2012
DOI: 10.1016/j.jmaa.2011.08.070
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Incompressible limit for the full magnetohydrodynamics flows under strong stratification

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Cited by 4 publications
(3 citation statements)
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“…[7] Mengenai manifulasi aliran fluida pada chip melalu control arus redox magnetohydrodynamics [8], juga mengenai batasan incompressible aliran penuh magnetohydrodynamics dibawah stratifikasi kuat. [9]. Sedangakn penelitian yang berkaitan dengan arus laut dengan berbagai pendekatan sudah juga dilakukan oleh [10], [11], [12], sedangkan yang khsusus meneliti mengenai magnetohydrodynamics yang menggunakan bola magnet untuk gelombang pantai belum ada.…”
Section: Pendahuluanunclassified
“…[7] Mengenai manifulasi aliran fluida pada chip melalu control arus redox magnetohydrodynamics [8], juga mengenai batasan incompressible aliran penuh magnetohydrodynamics dibawah stratifikasi kuat. [9]. Sedangakn penelitian yang berkaitan dengan arus laut dengan berbagai pendekatan sudah juga dilakukan oleh [10], [11], [12], sedangkan yang khsusus meneliti mengenai magnetohydrodynamics yang menggunakan bola magnet untuk gelombang pantai belum ada.…”
Section: Pendahuluanunclassified
“…For this kind of application, the polymer precursor leads to a stratified structure of a solidified film of polymer and so we have a natural question: is such fluid almost incompressible such that it is strongly stratified when → 0 as the different models of compressible fluid? In this paper, we derive the rigorous result of the incompressible limit of the flow of liquid crystals with the similar idea used in the previous results [7,[10][11][12]. Formally, we will investigate the limit…”
Section: Introductionmentioning
confidence: 96%
“…For the liquid crystals, there is one recent progress by Wang and Yu [2] based on the spectral analysis and Duhamel's principle to control difficulties arising in the boundary of bounded domains. There are some results of incompressible limit problems of Navier Stoke Fourier system under strong stratification by Feireisl and Novotný [7] on bounded domain and by Feireisl et al on unbounded domains, which is extended to full magnetohydrodynamic flows on bounded domain by Novotný et al [10] and by Lee et al [11].…”
Section: Introductionmentioning
confidence: 99%