GLOBAL DYNAMICS OF CLASSICAL SOLUTIONS TO A MODEL OF MIXING FLOW

Abstract

We study the long-time dynamics of classical solutions to an initial-boundary value problem for modeling equations of a two-component mixture. Time asymptotically, it is shown that classical solutions converge exponentially to constant equilibrium states as time goes to infinity for large initial data, due to diffusion and boundary effects.

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GLOBAL DYNAMICS OF CLASSICAL SOLUTIONS TO A MODEL OF MIXING FLOW

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AI TAKEAWAY

Abstract

Funding

Conflict of Interest

Ethical Approval

Data Availability

How to Cite This Article

Download Citation

GJSFR Volume 12 Issue F2

Journal Specifications

Keywords

Version of record

Issue date

Language

Experiance in AR

Read in 3D

Article Matrices

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A Study of Conflict Issues Affecting Ugandan Housemaids who Migrate to Saudi Arabia and How to Mitigate them

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GLOBAL DYNAMICS OF CLASSICAL SOLUTIONS TO A MODEL OF MIXING FLOW

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