<h1>Yu, Xinwei</h1>
<h2>Combined from <a href="https://authors.library.caltech.edu">CaltechAUTHORS</a></h2>
<ul>
<li>Hou, Thomas Y. and Li, Congming, el al. (2011) <a href="https://resolver.caltech.edu/CaltechAUTHORS:20110228-113453092">On Singularity Formation of a Nonlinear Nonlocal System</a>; Archive for Rational Mechanics and Analysis; Vol. 199; No. 1; 117-144; <a href="https://doi.org/10.1007/s00205-010-0319-5">10.1007/s00205-010-0319-5</a></li>
<li>Hou, Thomas Y. and Yu, Xinwei (2009) <a href="https://resolver.caltech.edu/CaltechAUTHORS:20180808-083855888">Introduction to the Theory of Incompressible Inviscid Flows</a>; ISBN 978-981-4273-27-5; Nonlinear Conservation Laws, Fluid Systems and Related Topics; 1-71; <a href="https://doi.org/10.1142/9789814273282_0001">10.1142/9789814273282_0001</a></li>
<li>Deng, Jian and Hou, Thomas Y., el al. (2006) <a href="https://resolver.caltech.edu/CaltechAUTHORS:20170408-133541409">Improved Geometric Conditions for Non-Blowup of the 3D Incompressible Euler Equation</a>; Communications in Partial Differential Equations; Vol. 31; No. 2; 293-306; <a href="https://doi.org/10.1080/03605300500358152">10.1080/03605300500358152</a></li>
<li>Deng, Jian and Hou, Thomas Y., el al. (2005) <a href="https://resolver.caltech.edu/CaltechAUTHORS:20160322-075428588">Geometric Properties and Nonblowup of 3D Incompressible Euler Flow</a>; Communications in Partial Differential Equations; Vol. 30; No. 1-2; 225-243; <a href="https://doi.org/10.1081/PDE-200044488">10.1081/PDE-200044488</a></li>
</ul>