有界函数

有界函数空间B（I）中的点态收敛不具备完备性。

Pointwise convergence has no completeness in bounded function space B ( I ) .

本文研究MeyerKonigZeller算子Mn（f，x），对有界函数和p阶有界交差函数在第一类间断点的逼近度，推广和改进了文〔1〕的结果。

His paper studies the degree of approximation of bounded function with discontinuity of the first kind and functions of bounded variation of order p by Meyer Konig Zeller operators Mn ( f , x ) . The result of [ 1 ] is extended and improved .

一类带有有界函数系数的双曲型方程的BV解的存在惟一性

Existence and Uniqueness of BV Solutions for a Class of Quasi-linear Hyperbolic Equations with Bounded Coefficient-function

本文研究两个Banach空间X、Y的直和空间上凸映射的性质，其中X、Y为可积函数空间或本质有界函数空间。

In this paper , we investigate the property of convex maps defined on the directed sum of two Banach spaces X and Y , where X , Y are spaces of integrable functions or essential bounded functions .

研究定义域为R1上有界函数的n阶导数零点存在性问题及一般结论。

We have studied the existence of zero point of n-th order derivative of bounded functions whose domain of definition is ( R ) ~ 1 . Besides , we have given some general conclusion .

Post-Gamma算子关于导数为局部有界函数的点态逼近估计

Point-wise approximation of Post-Gamma operators for functions with locally bounded derivatives

利用复n维空间Cn中著名的BochnerMartinelli核为工具证明了模一致有界函数列的一个重要的性质定理。

In this paper , we prove an important property of sequence of functions with uniformly bounded norm by using the famous Bochner-Martinelli kernel in complex n-dimension space C ~ n.

用白恩斯坦多项式逼近只有第一类间断点的有界函数

Approximation of Bounded Functions with Discontinuity of the First Kind by Bernstein Polynomials

关于马氏过程的有界函数的注记

A note on the bounding functions of Markov processes

C~n中模一致有界函数列的一个性质

A property of sequence of functions with uniformly bounded norm in C ~ n

R~1上有界函数的导数零点存在性问题

The Existence of Zero Point of Derivative of Bounded Functions In ( R ) ~ 1

对满足一类新的含反常积分非线性不等式的有界函数建立了先验逐点估计。

A priori point-wise estimations are established for bounded functions satisfying a new class of nonlinear inequalities involving improper integrals .

截断函数在勒贝格积分中的应用&无界函数积分转化为有界函数积分的数学方法

Application of Interruptive Function in Lebesgue Integrals & The mathematical method of infinite function integrals being transferred into finite function integrale

在本文中，作者用概率测度、覆盖原理在有界函数空间中给出一个样本误差估计的方法。

In this paper , a method of sample error estimation is presented by probability measure and covering theory in a bouded function space .

对一类单调可微的有界函数，利用相对变化率的概念，定义了一种由该函数生成的概率密度函数。

Using conception of relative rate of change , a definition of probability density function is given based on the class of differentiable monotone function which is bounded on domain of definition , Calculation and properties of the mathematical expectation are discussed .

双曲Riemann曲面上有界调和函数的共轭空间

The Conjugate Space of the Bounded Harmonic Functions on Hyperbolic Riemann Surfaces

对有界正则函数族中的函数，根据最大模原理和有界函数的系数不等式，得到了n阶导数的准确估计式。

A general estimation of the nth derivation of the function is presented by using the principle of the inductive model and the characters of the bounded functions .

讨论取值于ρ－Banach空间的有界交差函数的性质，给出取值于lp（0＜p≤1）的有界变差函数的刻划。

The authors discuss the properties of bounded variation functions taking value in p-Banach spaces and characterize the bounded variation functions taking value in lp ( 0p ≤ 1 ) .

Carleson测度与一致有界特征函数

Carleson Measure and the Functions of Uniformly Bounded Characteristic

第三章研究有界正则函数的系数问题，即Landau问题。

In third chapter , the problem of estimating coefficients of bounded regular functions ( i.e. the problem of Landau ) is discussed .

本文研究有界正则函数导数和系数的估计问题，以及双曲度量下关于导数的Schwarz-Pick不等式。

This dissection is mainly to discuss the problems of estimating in the derivation of bounded functions , the coefficients of bounded regular functions and Schwarz-Pick Lemma for the derivation on the hyperbolic metric .

关于有界全纯函数在边界附近的某些性质

Concerning the properties of bounded regular function in the nearly boundary

有界单向函数的研究对一般单向函数存在性的研究提供了一个新的途径。

Bounded oneway function gives a new insight in the one-way function .

有界实值函数空间中的一致逼近

Uniform Approximation in the Space of Real-valued Bounded Functions

在有界计分函数下线性模型秩分析刻度参数估计的强相合性

The strong convergence of scale parameter estimates which based rank analysis in linear model

单位圆上的有界单叶函数

Bounded Schlicht functions in the unit circle

有界解析函数的边界值

The Boundary Values of Bounded Analytic Functions

第二章研究有界正则函数导数的估计问题。

In second chapter , we discuss the problems of estimating in the derivation of bounded functions .

标准神经网络模型是由一个动力学系统和有界激活函数构成的静态非线性算子连接而成。

The model is the interconnection of a linear dynamic system and static nonlinear operators consisting of bounded activation functions .

根据这种研究，我们得到了有界单叶函数的系数增长估计，这是目前最好的结果。

From this investigation , we obtain a growth estimation about the coefficients of bounded univalent functions , which is the best result up to now .