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A space–time pseudospectral discretization method for solving diffusion optimal control problems with two-sided fractional derivatives

Journal of vibration and control, 2019-03, Vol.25 (5), p.1080-1095

2019

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Uniqueness of limiting solution to a strongly competing system

Electronic journal of differential equations, 2017-04, Vol.2017 (96), p.1-8

2017

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Uniqueness of a solution to a general class of discrete system defined on connected graphs

Nonlinear analysis, 2024-02, Vol.239, p.113439, Article 113439

2024

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Approximation of the second eigenvalue of the p-Laplace operator in symmetric domains

Journal of computational and applied mathematics, 2023-12, Vol.434, p.115349, Article 115349

2023

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Perturbation formula for the two-phase membrane problem

Advances in difference equations, 2011-06, Vol.2011 (1), p.1-16, Article 19

Bozorgnia, Farid

2011

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Convergence of Inverse Power Method for First Eigenvalue of p-Laplace Operator

Numerical functional analysis and optimization, 2016-11, Vol.37 (11), p.1378-1384

Bozorgnia, Farid

2016

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Uniqueness Result for Long Range Spatially Segregation Elliptic System

Acta applicandae mathematicae, 2018-04, Vol.154 (1), p.1-14

Bozorgnia, Farid

2018

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Decay estimates for solutions of evolutionary damped p-Laplace equations

Electronic journal of differential equations, 2021-09, Vol.2021 (1-104), p.73

2021

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A Note on the Paper “Optimality Conditions for Vector Optimization Problems with Difference of Convex Maps”

Journal of optimization theory and applications, 2019-08, Vol.182 (2), p.837-849

2019

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Decay estimate for the solution of the evolutionary damped $p$-Laplace equation

Electronic journal of differential equations, 2021-09, Vol.2021 (73), p.1-9

2021

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Decay estimates for solutions of evolutionary damped p-Laplace equations

Electronic journal of differential equations, 2021-09, Vol.2021 (73), p.1-9

2021

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Optimal partitions for first eigenvalues of the Laplace operator

Numerical methods for partial differential equations, 2015-05, Vol.31 (3), p.923-949

Bozorgnia, Farid

2015

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The Infinity Laplacian Eigenvalue Problem: Reformulation and a Numerical Scheme

Journal of scientific computing, 2024-02, Vol.98 (2), p.40, Article 40

2024

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A FEM approximation of a two-phase obstacle problem and its a posteriori error estimate

Computers & mathematics with applications (1987), 2017-02, Vol.73 (3), p.419-432

2017

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On a class of singularly perturbed elliptic systems with asymptotic phase segregation

Discrete and continuous dynamical systems. Series A, 2022-07, Vol.42 (7), p.3539

2022

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Numerical algorithms for a variational problem of the spatial segregation of reaction–diffusion systems

Applied mathematics and computation, 2013-05, Vol.219 (17), p.8863-8875

2013

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The regularity with respect to domains of the additive eigenvalues of superquadratic Hamilton–Jacobi equation

Journal of Differential Equations, 2024-09, Vol.402, p.518-553

2024

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Numerical approximations of chromatographic models

Numerical methods for partial differential equations, 2023-03, Vol.39 (2), p.913-922

2023

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Optimal Shape Design for the p-Laplacian Eigenvalue Problem

Journal of scientific computing, 2019-02, Vol.78 (2), p.1231-1249

2019

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Numerical Algorithm for Spatial Segregation of Competitive Systems

SIAM journal on scientific computing, 2009-01, Vol.31 (5), p.3946-3958

Bozorgnia, Farid

2009

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Graph based semi-supervised learning using spatial segregation theory

Journal of computational science, 2023-12, Vol.74, p.102153, Article 102153

2023

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The first eigenvalue and eigenfunction of a nonlinear elliptic system

Applied numerical mathematics, 2019-11, Vol.145, p.159-174

2019

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Numerical algorithms for a variational problem of the spatial segregation of reactionadiffusion systems

Applied mathematics and computation, 2013-05, Vol.219 (17), p.8863-8875

2013

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NUMERICAL ALGORITHM FOR SPATIAL SEGREGATION OF COMPETITIVE SYSTEMS

SIAM journal on scientific computing, 2010, Vol.31 (5), p.3946-3958

BOZORGNIA, Farid

2010

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Numerical approximation of one phase quadrature domains

Numerical methods for partial differential equations, 2013-09, Vol.29 (5), p.1709-1728

2013

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A space–time pseudospectral discretization method for solving diffusion optimal control problems with two-sided fractional derivatives

Uniqueness of limiting solution to a strongly competing system

Uniqueness of a solution to a general class of discrete system defined on connected graphs

Approximation of the second eigenvalue of the p-Laplace operator in symmetric domains

Perturbation formula for the two-phase membrane problem

Convergence of Inverse Power Method for First Eigenvalue of p-Laplace Operator

Uniqueness Result for Long Range Spatially Segregation Elliptic System

Decay estimates for solutions of evolutionary damped p-Laplace equations

A Note on the Paper “Optimality Conditions for Vector Optimization Problems with Difference of Convex Maps”

Decay estimate for the solution of the evolutionary damped $p$-Laplace equation

Decay estimates for solutions of evolutionary damped p-Laplace equations

Optimal partitions for first eigenvalues of the Laplace operator

The Infinity Laplacian Eigenvalue Problem: Reformulation and a Numerical Scheme

A FEM approximation of a two-phase obstacle problem and its a posteriori error estimate

On a class of singularly perturbed elliptic systems with asymptotic phase segregation

Numerical algorithms for a variational problem of the spatial segregation of reaction–diffusion systems

The regularity with respect to domains of the additive eigenvalues of superquadratic Hamilton–Jacobi equation

Numerical approximations of chromatographic models

Optimal Shape Design for the p-Laplacian Eigenvalue Problem

Numerical Algorithm for Spatial Segregation of Competitive Systems

Graph based semi-supervised learning using spatial segregation theory

The first eigenvalue and eigenfunction of a nonlinear elliptic system

Numerical algorithms for a variational problem of the spatial segregation of reactionadiffusion systems

NUMERICAL ALGORITHM FOR SPATIAL SEGREGATION OF COMPETITIVE SYSTEMS

Numerical approximation of one phase quadrature domains

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