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1.
马松华  方建平  任清褒 《物理学报》2007,56(12):6784-6790
映射法是一种非常经典、有效和成熟的求解非线性演化方程的方法,其最大的特点是可以有多种不同形式的设解,使得最终求得的解丰富多彩. 利用改进的 Riccati 方程映射法和变量分离法,得到了(2+1)维非对称 Nizhnik-Novikov-Veselov 系统的新显式精确解.根据得到的孤波解,构造出该系统的峰孤子和分形孤子等局域结构,研究了两个孤立波的“追碰”现象. 关键词: 改进的映射法 (2+1)维非对称 Nizhnik-Novikov-Veselov 系统 局域结构 “追碰”现象  相似文献   
2.
杨征  马松华  方建平 《中国物理 B》2011,20(6):60506-060506
By improved projective equation approach and a linear variable separation approach, a new family of exact solutions of the (2+1)-dimensional Boiti-Leon-Pempinelli (BLP) system is derived. Based on the derived solitary wave solution, some dromion and solitoff excitations and chaotic behaviours are investigated.  相似文献   
3.
A new method named the magnetic glow-arc plasma source ion implantation (MGA-PSⅡ) is proposed for inner surface modification of tubes. In MGA-PSⅡ, under the control of an axial magnetic field, which is generated by an electric coil around the tube sample, glow arc plasma moves spirally into the tube from its two ends. A negative voltage applied on the tube realized its inner surface implantation. Titanium nitride (TIN) films are prepared on the inner surface of a stainless steel tube in diameter 90mm and length 600mm. Hardness tests show that the hardness at the tube centre is up to 20 GPa. XRD, XPS and AES analyses demonstrate that good quality of TiN films can be achieved.  相似文献   
4.
(2+1)维孤子系统的多孤子解和分形结构   总被引:1,自引:0,他引:1       下载免费PDF全文
周振春  马松华  方建平  任清褒 《物理学报》2010,59(11):7540-7545
利用投射方程法和变量分离法,得到了(2+1)维非对称Nizhnik-Novikov-Veselov系统的新显式精确解.根据得到的孤波解,构造出了该系统的多孤子和分形孤子.  相似文献   
5.
Based on the coupling of the natural boundary integral method and the finite elements method, we mainly investigate the numerical solution of Neumann problem of harmonic equation in an exterior elliptic. Using our trigonometric wavelets and Galerkin method, there obtained stiffness matrix is symmetrical and circulant, which lead us to a fast numerical method based on fast Fourier transform. Furthermore, we do not need to compute the entries of the stiffness matrix. On the other hand, we prove that the numerical solution possesses exponential convergence rate. Especially, examples state that our method still has good accuracy for small j when the solution u 0(θ) is almost singular.  相似文献   
6.
By using the (G'/G)-expansion method and the variable separation method, a new family of exact solutions of the (3+1)-dimensional Jimbo-Miwa system is obtained. Based on the derived solitary wave solutions, we obtain some special localized excitations and study the interactions between two solitary waves of the system.  相似文献   
7.
8.
The effects of crowded environment with nano particles are studied for polymer translocation through a small pore. The translocation time τ is simulated by Fokker-Planck equation at different free energy landscapes F and diffusion coefficients of polymer D. The free energy is calculated using the Rosenbluth-Rosenbluth method, and the diffusion coefficient is followed the relation \(D \sim \frac {1}{N} e^{-\triangle F}\). We find that the free energy is dependent on polymer-nanoparticle interaction, size of the nanoparticle, and position of the nanoparticle. The attractive nanoparticles at the trans side can provide a driving force to polymer by lowering the free energy, but the exclusive effect of nanoparticle can raise the free energy of polymer. There exists an optimum interaction that τ is roughly independent on the size and position of nanoparticles. It is found that these effects are related to the conformational change of polymer chain in crowded environment.  相似文献   
9.
曹松华  吴九汇  王煜  侯明明  李竞 《物理学报》2016,65(6):64302-064302
本文研究一维周期性层状结构中材料弹性模量时变因素作用下的声透射临界现象, 探究了这种声学脉冲序列及全透声现象的内在机理. 考虑弹性模量时变因素的影响, 通过求解波动方程, 运用分离变量法解得特征指数, 进而得到临界现象. 当调制幅值低于或等于临界值时, 周期性结构能够将入射波转化为一系列周期的毫秒级的反射脉冲序列; 尤其在调制幅值等于临界值时, 当周期性结构的层数达到16层时, 反射脉冲序列有完整的0和1 的波形; 当大于临界值时, 反射系数在50 ms内迅速衰减至0, 此时的结构相当于完全透声, 入射波可以无损地完全透过, 产生调制透声现象. 这些特殊的现象可为声波的动态控制、声脉冲序列的产生和声波的定向传播提供重要的理论依据, 在超声换能器及调制透声方面具有实际的工程应用前景.  相似文献   
10.
With the help of the symbolic computation system, Maple and Riccati equation (ξ' = ao + a1ξ+ a2ξ2), expansion method, and a linear variable separation approach, a new family of exact solutions with q = lx + my + nt + Г(x,y, t) for the (2+1)-dimensional generalized Calogero-Bogoyavlenskii-Schiff system (GCBS) are derived. Based on the derived solitary wave solution, some novel localized excitations such as fusion, fission, and annihilation of complex waves are investigated.  相似文献   
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