Results the apparent efficiency rate in western medicine and integrated traditional and western medicine group was 18.9% and 44.3% respectively,Overall effective rate was 47.8% and 84.1% in western medicine and integrated traditional and western medicine group respectively.
while cured rate of was 40%,and total efficiency rate was 82.50% in the single treatment group. There was a significant difference of the cured rate and total efficiency rate between these two groups(P < 0.01,P < 0.05).
The cure rate and efficiency rate of treatment group is 80. 00% and 96. 67%, while 43. 33% and 90. 00% for comparison group, the obviousis 80. 00% and 96. 67%, while 43. 33% and 90. 00% for comparison group, the obvious difference has the significance (p<0.05).
In the control group, 6 cases were cured, 22 cases were excellence effective, 18 cases were effective,14 cases were ineffective and the total effective rate was 76.7%.
The efficiency (83. 45 % ) in TCM - WM was significantly higher than that (75. 96 % ) in WM group (P< 0. 01) with comprehensive clinical analysis. The freauency(18% ) of end stage kidney deCline(ESKD) in TCM- WM was significantly lower than that(38.23% ) in WM group(P<0. 05) when the follow- up was over 3 months.
Furthermore, they are compared with respect to accuracy and efficiency with other methods to approximate canonical windows associated with Gabor frames.
Transfersomes were prepared by reverse phase evaporation method and they were evaluated for shape, size, entrapment efficiency and deformability index.
Transfersomal formulation with optimal concentration of Soya phosphatidylcholine (SPC) and sodium deoxycholate (85:15 w/w) showed entrapment efficiency of 39.8±0.032 and deformability index of 16.4.
Transfersomal formulation with optimal concentration of Soya phosphatidylcholine (SPC) and sodium deoxycholate (85:15 w/w) showed entrapment efficiency of 39.8±0.032 and deformability index of 16.4.
An efficiency of this method is demonstrated on some equations, which include Burgers-Huxley equation, Caudrey-Dodd-Gibbon-Kawada equation, generalized Benjamin-Bona-Mahony equation and generalized Fisher equation.
For compactly supported gm, n (FIR filter banks) we prove an exponential rate of convergence and derive explicit expressions for the involved constants.
In this paper, a quadrature-free scheme of spline method for two-dimensional Navier-Stokes equation is derived, which can dramatically improve the efficiency of spline method for fluid problems proposed by Lai and Wenston (2004).