ROSCANI, SABRINA D.; VAUGHAN VOLLER

On an enthalpy formulation for a sharp-interface memory-flux Stefan problem

CHAOS, SOLITONS AND FRACTALS; Año: 2024 vol. 181

HILHORST D. ; ROSCANI, S.; RYBKA P.

Convergence of solutions of a one-phase Stefan problem with Neumann boundary data to a self-similar profile

Nonlinear Differential Equations and Applications; Año: 2024 vol. 31

VAUGHAN VOLLER; ROSCANI, SABRINA D.

A general non-Fourier Stefan problem formulation that accounts for memory effects

INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER; Año: 2023 vol. 209

CARDOSO, ISOLDA E.; ROSCANI, SABRINA D.; TARZIA, DOMINGO A.

About the convergence of a family of initial boundary value problems for a fractional diffusion equation of robin type

APPLIED MATHEMATICS AND COMPUTATION; Año: 2022 vol. 433

ROSCANI, S.; DOMINGO TARZIA; LUCAS VENTURATO

The similarity method and explicit solutions for the fractional space one-phase Stefan problems

Fractional Calculus and Applied Analysis; Año: 2022 vol. 25 p. 995 - 1021

ROSCANI, SABRINA D.; VENTURATO, LUCAS D.

About Convergence and Order of Convergence of Some Fractional Derivatives

Progress in Fractional Differentiation and Applications; Lugar: Mersin; Año: 2022 vol. 8 p. 495 - 508

ROSCANI, SABRINA D.; RYSZEWSKA, KATARZYNA; VENTURATO, LUCAS

A ONE-PHASE SPACE-FRACTIONAL STEFAN PROBLEM WITH NO LIQUID INITIAL DOMAIN

SIAM JOURNAL ON MATHEMATICAL ANALYSIS; Año: 2022 vol. 54 p. 5489 - 5523

CAO-RIAL, M. T.; CASTIÑEIRA, G.; RODRÍGUEZ-ARÓS, Á.; ROSCANI, S.

Asymptotic Analysis of Elliptic Membrane Shells in Thermoelastodynamics

JOURNAL OF ELASTICITY; Lugar: Berlin; Año: 2021

CAO-RIAL, M.T.; CASTIÑEIRA, G.; RODRÍGUEZ-ARÓS, Á.; ROSCANI, S.

Mathematical and asymptotic analysis of thermoelastic shells in normal damped response contact

COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION; Año: 2021 vol. 103

ROSCANI, SABRINA D.; CARUSO, NAHUEL D.; TARZIA, DOMINGO A.

Explicit solutions to fractional Stefan-like problems for Caputo and Riemann–Liouville derivatives

COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION; Año: 2020 vol. 90

SABRINA ROSCANI; DOMINGO TARZIA; LUCAS VENTURATO

Global Solution to a Nonlinear Fractional Differential Equation for the Caputo?Fabrizio Derivative

Progress in Fractional Differentiation and Applications; Año: 2019 vol. 5 p. 1 - 13

ROSCANI, SABRINA D.; TARZIA, DOMINGO A.

Explicit solution for a two-phase fractional Stefan problem with a heat flux condition at the fixed face

MATEMATICA APLICADA E COMPUTACIONAL; Año: 2018

DOMINGO TARZIA; SABRINA ROSCANI

Two different fractional Stefan problems which are convergent to the same classical Stefan problem

MATHEMATICAL METHODS IN THE APPLIED SCIENCES; Lugar: Londres; Año: 2018 vol. 41 p. 6841 - 6850

ROSCANI, SABRINA D.; BOLLATI, JULIETA; TARZIA, DOMINGO A.

A new mathematical formulation for a phase change problem with a memory flux

CHAOS, SOLITONS AND FRACTALS; Año: 2018 vol. 116 p. 340 - 347

SABRINA ROSCANI; TARZIA, DOMINGO A.

An integral Relationship for a Fractional one-phase Stefan Problem

Fractional Calculus and Applied Analysis; Lugar: Sofia; Año: 2018 vol. 21 p. 901 - 918

SABRINA ROSCANI

Moving-Boundary Problems for the Time-Fractional Diffusion Equation

ELECTRONIC JOURNAL OF DIFFERENTIAL EQUATIONS; Lugar: Texas; Año: 2017 vol. 2017 p. 1 - 12

SABRINA ROSCANI

Holpf Lemma for the Fractional Diffusion Operator and its Application to a Fractional Free-Boundary Problem

JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS; Lugar: Amsterdam; Año: 2016 vol. 434 p. 125 - 135

LORENZO FUSI; ANGIOLO FARINA; FABIO ROSSO; SABRINA ROSCANI

Pressure driven lubrication flow of a Bingham fluid in a channel: A novel approach

JOURNAL OF NON-NEWTONIAN FLUID MECHANICS; Lugar: Amsterdam; Año: 2015 vol. 221 p. 66 - 75

DEMIAN GOOS; GABRIELA REYERO; SABRINA ROSCANI; EDUARDO SANTILLAN MARCUS

On the Initial-Boundary-Value Problem for the Time- Fractional Diffusion Equation on the Real Positive Semi-axis

International Journal of Differential Equations; Año: 2015

SABRINA ROSCANI; EDUARDO SANTILLAN MARCUS

A NEW EQUIVALENCE OF STEFAN'S PROBLEMS FOR THE TIME FRACTIONAL DIFFUSION EQUATION

Fractional Calculus and Applied Analysis; Lugar: Sofia; Año: 2014 vol. 17 p. 371 - 381

SABRINA ROSCANI; DOMINGO TARZIA

A GENERALIZED NEUMANN SOLUTION FOR THE TWO-PHASE FRACTIONAL LAME-CLAPEYRON-STEFAN PROBLEM

ADVANCES IN MATHEMATICAL SCIENCES AND APPLICATIONS; Lugar: Tokio; Año: 2014 vol. 24 p. 237 - 249

SABRINA ROSCANI; EDUARDO SANTILLAN MARCUS

Two equivalent Stefan's Problems for the Time Fractional Diffusion Equation

Fractional Calculus and Applied Analysis; Lugar: Sofia; Año: 2013 vol. 16 p. 802 - 815