

Applied Mathematics and Mechanics (English Edition), 2004, 25(6): 647-655.
#DIFFERENTIAL EQUATION SYSTEMS TURNING POINTS FREE#
INTERACTION OF VISCOUS WAKES WITH A FREE SURFACE

Applied Mathematics and Mechanics (English Edition), 2004, 25(7): 817-826.

UNIFORMLY VALID ASYMPTOTIC SOLUTIONS OF THE NONLINEAR UNSYMMETRICAL BENDING FOR ORTHOTROPIC RECTANGULAR THIN PLATE OF FOUR CLAMPED EDGES WITH VARIABLE THICKNESS Applied Mathematics and Mechanics (English Edition), 2007, 28(7): 861-872. Applied Mathematics and Mechanics (English Edition), 2010, 31(6): 719-732.įorced vibration and special effects of revolution shells in turning point range HOU Lei LI Han-Ling ZHANG Jia-Jian LIN De-Zhi QIU Lin.īoundary-layer eigen solutions for multi-field coupled equations in the contact interface Applied Mathematics and Mechanics (English Edition), 2012, 33(12): 1583-1594.Ī class of boundary value problems for third-order differential equation with a turning point Jing-sun YAO Cheng OU-YANG Li-hua CHEN Jia-qi MO.Īpproximate solving method of shock for nonlinear disturbed coupled Schrödinger system Asymptotic solutions for the asymmetric flow in a channel with porous retractable walls under a transverse magnetic field
