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On the solution of p-Laplacian for non-Newtonian fluid flow

Nikos E. Mastorakis, Hassan Fathabadi

Open publisher page 15 citations

Abstract

Abstract:- The p-Laplacian, or the p-Laplace operator, is a quasilinear elliptic partial differential operator of 2nd order. In this paper, we examine several numerican schemes and we investigate their solution of non-linear problems in fluid mechanics. Key-Words:- Numerical schemes, p-Laplacian, non-Newtonian fluid flow, nonlinear diffusion, nonlinear partial differential equation 1

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What this paper is about

Abstract:- The p-Laplacian, or the p-Laplace operator, is a quasilinear elliptic partial differential operator of 2nd order. In this paper, we examine several numerican schemes and we investigate their solution of non-linear problems in fluid mechanics. Key-Words:- Numerical schemes, p-Laplacian, non-Newtonian fluid flow, nonlinear diffusion, nonlinear partial differential equation 1

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OpenAlex reports 15 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

Abstract:- The p-Laplacian, or the p-Laplace operator, is a quasilinear elliptic partial differential operator of 2nd order. In this paper, we examine several numerican schemes and we investigate their solution of non-linear problems in fluid mechanics. Key-Words:- Numerical schemes, p-Laplacian, non-Newtonian fluid flow, nonlinear diffusion, nonlinear partial differential equation 1

Key concepts: Mathematics, Laplace operator, p-Laplacian, Newtonian fluid, Differential operator, Operator (biology), Flow (mathematics), Non-Newtonian fluid

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