Global Cauchy problem for a 2D magnetic Bénard problem with zero thermal conductivity

Yong Zhou; Jishan Fan; Gen Nakamura

doi:10.1016/j.aml.2012.12.019

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Global Cauchy problem for a 2D magnetic Bénard problem with zero thermal conductivity

Journal article

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Global Cauchy problem for a 2D magnetic Bénard problem with zero thermal conductivity

Yong Zhou, Jishan Fan and Gen Nakamura

Applied mathematics letters, Vol.26(6), pp.627-630

06/2013

DOI: https://doi.org/10.1016/j.aml.2012.12.019

Abstract

BMO

Global well-posedness

Hardy space

MHD

This paper studies a 2D magnetic Bénard problem with zero thermal conductivity. We prove a global well-posedness result by a well-known property of Hardy space and BMO.

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Title: Global Cauchy problem for a 2D magnetic Bénard problem with zero thermal conductivity
Creators - without role: Yong Zhou - Zhejiang Normal University
Jishan Fan - Nanjing Forestry University
Gen Nakamura - Inha University
Publication Details: Applied mathematics letters, Vol.26(6), pp.627-630
Publisher: Elsevier Ltd
Identifiers: 9937349608331
Academic Unit: King Abdulaziz University
Language: English
Resource Type: Journal article