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estimation     
相关语句
  估计
    Estimation Problems of Functional-Coefficient and Partial Linear Models
    函数系数和部分线性模型中的估计问题
短句来源
    On the Research of Parameter Estimation for a Class of β-ARCH Model
    关于一类β-ARCH模型参数估计的研究
短句来源
    Theory and Methods of Parameter Estimation in Linear Models
    线性模型的参数估计理论与方法
短句来源
    Problems of Estimation and Hypothesis Testing of Parameters in Stochastic Differential Equations
    随机微分方程中的参数估计与假设检验问题
短句来源
    Robust Control and State Estimation of Stochastic Systems
    随机系统的鲁棒控制及状态估计
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  估算
    Discussion of an Estimation Method of Sequential Sampling
    序贯抽样估算方法的研究
短句来源
    ESTIMATION OF AVERAGED RESONANCE PARAMETERS
    平均共振参数的估算
短句来源
    Methods for Weibull Parameter Estimation
    Weibull参数的估算方法
短句来源
    THE APPLICATION OF FUZZY CLASSIFICATION STATISTICS IN THE ESTIMATION OF BIOLOGY AGE
    Fuzzy分级统计在生物龄估算中的应用
短句来源
    PARAMETER ESTIMATION FOR THE CELL GROWTH KINETIC MODELS
    细胞生长动力学模型参数的估算
短句来源
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  估值
    APPLICATION OF SEQUENTIAL EXPERIMENTAL DESIGN TO THE PARAMETER ESTIMATION OF KINETIC MODELS FOR THE HIGH TEMPERATURE SHIFT REACTION
    中温变换反应动力学模型参数估值序贯实验设计
短句来源
    On-line Parameter Estimation Methods of Linear Growth Model
    线性增长模型的参数在线估值
短句来源
    DISCUSSION ABOUT THE QUASILINEARIZATION METHOD USED IN PARAMETER ESTIMATION OF ORDINARY DIFFERENTIAL EQUATIONS IN CHEMICAL REACTION KINETICS
    化学反应动力学常微分方程参数估值中采用拟线性化方法的讨论
短句来源
    Polynomial Maximum and Coefficient Estimation in H'n
    H_n~′中的多项式极性和系数估值
短句来源
    Application of Statistical Parameter Estimation Methods to Measurements
    统计参数估值方法在检测中应用
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  估计的
    On the Research of Parameter Estimation for a Class of β-ARCH Model
    关于一类β-ARCH模型参数估计的研究
短句来源
    Empirical Bayes Estimation with Convergence Rates about a Class of Discrete Distribution Families
    一类离散分布参数的经验Bayes估计的收敛速度
短句来源
    Some Notes on Johns' Empirical Bayes Estimation
    关于Johns的经验Bayes估计的几点注记
短句来源
    Empirical Bayes Estimation of Parameter with Convergence Rates about uniform Distribution Families U(0,θ)
    均匀分布族U(O,θ)参数的经验Bayes估计的收敛速度
短句来源
    An Improvement on Estimation of f~(n)(z)
    关于|F~(n)(Z)|估计的改进
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      estimation
    The results are interpreted in the context of spectral estimation of ARMA processes.
          
    An Estimation of the Truncation Error for the Two-Channel Sampling Formulas
          
    The aim of the article is to obtain an estimation for the truncation error in the
          
    Minimum-Variance Multitaper Spectral Estimation on the Sphere
          
    Such an estimate is both more representative of the target region and reduces the estimation variance when compared to estimates formed by any single bandlimited window.
          
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    The main result of this paper is the following theorem, which is the extension of thetheorem of compressive mapping and the theorem of Peir Lu-Cheng Theorem. If: f is a continuous transformation which carries the elements of a completemetric space X to the elements of X, starting from any x_0 and taking x_(n+1)=f(x_n), if thesequence {x_n} satisfiesδ(S_k, N_(k+1))≤αδ(S_(k-1), N_k), k=1, 2, 3, ......whereδ(n, m)=max d[x_n+j, x_n+j+1]0≤j

    The main result of this paper is the following theorem, which is the extension of thetheorem of compressive mapping and the theorem of Peir Lu-Cheng Theorem. If: f is a continuous transformation which carries the elements of a completemetric space X to the elements of X, starting from any x_0 and taking x_(n+1)=f(x_n), if thesequence {x_n} satisfiesδ(S_k, N_(k+1))≤αδ(S_(k-1), N_k), k=1, 2, 3, ......whereδ(n, m)=max d[x_n+j, x_n+j+1]0≤jestimation isd[x_n, x~*]≤δ(0, N_1) sum from j=9 to ∞ N_jα~(j-1),where S_p-1≤n

    本文的主要结果是下列定理,它是压缩映象原理和裴鹿成的定理的推广. 定理设f是把完备距离空间X的元素变为X的元素的连续变换,从x_0出发,取x_(n+1)=f(x_n),设序列{x_n}满足σ(Sk,N_(k+1))≤ασ(S_(k-1),N_k),k=1, 2,3……其中σ(n,m)=max σ[x_(n+j),x_(n+j+1)], o≤j

    Definition solving the equation f(x)=0 by iteration:x_n+1=φ(x_n)=x_n-f(x_n)/x_n, λ_n=f(x_n)-f(x_n-1)/x_n-x_n-1 (1)is called high-speed iteration of "regula falsi". Theorem If function f(x) is monotone and continuous in [a, b], and has opposite signsat the ends of [a, b], if f(x) satisfiesi) the first divided difference f(x_n, x_n-1)=λ_n, |λ_n|≥α>0,and ii) the second divided difference f(x_n+1, x_n, x_n-1)=λ_(n+1)-λ_n/x_(n+1)-x_(n-1),|λ_n+1-λ_n/x_(n+1)-x_(n-1)|≤K_n=ma~2/2|f(x_n)|, 0≤m<1;then the iteration (1)...

    Definition solving the equation f(x)=0 by iteration:x_n+1=φ(x_n)=x_n-f(x_n)/x_n, λ_n=f(x_n)-f(x_n-1)/x_n-x_n-1 (1)is called high-speed iteration of "regula falsi". Theorem If function f(x) is monotone and continuous in [a, b], and has opposite signsat the ends of [a, b], if f(x) satisfiesi) the first divided difference f(x_n, x_n-1)=λ_n, |λ_n|≥α>0,and ii) the second divided difference f(x_n+1, x_n, x_n-1)=λ_(n+1)-λ_n/x_(n+1)-x_(n-1),|λ_n+1-λ_n/x_(n+1)-x_(n-1)|≤K_n=ma~2/2|f(x_n)|, 0≤m<1;then the iteration (1) converges to the solution of the equation f(x)=0.Jf |1/f′(x)|estimation is|x_n-x~*|<(1/2 l)~(1.6)γ,where l=BK_γ<2.

    定义用叠代法求介方程f(x)=0称为“快速弦位叠代法”. 定理设函数f(x)在[a,b]上单调连续,并在[a,b]的两端点有相反符号,设f(x)满足i)一价差商f(x_n,x_(n-1))=λn,|λn|≥a>0, ii)二阶差商则叠代(1)收敛于方程f(x)=0的介. 设其中l=BKγ<2.

    On the method of substitution with approximative kernel of solving Fredholm's integralequation, Канторович and Акбергенов gave the estimation in C space and L_2 spacerespectively. This paper transplants these results into Banach space. After the establishing of the concept of "dominant functional" this paper transplants theresult of Мысовских in to Banach space. This paper ends with a numerical example of system of linear equations.

    关于用近似核替代法解Fredholm积分方程,Канторович和Акбергенов各给出在C空间和L_2空间的估值,本文把这些结果移植于Banach空间。在建立“优势泛函”的概念后,本文把Мысовских的结果移植于Banach空间。本文以一个线性方程组的数值例子作为结束。

     
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