1) particular solution y
特解y
2) Y-valued solution
Y-值解
1.
When η(t) is a continuous bounded function and η(t)∈∨,0<η_0≤η(t)≤M, it is proved that the systemu_\{tt\}(x,t)+η(t)u_(xxxx)(x,t)=0\ 0<x<1,0≤s≤t≤T,u(0,t)=u_x(0,t)=0,\ 0≤s≤t≤T,-u_(xxx)(1,t)+mu_\{tt\}(1,t)=-αu_t(1,t)+βu_(xxxt)(1,t),\ 0≤s≤t≤T,u_\{xt\}(1,t)=-γu_\{xx\}(1,t),\ 0≤s≤t≤T,u(x,s)=u_1(x),u_t(x,s)=u_2(x),\ 0≤x≤1,(1)has a Y-valued solution.
文章主要证明系统的Y-值解存在,并且构造出它的Y-值解。
3) characteristic admittance Y
特征导纳Y
4) Y-specific sequence
Y特异性序列
1.
Y-specific sequence in rhesus was amplified by the polymerase chain reaction(PCR), method for analysis of chimerism in rhesus after sex-mismatched transplantation was established; the feasibility and sensitivity of the approach were tested by using.
为了研究猕猴移植模型中的造血细胞嵌合状态,本研究利用多聚酶链反应(PCR)扩增猕猴Y特异性序列,建立检测性别不同供受者猕猴移植模型嵌合体的方法;用体外雄性、雌性DNA混合稀释实验研究该方法的敏感性;用染色体分析法验证该方法的准确性,并对1例异基因外周血造血干细胞移植的猕猴和1例间充质干细胞(MSC)异体输注的猕猴进行嵌合监测。
5) particular solution
特解
1.
Differential operator method for particular solution for second-order constant coefficient linear differential equation;
二阶常系数线性微分方程特解的微分算子法
2.
The method of characteristic root formula of particular solution of inhomogeneous linear ordinary differential equation with constant coefficients of two-order;
二阶常系数非齐次线性微分方程特解的特征根公式法
3.
A New Method of Extracting the particular solution on Nonhomogeneous Linear Differential Equation of the First order;
求一阶非齐次线性微分方程特解的新方法
6) particular solutions
特解
1.
The particular solutions to one kind of systems of second order differential equations with constant coefficients;
一类二阶常微分方程组的特解公式
2.
A new derivation and applications for the formulae of the particular solutions of the nonhomogenous linear differential equations with constant coefficients;
常系数非齐次线性微分方程组特解公式的新推导及其应用
3.
By the method of comparative coefficient,the particular solution formulas of first-order constant coefficient difference equation yt+2+pyt+1+qyt=(α1t+α0)dt and yt+2+pyt+1+qyt=(α1t+a0α) sinωt are given;and the particular solutions of such difference equations can be directly got by it.
利用比较系数法,推导出一阶常系数线性差分方程yt+2+pyt+1+qyt=(a1t+a0)dt和yt+2+pyt+1+qyt=(a1t+a0)sinωt特解的一般公式,利用该公式可以直接得到此类差分方程的特解。
补充资料：拉格朗日特解
见平面圆型限制性三体问题。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条