matlab有源噪声控制(FxLMS算法)

《MATLAB 向量化编程基础精讲》使用MATLAB新版本2016a，拣选Mathworks官方群组Cody中一些有趣的代码问题，分6章讲解这些优秀示例代码中使用数组、字符串操作、正则表达式以及匿名函数等方面的MATLAB编程技巧，并对其中较为典型和精彩的用法做扼要点评，对一些复杂思路或代码的细节和步骤，还逐一展开了延伸分析，使学习MATLAB编程的用户，能迅速体会MATLAB矢量化编程语言的基本特色。

33节点潮流计算

【实例简介】基于matlab的语音识别

递归最小二乘法.mdl

tir透镜 lighttools(.lts)

【实例简介】：Digital_Signal_Processing_Using_MATLAB for students and Researchers

论文《As-Projective-As-Possible Image Stitching with Moving DLT》中的拼接算法，对于视差图像拼接具有一定的鲁棒性，但是对特征点数量及其分布均匀性有较高的要求。 The success of commercial image stitching tools often leads to the impression that image stitching is a “solved problem”.The reality, however, is that many tools give unconvincing results when the input photos violate fairly restrictive imaging assumptions;the main two being that the photos correspond to views that differ purely by rotation, or that the imaged scene is effectively planar.Such assumptions underpin the usage of 2D projective transforms or homographies to align photos. In the hands of the casual user,such conditions are often violated, yielding misalignment artifacts or “ghosting” in the results. Accordingly, many existing imagestitching tools depend critically on post-processing routines to conceal ghosting. In this paper, we propose a novel estimationtechnique called Moving Direct Linear Transformation (Moving DLT) that is able to tweak or fine-tune the projective warp toaccommodate the deviations of the input data from the idealized conditions. This produces as-projective-as-possible image alignmentthat significantly reduces ghosting without compromising the geometric realism of perspective image stitching. Our technique thuslessens the dependency on potentially expensive postprocessing algorithms. In addition, we describe how multipleas-projective-as-possible warps can be simultaneously refined via bundle adjustment to accurately align multiple images for largepanorama creation.

神经网络优化算法优化模糊结构

多输出支持向量回归 对于一般的回归问题，给定训练样本D={(x1,y1),(x2,y2),...,(xn,yn)},yi€R,我们希望学习到一个f（x）使得其与y尽可能的接近，w，b是待确定的参数。在这个模型中，只有当f(x)与y完全相同时，损失才为零，而支持向量回归假设我们能容忍的f(x)与y之间最多有ε的偏差，当且仅当f(x)与y的差别绝对值大于ε时，才计算损失，此时相当于以f(x)为中心，构建一个宽度为2ε的间隔带，若训练样本落入此间隔带，则认为是被预测正确的。（间隔带两侧的松弛程度可有所不同） ------

【实例简介】自适应滤波器是指根据环境的改变，使用自适应算法来改变滤波器的参数和结构的滤波器