2-齐次,2-homogeneous
1)2-homogeneous2-齐次
1.Resultant methods were used to solve a 2-homogeneous polynomial system {f1,…, fk} which have finite common zeros (including the zeros at infinity) in algebraically closed field.运用结式理论,研究在代数闭域上有有限个零点(包括无穷远零点)的2-齐次多项式系统{f1,…,fk}的求解,给出一种结式消元算法,此算法可使上述系统分块三角化,从而实现了分块求解。
2)Homocyclic 2-group齐次循环2-群
1.Homocyclic 2-group (?) with o(a) =o(b) = 2~n,n > 1 was made use of in their proof of main theorem.Walls合作在2008年发表的文章中,给出了Burnside无不动点定理的一个推广,在主定理的证明过程中出现了齐次循环2-群(?),其中o(a)=o(b)=2~n,n>1,作者构造了M的两个自同构β,γ,其定义关系为并断言β和γ均为三阶无不动点的自同构。
3)inhomogeneous[英]['in,h?um?'d?i:ni?s][美][,?nhom?'d?in??s](1)不均匀的(2)非齐次的
4)homogenous[英][h?'m?d??n?s][美][h?'mɑd??n?s]齐次
1.First,the determinant is regarded as a function of or- der n and denoted by D(n);Second,the determinant is expanded by row or by column,then the relation in both of D(n)and subdeterminants will be examined in details to set up certain a recursion,generally speaking,it must be a homogenous or a nonhomogenous recursion;fi- nally the coefficients of the general solution are found out with the aid.给出了用递归关系方法求任意 n 阶行列式的值的一般方法:首先,把已知的 n 阶行列式看作为阶数 n 的一个函数,记为 D(n);其次,按行或按列展开这个行列式,并仔细观察存在于余子式及 D(n)里的关系,建立关于 D(n)的某一递归关系,此关系总为一个齐次的或非齐次的递归关系;最后,借助于 D(0)、D(1)和D(2)等求出递归关系的通解的系数。
英文短句/例句

1.Relationship between homogeneous cantor set and partial homogeneous cantor set齐次cantor集与偏齐次cantor集的关系
2.full inhomogeneous lorentz group完全非齐次洛伦茨群
3.nonhomogeneous linear differential equation非齐次线性微分方程
4.inhomogeneous linear ordinary differential equation非齐次线性常微分方程
5.second-order homogeneous nonstationary process二阶齐次非平稳过程
6.nonhomogeneous linear system of differential equations非齐次线性微分方程组
7.nonhomogeneous nonstationary time series非齐次非平稳时间序列
8.homogeneous nonstationary time series齐次非平稳时间序列
9.nonhomogeneous linear boundary value problem非齐次线性边值问题
10.inhomogeneous linear difference equation非齐次线性差分方程
11.Hausdorff Dimension of Some Reduced Homogeneous Moran Sets;裁元齐次Moran集的Hausdorff维数
12.The Solution of n step even Linear Differential Equation that is a kind of can Change into Successive integral;逐次积分法解一类齐次线性微分方程
13.Highly Nonlinear Cubic Homogenous Plateaued Functions高非线性度三次齐次Plateaued函数
14.A homogeneous polynomial having two or more variables.多元齐次多项式有两个或多个变量的齐次多项式
15.The clos ed loop system thus obtained is homogeneous and has negative degree of homogenei ty.由此得到的闭环系统是齐次的并且具有负的齐次度 .
16.An Index Classification Theory of Homogenous p-Laplacian Equations and Existence of Solutions of Non-homogenous Equations;齐次p-Laplacian方程的指标分类理论和非齐次方程的解的存在性
17.Adm issibility of Hom ogenous and Non┐hom ogenous Estim ateof Covariance Matrix in Growth Curve Model;生长曲线模型中协方差矩阵的齐次和非齐次估计的可容许性
18.Boundedness of some sublinear operators and commutators on homogeneous Morrey-Herz spaces with non doubling measures非齐型齐次Morrey-Herz空间中某些次线性算子和交换子的有界性
相关短句/例句

Homocyclic 2-group齐次循环2-群
1.Homocyclic 2-group (?) with o(a) =o(b) = 2~n,n > 1 was made use of in their proof of main theorem.Walls合作在2008年发表的文章中,给出了Burnside无不动点定理的一个推广,在主定理的证明过程中出现了齐次循环2-群(?),其中o(a)=o(b)=2~n,n>1,作者构造了M的两个自同构β,γ,其定义关系为并断言β和γ均为三阶无不动点的自同构。
3)inhomogeneous[英]['in,h?um?'d?i:ni?s][美][,?nhom?'d?in??s](1)不均匀的(2)非齐次的
4)homogenous[英][h?'m?d??n?s][美][h?'mɑd??n?s]齐次
1.First,the determinant is regarded as a function of or- der n and denoted by D(n);Second,the determinant is expanded by row or by column,then the relation in both of D(n)and subdeterminants will be examined in details to set up certain a recursion,generally speaking,it must be a homogenous or a nonhomogenous recursion;fi- nally the coefficients of the general solution are found out with the aid.给出了用递归关系方法求任意 n 阶行列式的值的一般方法:首先,把已知的 n 阶行列式看作为阶数 n 的一个函数,记为 D(n);其次,按行或按列展开这个行列式,并仔细观察存在于余子式及 D(n)里的关系,建立关于 D(n)的某一递归关系,此关系总为一个齐次的或非齐次的递归关系;最后,借助于 D(0)、D(1)和D(2)等求出递归关系的通解的系数。
5)homogeneous[英][,h?m?'d?i:ni?s][美]['hom?'d?in??s]齐次
1.Oscillatory behavior of solutions of a class of second order nonlinear homogeneous differential equation;一类二阶齐次微分方程解的振动性
2.The necessary and sufficient condition of separation for homogeneous Scalar Helmholtz equation is both the existence of Stackel determinant and h 1h 2h 3S=f 1(μ 1)f 2(μ 2)f 3(μ 3)in orthogonal curvilinear coordinates system.讨论了在正交曲面坐标系中齐次标量Helmholtz 方程变量分离的充要条件是Stackel行列式存在且h1h2h3S = f1(μ1)f2(μ2)f3(μ3) 成立。
3.The existence and uniqueness of homogeneous elliptic polyharmonic cardinal spline interpolation are proved, the remainder formula and order of approximation in LP(Rd) (1≤p≤∞)spaces are given, and the extremal problem of sobolev dass in L2(Rd) is considered.获得Rd上齐次椭圆型Cardinal样条插值的存在唯一性,并获得Sobolev类上的函数在Lp(Rd)(1≤p≤∞)尺度下的插值误差估计,以及Sobolev类在L2(Rd)尺度下的一些极值问题的解;拓广了Laplace型的结果。
6)homogeneous/non-homogeneous equations齐次/非齐次方程
延伸阅读

二阶线性齐次微分方程二阶线性微分方程的一般形式为ay"+by'+cy=f(1)其中系数abc及f是自变量x的函数或是常数。函数f称为函数的自由项。若f≡0,则方程(1)变为ay"+by'+cy=0(2)称为二阶线性齐次微分方程,而方程(1)称为二阶线性非齐次微分方程。