A sharp Strichartz estimate for the wave equation with data in the energy space

Bez, Neal, and Rogers, Keith M.. "A sharp Strichartz estimate for the wave equation with data in the energy space." Journal of the European Mathematical Society 015.3 (2013): 805-823. <http://eudml.org/doc/277211>.

@article{Bez2013,
abstract = {We prove a sharp bilinear estimate for the wave equation from which we obtain the sharp constant in the Strichartz estimate which controls the $L^4_\{t,x\}(\mathbb \{R\}^\{5+1\})$ norm of the solution in terms of the energy. We also characterise the maximisers.},
author = {Bez, Neal, Rogers, Keith M.},
journal = {Journal of the European Mathematical Society},
keywords = {Strichartz estimates; wave equation; sharp constants; Strichartz estimates; wave equation; sharp constants},
language = {eng},
number = {3},
pages = {805-823},
publisher = {European Mathematical Society Publishing House},
title = {A sharp Strichartz estimate for the wave equation with data in the energy space},
url = {http://eudml.org/doc/277211},
volume = {015},
year = {2013},
}

TY - JOUR
AU - Bez, Neal
AU - Rogers, Keith M.
TI - A sharp Strichartz estimate for the wave equation with data in the energy space
JO - Journal of the European Mathematical Society
PY - 2013
PB - European Mathematical Society Publishing House
VL - 015
IS - 3
SP - 805
EP - 823
AB - We prove a sharp bilinear estimate for the wave equation from which we obtain the sharp constant in the Strichartz estimate which controls the $L^4_{t,x}(\mathbb {R}^{5+1})$ norm of the solution in terms of the energy. We also characterise the maximisers.
LA - eng
KW - Strichartz estimates; wave equation; sharp constants; Strichartz estimates; wave equation; sharp constants
UR - http://eudml.org/doc/277211
ER -