This article presents a stochastic dynamic model to study the demographic evolution per sexes and the corresponding well-being of a general human population. The main model variables are population per sexes and well-being. The considered well-being variable is the Gender-Related Development Index (GDI), a United Nations index. The model's objectives are to improve future well-being and to reach a stable population in a country. The application c…
A Side-by-Side Single Sex Age-Structured Human Population Dynamic Model
A side-by-side single sex age-structured population dynamic model is presented in this paper. The model consists of two coupled von Foerster-McKendrick-type quasi-linear partial differential equations, two initial conditions, and two boundary conditions. The state variables of the model are male and female population densities. The solutions of these partial differential equations provide explicit time and age dependence of the variables. The ini…
Age-Structured Human Population Dynamics
A von Foerster-McKendrick model to study age-structured human population dynamics is presented in this paper. Forecasts of population density (population per age unit) depending on ages are possible using this model. The model consists of a quasi-linear first order partial differential equation for the dynamics of population density per age-unit (except for the zero-age), a boundary condition for the births flow at zero-age, and an initial condit…
A Side-by-Side Single Sex Age-Structured Human Population Dynamic Model
A side-by-side single sex age-structured population dynamic model is presented in this paper. The model consists of two coupled von Foerster-McKendrick-type quasi-linear partial differential equations, two initial conditions, and two boundary conditions. The state variables of the model are male and female population densities. The solutions of these partial differential equations provide explicit time and age dependence of the variables. The ini…
Age-Structured Human Population Dynamics
A von Foerster-McKendrick model to study age-structured human population dynamics is presented in this paper. Forecasts of population density (population per age unit) depending on ages are possible using this model. The model consists of a quasi-linear first order partial differential equation for the dynamics of population density per age-unit (except for the zero-age), a boundary condition for the births flow at zero-age, and an initial condit…
Age-Structured Human Population Dynamics
A von Foerster-McKendrick model to study age-structured human population dynamics is presented in this paper. Forecasts of population density (population per age unit) depending on ages are possible using this model. The model consists of a quasi-linear first order partial differential equation for the dynamics of population density per age-unit (except for the zero-age), a boundary condition for the births flow at zero-age, and an initial condit…
A Side-by-Side Single Sex Age-Structured Human Population Dynamic Model
A side-by-side single sex age-structured population dynamic model is presented in this paper. The model consists of two coupled von Foerster-McKendrick-type quasi-linear partial differential equations, two initial conditions, and two boundary conditions. The state variables of the model are male and female population densities. The solutions of these partial differential equations provide explicit time and age dependence of the variables. The ini…
A Stochastic Model for Population and Well-Being Dynamics
This article presents a stochastic dynamic model to study the demographic evolution per sexes and the corresponding well-being of a general human population. The main model variables are population per sexes and well-being. The considered well-being variable is the Gender-Related Development Index (GDI), a United Nations index. The model's objectives are to improve future well-being and to reach a stable population in a country. The application c…
Demography (3 works) · Demography (3 works) · Insurance, Mortality, Demography, Risk Management (3 works) · Mathematics (3 works) · Population (3 works) · Statistics (3 works) · Applied Mathematics (2 works) · Applied Mathematics (2 works) · Boundary (topology (2 works) · demographic modeling and climate adaptation (2 works)