Harmonic analysis method for nonlinear evolution equations, I

Harmonic analysis method for nonlinear evolution equations, I / Baoxiang Wang ... [et al.].

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Wang, Baoxiang.
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Year of Publication:2011
Language:English
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Physical Description:xiv, 283 p. :; ill.
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ctrlnum (MiAaPQ)500840682
(Au-PeEL)EBL840682
(CaPaEBR)ebr10524626
(CaONFJC)MIL343399
(OCoLC)877767902
collection bib_alma
record_format marc
spelling Wang, Baoxiang.
Harmonic analysis method for nonlinear evolution equations, I [electronic resource] / Baoxiang Wang ... [et al.].
Singapore ; Hackensack, N.J. : World Scientific Pub. Co., c2011.
xiv, 283 p. : ill.
Includes bibliographical references and index.
1. Fourier multiplier, function space X [superscript]s [subscript]p,q -- 2. Navier-Stokes equation -- 3. Strichartz estimates for linear dispersive equations -- 4. Local and global wellposedness for nonlinear dispersive equations -- 5. The low regularity theory for the nonlinear dispersive equations -- 6. Frequency-uniform decomposition techniques -- 7. Conservations, Morawetz' estimates of nonlinear Schrodinger equations -- 8. Boltzmann equation without angular cutoff.
Electronic reproduction. Ann Arbor, MI : ProQuest, 2015. Available via World Wide Web. Access may be limited to ProQuest affiliated libraries.
Harmonic analysis.
Differential equations, Nonlinear.
Mathematical analysis.
Electronic books.
ProQuest (Firm)
https://ebookcentral.proquest.com/lib/oeawat/detail.action?docID=840682 Click to View
language English
format Electronic
eBook
author Wang, Baoxiang.
spellingShingle Wang, Baoxiang.
Harmonic analysis method for nonlinear evolution equations, I
1. Fourier multiplier, function space X [superscript]s [subscript]p,q -- 2. Navier-Stokes equation -- 3. Strichartz estimates for linear dispersive equations -- 4. Local and global wellposedness for nonlinear dispersive equations -- 5. The low regularity theory for the nonlinear dispersive equations -- 6. Frequency-uniform decomposition techniques -- 7. Conservations, Morawetz' estimates of nonlinear Schrodinger equations -- 8. Boltzmann equation without angular cutoff.
author_facet Wang, Baoxiang.
ProQuest (Firm)
ProQuest (Firm)
author_variant b w bw
author2 ProQuest (Firm)
author2_role TeilnehmendeR
author_corporate ProQuest (Firm)
author_sort Wang, Baoxiang.
title Harmonic analysis method for nonlinear evolution equations, I
title_full Harmonic analysis method for nonlinear evolution equations, I [electronic resource] / Baoxiang Wang ... [et al.].
title_fullStr Harmonic analysis method for nonlinear evolution equations, I [electronic resource] / Baoxiang Wang ... [et al.].
title_full_unstemmed Harmonic analysis method for nonlinear evolution equations, I [electronic resource] / Baoxiang Wang ... [et al.].
title_auth Harmonic analysis method for nonlinear evolution equations, I
title_new Harmonic analysis method for nonlinear evolution equations, I
title_sort harmonic analysis method for nonlinear evolution equations, i
publisher World Scientific Pub. Co.,
publishDate 2011
physical xiv, 283 p. : ill.
contents 1. Fourier multiplier, function space X [superscript]s [subscript]p,q -- 2. Navier-Stokes equation -- 3. Strichartz estimates for linear dispersive equations -- 4. Local and global wellposedness for nonlinear dispersive equations -- 5. The low regularity theory for the nonlinear dispersive equations -- 6. Frequency-uniform decomposition techniques -- 7. Conservations, Morawetz' estimates of nonlinear Schrodinger equations -- 8. Boltzmann equation without angular cutoff.
isbn 9789814360746 (electronic bk.)
callnumber-first Q - Science
callnumber-subject QA - Mathematics
callnumber-label QA403
callnumber-sort QA 3403 W358 42011
genre Electronic books.
genre_facet Electronic books.
url https://ebookcentral.proquest.com/lib/oeawat/detail.action?docID=840682
illustrated Illustrated
dewey-hundreds 500 - Science
dewey-tens 510 - Mathematics
dewey-ones 515 - Analysis
dewey-full 515.2433
dewey-sort 3515.2433
dewey-raw 515.2433
dewey-search 515.2433
oclc_num 877767902
work_keys_str_mv AT wangbaoxiang harmonicanalysismethodfornonlinearevolutionequationsi
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(Au-PeEL)EBL840682
(CaPaEBR)ebr10524626
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is_hierarchy_title Harmonic analysis method for nonlinear evolution equations, I
author2_original_writing_str_mv noLinkedField
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