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1)  continued fraction method
连分法
1.
Using the continued fraction method,we have obtained the exact energy eigenvalues of the Hamiltonian operator of the ion with potential V(r)=Z~2r~(-4)-d_1d_2r~(-3).
采用连分法,得到离子之间相互作用势为V(r)=Z2r-4-d1d2r-3的离子的Hamiltonian算符的精确能量本征值和能量本征函数。
2.
Using the continued fraction method, an analytic solution of the superposition potential with the power and the invers-power potentials V(r)=A1r6 +A2r2 +B2r-4 +B1r-6 has been obtained.
采用连分法得到了幂函数与逆幂函数V(r)=A1r6+A2r2+B2r-4+B1r-6的叠加势径向Schrodinger方程的 解析解。
3.
In this paper, using the continued fraction method1, we have obtained the exact solution of the radial schrdinger equation of the Isotropic Harmonic Oscillator for potentialV(r)=12μω2r2.
采用连分法[1,2,3],得到三维各向同性谐振子V(r)=12μω2r2势函数[4]径向Schr dinger方程的精确解。
2)  contimued method
连分方法
3)  continued fractions algorithm
连分数算法
1.
In this paper,based on continued fractions algorithm and branching-bounding algorithm,a new algorithm applied in cutting a long rectangular sheet into several sections is put forward.
本文结合连分数算法,采用分支定界原理提出了一种新的板材分割算法。
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4)  continuous fraction method
连续分数法
1.
By means of the continuous fraction method, the author obtains the exact solutions of the Schrdinger equation with the potential V(r)=Ar -4 +Br -3 +Kr -1 , which express the interactions between ions and atoms.
采用连续分数法得到了表示原子、离子间相互作用势V(r) =Ar-4+Br-3 +Kr-1的Schr dinger方程的精确解 。
2.
By means of the continuous fraction method,an exact solution of the radial Schro¨dinger equation for the potential V(r)=α1r4+α2r+β3r-1+β2r-3+β1r-4is obtained.
采用连续分数法，得到势Ｖ（ｒ）＝α１ｒ４＋α２ｒ＋β３ｒ－１＋β２ｒ－３＋β１ｒ－４的径向Ｓｃｈｒｏ¨ｄｉｎｇｅｒ方程的解析解，并作适当的讨
3.
By means of the continuous fraction method,an exact solution of the radial Schrdinger equation for the potential V(r)=α 1r 10 +α 2r 4+α 3r 2+β 3r -4 +β 2r -6 +β 1r -10 is obtained here.
采用连续分数法，得到势函数Ｖ（ｒ）＝α１ｒ１０＋α２ｒ４＋α３ｒ２＋β３ｒ－４＋β２ｒ－６＋β１ｒ－１０的径向Ｓｃｈｒ¨ｏｄｉｎｇｅｒ方程的精确解。
5)  matrix continuous fraction method
矩阵连分法
1.
The stochastic dynamic model describing the air sea interaction is transformed into a Fokker Planck equation that is then solved by the matrix continuous fraction method.
将描写海温和气温交互作用的随机动力模式化为一个Ｆｏｋｋｅｒ－Ｐｌａｎｃｋ方程（ＦＰＥ），然后用矩阵连分法进行求解，并对二氧化碳增温效应进行了计算。
6)  continuous process method
连续分步法
补充资料：比色分析法(见紫外—可见分光光度法)


比色分析法(见紫外—可见分光光度法)


　　比色分析法见萦外一可见分光光度法。
　　
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
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