对运动液滴的质量传递方程进行变量分离,获得了双变量的刘维尔方程.应用变分法和瑞利—里兹方法求出双变量刘维尔方程的特征值及特征函数.运动液滴质量传递方程的解是对应于不同特征值的特解的迭加F=1-2/πsum from n=1 to k(1)B_nexp(-...对运动液滴的质量传递方程进行变量分离,获得了双变量的刘维尔方程.应用变分法和瑞利—里兹方法求出双变量刘维尔方程的特征值及特征函数.运动液滴质量传递方程的解是对应于不同特征值的特解的迭加F=1-2/πsum from n=1 to k(1)B_nexp(-λ_n^2τ)(?)Z_n(x,y)dxdyNewman的刚性球模型和Kronig-Brink的内环流模型是本工作所发展的模型的两个极端情况,上述方程计算结果与水-正丁醇-丁二酸的实验结果是互相吻合的.展开更多
The yttria-stabilized zirconia(YSZ)film was fabricated on the La 0.8 Sr 0.2 MnO 3(LSM)substrate by electrochemical deposition.The effects of electrochemical deposition conditions on morphological structure of Y(OH) 3 ...The yttria-stabilized zirconia(YSZ)film was fabricated on the La 0.8 Sr 0.2 MnO 3(LSM)substrate by electrochemical deposition.The effects of electrochemical deposition conditions on morphological structure of Y(OH) 3 -Zr(OH) 4 film were studied.The optimal conditions for depositing homogeneous and compact hydroxide film were obtained.The experimental results show that the density of the electrophoretic deposition film is increased remarkably if electrochemical deposition is applied to fill in the pores.展开更多
文摘对运动液滴的质量传递方程进行变量分离,获得了双变量的刘维尔方程.应用变分法和瑞利—里兹方法求出双变量刘维尔方程的特征值及特征函数.运动液滴质量传递方程的解是对应于不同特征值的特解的迭加F=1-2/πsum from n=1 to k(1)B_nexp(-λ_n^2τ)(?)Z_n(x,y)dxdyNewman的刚性球模型和Kronig-Brink的内环流模型是本工作所发展的模型的两个极端情况,上述方程计算结果与水-正丁醇-丁二酸的实验结果是互相吻合的.
文摘The yttria-stabilized zirconia(YSZ)film was fabricated on the La 0.8 Sr 0.2 MnO 3(LSM)substrate by electrochemical deposition.The effects of electrochemical deposition conditions on morphological structure of Y(OH) 3 -Zr(OH) 4 film were studied.The optimal conditions for depositing homogeneous and compact hydroxide film were obtained.The experimental results show that the density of the electrophoretic deposition film is increased remarkably if electrochemical deposition is applied to fill in the pores.