Faculty

Institution

Unit

Venue

Florentina Tone-Foreman

Professor

University of West Florida

Affiliations

Mathematics and Statistics

Department Of Math And Statistics

Department Of Statistics And Mathematics

Department Of Systems Science

Hal Marcus College of Science and Engineering

Department of Mathematics and Statistics

Department of Mechanical Engineering

Division of Academic Affairs

Hal Marcus College of Science and Engineering

University of West Florida

Florentina Tone-foreman is currently serving as a Mathematics And Statistics Professor at University of West Florida.

Honors

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Experiences

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Education

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Florentina Tone-Foreman

University of West Florida

Professor

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applied mathematics numerical analysis fluid dynamics dynamical systems boundary value problems mathematics stability nonlinear dynamics numerical simulations partial differential equations asymptotic analysis incompressible flow long-time dynamics applied physics numerical mathematics semi-implicit method numerical method for partial differential equation implicit euler scheme navier-stokes equations long-time stability physics differential equations multiphase flows nonlinear analysis rational mechanic hyperbolic conservation laws evolution equations nonlinear hyperbolic problem natural convection long-term dynamics nonlinear science computational fluid dynamics fluid flow magnetic resonance condensed matter statistical physics statistical mechanics attractor finite element methods mixed convection numerical stability stability analysis system stability magnetic fields magnetic properties magnetic materials vector space model stochastic dynamical systems stochastic calculus stochastic geometry stochastic differential equations stochastic phenomena long-time h 2-stability magnetohydrodynamics equations long‐time stability crank-nicolson scheme finite elements mass conservation navier-stokes simulations double-diffusive convection two-dimensional thermohydraulics equations dynamical system long time stability error analysis numerical schemes convergence analysis

Notable Scholarly Works

Notable Federal Grants

Collaborators

Asymptotic Log-Harnack Inequality for a 2D Stochastic Two-Phase Flow Model With Degenerate Noise. Stochastics (2025)

statistical mechanicsapplied probabilityasymptotic analysisstochastic geometrystatistical physicsasymptotic log-harnack inequalitydegenerate noisestochastic differential equationsstochastic calculusstochastic processstochastic partial differential equationsprobability theorystochastic phenomenaapplied mathematicsstochastic dynamical systems

Approximation of the Long-Time Dynamics of the Dynamical System Generated by the Ericksen–Leslie Equations. Asymptotic Analysis (2024)

T. Tachim MedjoC. ToneF. Tone

asymptotic analysislong-time dynamicsericksen-leslie equationsdynamical systems

Approximation of the Long-Time Dynamics of the Dynamical System Generated by the Ginzburg-Landau Equation. Communications in Mathematical Research (2023)

Cristina Tone Cristina ToneFlorentina Tone Florentina Tone

mathematicsginzburg-landau equationapplied mathematicslong-time dynamicsdynamical systems

Long-Time H 1 -Stability of Bdf2 Time Stepping for 2D Navier–Stokes Equations. Applied Mathematics Letters (2023)

L. RebholzF. Tone

vector space modelnavier-stokes equationsapplied physicsparticle physics

Maximum Principle of Optimal Control of a Cahn–Hilliard–Navier–Stokes Model With State Constraints. Optimal Control Applications and Methods (2021)

Theodore Tachim MedjoCristina ToneFlorentina Tone

state constraintsoptimal controlfluid dynamicscahn-hilliard-navier-stokes modelapplied mathematicsmaximum principle

Long-Time Stability of the Implicit Euler Scheme for a Three Dimensional Globally Modified Two-Phase Flow Model. Asymptotic Analysis (2019)

T. Tachim MedjoC. ToneF. Tone

implicit euler schemeasymptotic analysisnumerical simulationsmultiphase flowsfluid dynamicslong-time stabilitytwo-phase flow modelapplied physicsapplied mathematicsdynamical systems

A Note on the Importance of Mass Conservation in Long-Time Stability of Navier–Stokes Simulations Using Finite Elements. Applied Mathematics Letters (2015)

Mine Akbas BelenliLeo G. RebholzFlorentina Tone

finite elementsnumerical simulationslong-time stabilityfinite element methodsnavier-stokes simulationsmass conservationstabilityapplied mathematics

Approximation of the Long-Term Dynamics of the Dynamical System Generated by the Multilayer Quasigeostrophic Equations of the Ocean. Numerical Methods for Partial Differential Equations (2015)

Theodore Tachim MedjoC. ToneF. Tone

oceanographymultilayer quasigeostrophic equationslong-term dynamicsapplied mathematicsdynamical systems

Long-Time Dynamics of a Regularized Family of Models for Homogeneous Incompressible Two-Phase Flows. Asymptotic Analysis (2015)

T. Tachim MedjoC. ToneF. Tone

regularized familyasymptotic analysisapplied mathematicslong-time dynamics

Long Time Stability of a Classical Efficient Scheme for an Incompressible Two-Phase Flow Model. Asymptotic Analysis (2015)

long time stabilitynumerical stabilityboundary value problemsnumerical simulationsmultiphase flowsstability analysisfluid flownumerical analysisfluid dynamicsaerospace engineeringincompressible flowclassical efficient schemenonlinear dynamicsstabilitysystem stabilityapplied mathematicsdynamical systems

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Florentina Tone-Foreman

Professor

University of West Florida

Affiliations

Mathematics and Statistics

Department Of Math And Statistics

Department Of Statistics And Mathematics

Department Of Systems Science

Hal Marcus College of Science and Engineering

Department of Mathematics and Statistics

Department of Mechanical Engineering

Division of Academic Affairs

Hal Marcus College of Science and Engineering

University of West Florida

Florentina Tone-foreman is currently serving as a Mathematics And Statistics Professor at University of West Florida.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Florentina Tone-Foreman

University of West Florida

Professor

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Asymptotic Log-Harnack Inequality for a 2D Stochastic Two-Phase Flow Model With Degenerate Noise. Stochastics (2025)

Approximation of the Long-Time Dynamics of the Dynamical System Generated by the Ericksen–Leslie Equations. Asymptotic Analysis (2024)

T. Tachim MedjoC. ToneF. Tone

asymptotic analysislong-time dynamicsericksen-leslie equationsdynamical systems

Approximation of the Long-Time Dynamics of the Dynamical System Generated by the Ginzburg-Landau Equation. Communications in Mathematical Research (2023)

Cristina Tone Cristina ToneFlorentina Tone Florentina Tone

mathematicsginzburg-landau equationapplied mathematicslong-time dynamicsdynamical systems

Long-Time H 1 -Stability of Bdf2 Time Stepping for 2D Navier–Stokes Equations. Applied Mathematics Letters (2023)

L. RebholzF. Tone

vector space modelnavier-stokes equationsapplied physicsparticle physics

Maximum Principle of Optimal Control of a Cahn–Hilliard–Navier–Stokes Model With State Constraints. Optimal Control Applications and Methods (2021)

Theodore Tachim MedjoCristina ToneFlorentina Tone

state constraintsoptimal controlfluid dynamicscahn-hilliard-navier-stokes modelapplied mathematicsmaximum principle

Long-Time Stability of the Implicit Euler Scheme for a Three Dimensional Globally Modified Two-Phase Flow Model. Asymptotic Analysis (2019)

T. Tachim MedjoC. ToneF. Tone

implicit euler schemeasymptotic analysisnumerical simulationsmultiphase flowsfluid dynamicslong-time stabilitytwo-phase flow modelapplied physicsapplied mathematicsdynamical systems

A Note on the Importance of Mass Conservation in Long-Time Stability of Navier–Stokes Simulations Using Finite Elements. Applied Mathematics Letters (2015)

Mine Akbas BelenliLeo G. RebholzFlorentina Tone

finite elementsnumerical simulationslong-time stabilityfinite element methodsnavier-stokes simulationsmass conservationstabilityapplied mathematics

Approximation of the Long-Term Dynamics of the Dynamical System Generated by the Multilayer Quasigeostrophic Equations of the Ocean. Numerical Methods for Partial Differential Equations (2015)

Theodore Tachim MedjoC. ToneF. Tone

oceanographymultilayer quasigeostrophic equationslong-term dynamicsapplied mathematicsdynamical systems

Long-Time Dynamics of a Regularized Family of Models for Homogeneous Incompressible Two-Phase Flows. Asymptotic Analysis (2015)

T. Tachim MedjoC. ToneF. Tone

regularized familyasymptotic analysisapplied mathematicslong-time dynamics

Long Time Stability of a Classical Efficient Scheme for an Incompressible Two-Phase Flow Model. Asymptotic Analysis (2015)

1
2
10 / page