1)orthonormality[,?:θ?un?:'m?liti]标准正交
1.In this paper,the orthonormality in 2-normed spaces is discussed and Bessel s inequality in 2-normed spaces is deduced.本文对2-赋范空间中的标准正交进行了一定的讨论,并给出了2-赋范空间的Bessel不等式。
英文短句/例句
1.Construction of finite-length filter for orthonormal wavelet basis有限长标准正交小波基滤波器的构造
2.Improvement on Construction of Orthonormal Basis in Some Subspace of Euclidean Space欧氏空间子空间的标准正交基求法改进
3.Studies on the orthemetic of unit orthogonal Basis in n-dimension linear space;n维线性空间中标准正交基算法的研究
4.Representing rational cubic circular arc by normalized totally positive or generalized Ball methods有理三次圆弧的标准正交基与广义Ball基表示
5.Some Results on Frame and Wavelet in H~s (R);Sobolev空间H~s(R)中框架和标准正交小波基的若干结果
6.Another thing I see starting to get standardized is acquisitions.另一件我看到正在标准化的是并购交易。
7.Application of Standard Form of Real Symmetric Matrix under the Orthogonal Similarity Transformation;实对称矩阵正交相似变换标准形的应用
8.serve wine at normal room temperature; normal diplomatic relations; normal working hours; normal word order; normal curiosity; the normal course of events.标准室温下款待美酒;正常外交关系;正常工作时间;正常词序;正常的好奇心;事件的正常发展。
9.numeraire(ny meirer)n. French. standard for currency exchange rates货币交换率标准; 定值标准; 计价标准; 基准货币
10.One Construction of Cartesian Authentication Codes from the Normal Form of Orthogonal Involution Matrix over Finite Fields;利用有限域上正交对合矩阵的标准形构造认证码
11.standard volume correction table for tar and coal-tar pitch焦油及煤沥青标准标准体积校正表
12.American Standard Code for Information Interchange [ASCII]美国信息交换标准码
13.American Standard Code for Information Interchange美国信息交换标准代码
14.route,mode and standard of transportation交通路线、方式和标准
15.Standard Format for the Annual Exchange of Information年度信息交流标准格式
16.below the normal level of intelligence智力低于正常标准的
17.normal margin of start-stop apparatus启闭设备的标准改正力
18.Standard heptaneGB/T497-1977标准正庚烷
相关短句/例句
orthonormal basis标准正交基
1.On the foundation of the conception of orthonormal basis in finite dimensional Euclidean space,this paper provides the theory of completely orthonormal system in infinite dimensional Euclidean space.从有限维欧氏空间的标准正交基概念出发,构建了无限维欧氏空间的完全规范正交系理论。
2.Consider the state linear system ∑(A,B,C),If the orthonormal basis _n,n∈N exist in the state space Z,it is proved that the solution of the differential Riccati equation is of general form,i.考虑状态线性系统∑(A,B,C)中,如果状态空间Z存在一组标准正交基n,n∈N,则微分R iccati方程的解具有形式:∏(t)z=∑nm当n,n∈N是算子A的正规化特征函数时,微分Riccati方程的解有更精确的结果。
3.In this note, we prove that if {Φ(x-k)k|k∈Z} is tight frame with bound 1 in V, then {Φ(x-k)|k∈Z} must be an orthonormal basis of V.在这篇短文中 ,我们证明 :如果 {Φ(x -k) |k ∈Z}是V的界为 1的紧框架 ,那么{Φ(x-k) |k∈Z} 一定是V的一个标准正交
3)normal orthogonal basis标准正交基
1.Another method to seek normal orthogonal basis;标准正交基的另一种求法
2.By applying elementary transformation,this paper obtains a new method to search for a normal orthogonal basis in Euclid space, it also gives a procedure by which the fewer third elementary transformations are enough to realize this method.导出用初等变换法求Euclid空间的标准正交基的方法,并进一步获得了只需进行较少次数的第三种类型的初等变换就能实现这一方法的结果。
3.By means of congruent transformation in matrix,the method of transforming real quadratic form into standard form and the method of normal orthogonal basis are given in this paper.借助矩阵的合同变换法,给出了化实二次型为标准形的方法、求标准正交基的方法,并给出了正定二次型判定定理的新证明。
4)standard orthogonal basis标准正交基
1.The fact that each finite subspace has a unique orthogonal in an Eucliden space is proved in virtue of standard orthogonal basis.文章利用标准正交基,证明了无限维欧氏空间的有限维子空间都有唯一的正交补。
5)standard orthogonal base标准正交基
1.The characteristic vector of the real symmetric matrix should be found out, which is orthogonalized and normalized to a standard orthogonal base and is used as row vector to construct the transformation matrix P, so the P~(-1)AP can be made into diagonal matrix.实对称矩阵A经相似变换P-1AP可化为对角矩阵,在x =Py 下,不一定能化A的二次型为标准型;应寻求对称矩阵A的特征向量,将其正交化并单位化作为标准正交基,作为列向量构造变换矩阵P,可使P-1AP=Λ为对角阵,在x =Py 下,要将二次型化为标准型,且二次项系数即为对角阵Λ主对角线上元素。
6)orthonormal system标准正交系
1.In this paper we introduced a new orthonormal system {galk(t)}∞0 and proved that it is uniformly bounded in and is the Schauder basis of the space C.引入了区间[0,1]上一个新的标准正交系{galk(t)}∞0,证明了它在[0,1]上是一致有界的且是空间C[0,1]的Schauder基,同时{galk(t)}∞0的Lebesgue函数{L(G)n(t)}在[0,1]上也是一致有界的,且{galk(t)}∞0还是[0,1]上的一个收敛系。
2.It proved that there is a measure-preserving transformation from(X,μ) to([0,1),m),As an application of this result,gives a method for constructing an orthonormal system on L2(X,μ).作为这个结果的应用,给出了空间L2(X,μ)上的标准正交系的构造方法。
延伸阅读
标准正交基由单位向量构成的正交基称为标准正交基. 注: ① 由正交基的每个向量单位化,可得到一组标准 正交基. ② 维欧氏空间v中的一组基 为标准正交基 ③ 维欧氏空间v中的一组基 为标准正交基。
