非线性算子

词组短语

nonlinear operator · non linear operator

与非线性算子相关的网络例句 [注：此内容来源于网络，仅供参考]

In the second aspect, a systematic study is made on random ambiguous point、random asymptotic ambiguous point、random intrinsic value and random intrinsic element of random operator.

在随机非线性算子与随机算子方程方面，深入研究了随机不动点的存在性与随机算子方程的随机解。

In chapter three, the new concepts of the bifurcation point and asymptotic bifurcation point of compact continuous operators in Menger PN-spaces are introduced. Some sufficient conditions for the existence of the bifurcation point and asymptotic bifurcation point are obtained. And the problems on the intrinsic value and intrinsic element of compact continuous operators are studied in Menger PN-spaces. A series of theorems on the existence of the intrinsic value and intrinsic element are obtained.

第三章，在概率赋范线性空间中提出非线性算子的歧点和渐近歧点的新概念，获得了非线性算子存在歧点和渐近歧点的充分条件；讨论了Menger概率赋范线性空间中非线性算子的固有值和固有元问题，得到了非线性算子存在固有值和固有元的一系列充分条件。

In this dissertation, we mainly discuss the resonance theorems for families of linear and nonlinear operators, and the theory of bounded linear operator space in F~* spaces.

本文主要研究F~*空间上的线性、非线性算子族的共鸣定理和有界线性算子空间理论。

We know that asymptotically linear operator equations have negative solutions and sign-changing solutions besides positive solutions, in this chapter, we obtain the existence of this three kind of solutions in Banach space, and we can know the concrete place of these solutions.

第三章的目的就在于借助于不动点指数理论利用一致正条件讨论非线性算子方程变号解的存在性，同时研究了变号解与一对正负解之间的关系，在一定条件下我们证明了：若算子方程x=Ax存在一个变号解，则它的正解和负解必定成对出现。

This paper is concerned with the problem of a nonlinear semigroup of Lipschitz-αoperator, based on the nonlinear semigroup of Lipschitz operator.

本文给出了一种新的非线性算子半群，非线性Lipschitz-α算子半群。

The researches about solving the nonlinearoperator equation in the paper, point out a new direction and instructionalmeaning for solving general nonlinear operator equation.

本文中关于非线性算子方程求解问题的研究，为一般非线性算子方程求解的研究指出了一条新的方向，从而对一般的非线性算子方程的研究具有指导意义。

This new semigroup extende the nonlinear semigroup of Lipschitz operator.

这种算子半群是在非线性算子半群的基础上提出的，是对非线性Lipschitz算子半群的进一步扩展，使它的范围更加扩大了。

In chapter one,the backgrounds and current situation of operator theory in Banach space are introduced and the preliminaries of Banach space are given.In chapter two,we study the existence and uniqueness of fixed point for decreasing strict-set-contraction operator in product space.Under the weak continuous condition,we obtain the existence and uniqueness of fixed point for decreasing operator and we give an application of these results; In chapter three,we get several positive fixed point theorems of decreasing operator and the existence and uniqueness theorems of positive fixed point for operator C=A+B,C=D-A in real Banach space where the order is decided by a normal cone; In chapter four,we obtained some existence and uniqueness theorems of fixed point for some mixed monotone operators in semi-ordered Banach space.

在第一章中，主要介绍了半序Banach空间非线性算子的研究历史背景、现状以及半序Banach空间中的预备知识；在第二章中，我们利用半序方法研究了Banach乘积空间中严格集压缩减算子不动点存在唯一性问题，在弱连续的条件下，得到了不动点的存在唯一性和迭代收敛性，同时，给出了它们的一些应用；在第三章中，我们建立了拟弱连续减算子的正不动点定理，并证明了算子C=A+B，C=D-A的正不动点存在唯一性定理；在第四章中，我们得到了半序Banach空间中混合单调算子的不动点存在性及唯一性定理。

So one topic of this thesis is to further study Ishikawa and Mann iterationmethods for solutions to nonlinear equations involving single-valued m ?

长期以来，许多作者用Ishikawa和Mann迭代法去逼近非线性算子方程的解以及非线性算子的不动点。

In which the second order degenerate equations associated with square sum operators of Hormander vector fields are the most important classes. People are used to calling them subelliptic operators because they have properties similar to that of classical Laplacian.

由于该算子具有与经典Laplace算子类似的次椭圆性质，人们习惯上把由向量场构成的二阶线性及非线性算子通称为次椭圆算子，相应的方程称为次椭圆方程。

与非线性算子相关的网络解释 [注：此内容来源于网络，仅供参考]

non linear operator：非线性算子

non linear network 非线性网络 | non linear operator 非线性算子 | non linear optimal control 非线性最佳控制

nonlinear lattice dynamics：非线性点阵力学

nonlinear functional analysis 非线性泛函分析 | nonlinear lattice dynamics 非线性点阵力学 | nonlinear operator 非线性算子

nonlinear operator：非线性算子

nonlinear lattice dynamics 非线性点阵力学 | nonlinear operator 非线性算子 | nonlinear optimization 非线性最优化

Nonlinear operator equation：非线性算子方程

非线性椭圆方程:Nonlinear Elliptic Equation | 非线性算子方程:Nonlinear operator equation | 非线性发展方程:nonlinear evolution equation

Nonlinear operator equations：非线性算子方程

非线性抛物方程:nonlinear parabolic equations | 非线性算子方程:Nonlinear operator equations | 非线性发展方程:Nonlinear evolution equations

Nonlinear Optimization：非线性最优化

nonlinear operator 非线性算子 | nonlinear optimization 非线性最优化 | nonlinear oscillations 非线性振动

Nonlinear Optimization：非线性优化

nonlinear operator 非线性算子 | nonlinear optimization 非线性优化 | nonlinear oscillation 非线性振动