# A large data regime for nonlinear wave equations

Journal of the European Mathematical Society (2016)

- Volume: 018, Issue: 3, page 575-622
- ISSN: 1435-9855

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topWang, Jinhua, and Yu, Pin. "A large data regime for nonlinear wave equations." Journal of the European Mathematical Society 018.3 (2016): 575-622. <http://eudml.org/doc/277357>.

@article{Wang2016,

abstract = {We also exhibit a set of localized data for which the corresponding solutions are strongly focused, which in geometric terms means that a wave travels along an specific incoming null geodesic in such a way that almost all of the energy is concentrated in a tubular neighborhood of the geodesic and almost no energy radiates out of this neighborhood.},

author = {Wang, Jinhua, Yu, Pin},

journal = {Journal of the European Mathematical Society},

keywords = {large data problem; wave equation; null form; large data problem; wave equation; null form},

language = {eng},

number = {3},

pages = {575-622},

publisher = {European Mathematical Society Publishing House},

title = {A large data regime for nonlinear wave equations},

url = {http://eudml.org/doc/277357},

volume = {018},

year = {2016},

}

TY - JOUR

AU - Wang, Jinhua

AU - Yu, Pin

TI - A large data regime for nonlinear wave equations

JO - Journal of the European Mathematical Society

PY - 2016

PB - European Mathematical Society Publishing House

VL - 018

IS - 3

SP - 575

EP - 622

AB - We also exhibit a set of localized data for which the corresponding solutions are strongly focused, which in geometric terms means that a wave travels along an specific incoming null geodesic in such a way that almost all of the energy is concentrated in a tubular neighborhood of the geodesic and almost no energy radiates out of this neighborhood.

LA - eng

KW - large data problem; wave equation; null form; large data problem; wave equation; null form

UR - http://eudml.org/doc/277357

ER -

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