[1] Kong D X, Dai W R, Liu K F. Dissipative hyperbolic geometry flow. Asian Journal of Mathematics, 2008, 12(3):345-364 [2] Hou F, Witt I, Yin H C. On the global existence and blowup of smooth solutions of 3-D compressible Euler equations with time-depending damping. arXiv:1510.04613 [3] Kong D X. Hyperbolic geometry flow//The proceedings of ICCM 2007. Vol Ⅱ. Beijing:Higher Educational Press, 2007:95-110 [4] Kong D X, Liu K F. Wave character of metric and hyperbolic geometry flow. J Math Phys, 2007, 48(10):103508 [5] Kong D X, Liu K F, Wang Y Z. Life-span of classical solutions to hyperbolic geometry flow in two space variables with decay initial data. Comm Part Diff Eq, 2010, 36(1):162-184 [6] Kong D X, Liu K F, Xu D L. The hyperbolic geometry flow on Riemann surfaces. Comm Part Diff Eq, 2009, 34(4/6):553-580 [7] Kong D X, Liu Q, Song C M. Global existence and asymptotic behavior of classical solutions to the dissipative hyperbolic geometry flow in two space variables (to appear) [8] Kong D X, Wang J H. Einstein's hyperbolic geometry flow. J Hyperbolic Diff Eq, 2014, 11(2):249-267 [9] Kong D X, Wang Y Z. Long-time behaviour of smooth solutions to the compressible Euler equations with damping in several space variables. IMA J Appl Math, 2012, 77:473-494 [10] Liu F G. Global classical solutions to the dissipative hyperbolic geometric flow on Riemann surfaces (Chinese). Chinese Ann Math Ser A, 2009, 30:717-726 [11] Pan X H. Remarks on 1-D Euler equations with time-depending damping. arXiv:1510.08115v1 |