偏差跳变,Jumps of bias
1)Jumps of bias偏差跳变
2)polarization flipping偏振跳变
3)deviation[英][,di:vi'e??n][美]['div?'e??n]偏差;变差
4)jump covariation matrix跳协变差阵
5)deviating argument偏差变元
1.Periodic solutions to third-order functional differential equation with deviating argument;一类三阶具偏差变元微分方程的周期解(英文)
2.Oscillation for systems of a class of second order partial eifferential equations with deviating arguments;带有偏差变元的二阶偏微分方程组的振动性
3.Asymptotic behavior of solutions for first order nonlinear difference equations with deviating arguments is studied. 研究了一阶具偏差变元非线性差分方程解的渐近性,所得结果显著地改进并推广了已有文献中的结果。
英文短句/例句

1.Oscillation Criteria of Difference Equations with Continuous Deviating Arguments;具有连续变量的偏差变元差分方程的振动性
2.On Periodic Solutions for Rayleigh Type p-Laplacian Equation with a Deviating Argument具偏差变元的Rayleigh型p-Laplacian方程的周期解
3.Boundedness of Solutions of a Class of Higher Order Functional Differential Equation;一类具有偏差变元微分方程解的渐近性质
4.The Existence of Periodic Solutions for Certain Even Order Liénard Equation with Deviating Arguments;具偏差变元的偶数阶Liénard型方程周期解的存在性
5.Periodic Solutions to a Class of Higher Dimensional Periodic Systems with Deviating Arguments;一类具偏差变元的高维周期系统的周期解
6.Existence of Periodic Solutions for Higher Order Functional Differential Equation with Deviating Arguments具偏差变元高阶中立型微分方程的周期解
7.Periodic Solutions for a Fourth-Order p-Laplacian Differential Equation With a Deviating Argument具偏差变元的四阶p-Laplacian方程周期解问题(英文)
8.Periodic Solutions for a Class of Second Order Functional Differential Equations with a Deviating Argument一类具有偏差变元的二阶泛函微分方程周期解
9.Periodic Solutions for a Kind of Second Order Differential Equations with a Deviating Argument一类具偏差变元的二阶微分方程周期解
10.Periodic Solutions for a Kind of Third Order Functional Differential Equation with Deviating Arguments一类三阶具多偏差变元微分方程的周期解
11.Existence of Periodic Solution for a Fourth Order Laplaician Equation with Multiple Deviating Arguments具多偏差变元四阶Laplace方程的周期解存在性
12.The Oscillation of Solution to a Kind of Nonlinear Differential Equations with Deviation Variables具有偏差变元的非线性微分方程解的振动性
13.H-oscillation of vector parabolic equations with continuous deviating arguments具连续偏差变元的向量抛物型方程的H-振动性
14.Oscillation of Certain Second Order Partial Functional Differential Equations with Continuous Distributed Deviating Arguments;一类具连续偏差变元二阶偏泛函微分方程的振动性
15.H-Oscillation of Solutions of Hyperbolic Partial Functional in Differential Equations with Deviating Arguments;一类具有偏差变元的双曲偏泛函微分方程的H-振动性
16.H-oscillation of neutral vector parabolic partial differential equations with continuous deviating arguments具连续偏差变元的中立型向量抛物偏微分方程的H-振动性
17.Oscillation and Non-oscillation of Several Classes of Nonlinear Differential Equations with Deviating Arguments;几类具偏差变元的非线性微分方程的振动与非振动性
18.Existence and Uniqueness of Periodic Solutions for Some Classes of Functional Differential Equations with Multiple Deviating Arguments;几类具有多偏差变元的泛函微分方程周期解的存在与惟一性
相关短句/例句

polarization flipping偏振跳变
3)deviation[英][,di:vi'e??n][美]['div?'e??n]偏差;变差
4)jump covariation matrix跳协变差阵
5)deviating argument偏差变元
1.Periodic solutions to third-order functional differential equation with deviating argument;一类三阶具偏差变元微分方程的周期解(英文)
2.Oscillation for systems of a class of second order partial eifferential equations with deviating arguments;带有偏差变元的二阶偏微分方程组的振动性
3.Asymptotic behavior of solutions for first order nonlinear difference equations with deviating arguments is studied. 研究了一阶具偏差变元非线性差分方程解的渐近性,所得结果显著地改进并推广了已有文献中的结果。
6)deviating arguments偏差变元
1.Oscillation criteria for first order nonlinear differential equations with deviating arguments;一阶非线性具偏差变元的微分方程的振动准则
2.In this paper we consider the first order nonlinear delay differential equations with deviating arguments of the formx′(t)+a(t)f(x(t))+p(t)g(x(t))h(x(t-τ_1(t)),x(t-τ_2(t)),…,x(t-τ_n(t)))=0(*),where a,p,τ_j∈C(R~+,R~+),(lim)t→+∞(t-τ_j(t))=+∞,j=1,2,…,n,f,g∈C(R,R),xf(x)>0(x≠0),∫~1_01[]f(x)dx=+∞,∫~0_(-1)1[]f(x)dx=-∞,g(x)>0,and h∈C(R~n,R),x_1h(x_1,x_2,…,x_n)>0(x_1x_j>0,j=1,2,…,n).研究一类一阶非线性具偏差变元的时滞微分方程x′(t)+a(t)f(x(t))+p(t)g(x(t))h(x(t-τ1(t)),x(t-τ2(t)),…,x(t-τn(t)))=0,(*)。
3.To study a class of boundary value problems of parabolic differential equations with deviating arguments, averaging technique, Green s formula and symbol function sign(·) are used.研究具有偏差变元的抛物型方程组的一类边值问题 。
延伸阅读

偏差分子式:CAS号:性质:又称离差,是单次测定值与测定平均值之差,反映了测定的精密度。