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008			210129p20202021xx o u00| u eng d
037			_5BiblioBoard
245	0	0	_aTime-Periodic Solutions to the Equations of Magnetohydrodynamics with Background Magnetic Field _cJens-Henning Möller.
020			_a9783832551872
024	8		_ahttps://doi.org/10.30819/5187
029	1		_ahttps://library.biblioboard.com/ext/api/media/04c2c828-9a9e-4ed5-ae09-89bc316a7c8f/assets/thumbnail.jpg
040			_aScCtBLL _cScCtBLL
100	1		_aMöller, Jens-Henning _eauthor.
264		1	_bLogos Verlag Berlin,
300			_a1 online resource (1 p.)
506	0		_aAccess copy available to the general public. _fUnrestricted _2star
520			_aIn the first part of this thesis we extend the theory of anisotropic Triebel-Lizorkin spaces to time-periodic functions. In particular, the spatial trace space is determined together with the existence of extension operators. Additionally, some results regarding pointwise multiplication are provided. As a preparation for this theory we prove a transference principle for multipliers with values in the spaces of summable sequences. Secondly, we consider the equations of magnetohydrodynamics with a background magnetic field and time-periodic forcing. Maximal regularity of the time-periodic linear problem is established by applying the results of the first part. The existence of a solution to the non-linear problem is shown for a large class of background magnetic fields via a fixed-point argument.
588	0		_aDescription based on print version record.
650		7	_aTechnology & Engineering / Agriculture _2bisacsh
650		0	_aTechnology
655		0	_aElectronic books.
758			_iIs found in: _aKnowledge Unlatched _1https://openresearchlibrary.org/module/2774bc74-146a-484f-a7ba-ab1d6a09bbfb
856	4	0	_uhttps://openresearchlibrary.org/content/04c2c828-9a9e-4ed5-ae09-89bc316a7c8f _zView this content on Open Research Library. _70
999			_c32343 _d32343