activity
20182025
most citedExistence and uniqueness of solution for two one-phase Stefan problems with variable thermal coefficients

6 citations · 8 across the 7 of their papers we have counts for

collaborators

7 papers

math.AP2025

Relationship among solutions for three-phase change problems with Robin, Dirichlet, and Neumann boundary conditions

Julieta Bollati, María Fernanda Natale, José Abel Semitiel +1

This study investigates the melting process of a three-phase Stefan problem in a semi-infinite material, imposing a convective boundary condition at the fixed face. By employing a…

math.AP2022

Explicit solution for non-classical one-phase Stefan problem with variable thermal coefficients and two different heat source terms

Julieta Bollati, María F. Natale, José A. Semitiel +1

A one-phase Stefan problem for a semi-infinite material is investigated for special functional forms of the thermal conductivity and specific heat depending on the temperature of t…

cond-mat.stat-mech2019★ 1 cited

Approximate solutions to the one-phase Stefan problem with non-linear temperature-dependent thermal conductivity

Julieta Bollati, María F. Natale, José A. Semitiel +1

In this chapter we consider different approximations for the one-dimensional one-phase Stefan problem corresponding to the fusion process of a semi-infinite material with a tempera…

math.AP2019★ 6 cited

Existence and uniqueness of solution for two one-phase Stefan problems with variable thermal coefficients

Julieta Bollati, María Fernanda Natale, José Abel Semitiel +1

One dimensional Stefan problems for a semi-infinite material with temperature dependent thermal coefficients are considered. Existence and uniqueness of solution are obtained impos…

physics.class-ph2018

Integral balance methods applied to a non-classical Stefan problem

Julieta Bollati, Maria F. Natale, Jose A. Semitiel +1

In this paper we consider two different Stefan problems for a semi-infinite material for the non classical heat equation with a source which depends on the heat flux at the fixed f…

math.CA2018

Existence and uniqueness of the p-generalized modified error function

Julieta Bollati, María Fernanda Natale, José Abel Semitiel +1

In this paper, the p-generalized modified error function is defined as the solution to a non-linear ordinary differential problem of second order with a Robin type condition at x=0…

math.AP2018★ 1 cited

Heat balance integral methods applied to the one-phase Stefan problem with a convective boundary condition at the fixed face

Julieta Bollati, José A. Semitiel, Domingo A. Tarzia

In this paper we consider a one-dimensional one-phase Stefan problem corresponding to the solidification process of a semi-infinite material with a convective boundary condition at…