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六种压缩感知算法实现
实现了六种压缩感知算法，均为.m文件，可在matlab直接运行
- 2020-06-29下载
- 积分：1
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高光谱图像和matlab读取程序
一组标准的高光谱数据，以及自己编写 multibandread（）函数读取的matlab程序，和大家分享，应该对大家有帮助
- 2020-12-05下载
- 积分：1
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时隙 Aloha 及伪贝叶斯算法性能仿真
设一个时隙 Aloha 系统的时隙长度为 1，所有节点的数据包均等长且等于时隙长度。网络中的节点数为 m，各节点数据包以泊松过程到达。 1 假定每个节点的数据包到达强度均为 λ /m，在不同的 λ 下，仿真时隙Aloha 数据包传送的成功概率，绘制呼入强度和成功概率的曲线，和理论结果进行对照。 仿真思路： 1） 生成一个二项分布列来模拟数据包的到达过程 2） 因为数据包以泊松过程到达，所以二项分布的 P 定为（1- m eλ− ） 3） 对生成的数列求和，只有当其和恰等于 1 即有且仅有一个数据包到达时，才可以成功发送，这时成功个数计数+1 4） 2.选取合理的引,,qa,m,采用延时的下界,仿真时隙Aoha系统数据传输过程,统计在不冋同η下,到达率及离开率,绘制它们随n的分布情况,和理论值进行对照qn:等待重传的节点在每一时隙内重传数据包的概率qa:每个发送节点有新数据包到达的概率m:系统内总的节点数n:每个时隙开始时等待重传的节点数仿真思路:1)用二项分布模拟数据包的到达及发送过程2)生成两个数列:一个表示等待重传的节点以q,重传的情况;一个表示新到达的数据包情况因为题日说明采用延时的下界,即不缓冲,每个节点最多容纳一个数据包,有包则扔。所以第一个数列前n项令为1,后一个前n项令为0,之后两个数列可以进行简单加和3)发送成功率:对两个数列相加之后求和,如果sum等于1,说明此时隙内到达和发送的总数为1,只有在这种情况下发送才有可能成功,计数加1到达率:在每N次实验中,对“表示到达的数列”求和,统计4)对n做循环以表示到达率和离开率随n的变化情况;每个n下进行N次实验,数理统计3/8仿真结果0.40.35*0.30.250.20.150.10.0550607080901001/曲线为理论曲线:Ps=G exp(-G)and G=(m-n)a+n gr2/仿真值基木与理论曲线吻合在仿真的过程中,合理选取个参数值对能否得到埋想的曲线起了重要的作用下图分别为qr=0.02,0.05,0.08s时的曲线。可以看到,随着qr的增加,曲线向左移,导致第二个交叉点也左移,这个时候重传的延时将会减小。反之,曲线右移。当q,增加到一定程度的时候,系统只有一个稳定点了。4/840.350.30.20.1501020304050607080901c03仿真时隙Aoha系统下的伪贝叶斯算法,通过仿真结果眼正在n的估计误差较大的情况下的收敛特性及到达率小于1/e下的稳定性。仿真思路:1、伪贝叶斯算法的主要思路是对新数据包和积压节点等同对待:当有新数据包到达的时候,暂不发送,下一时刻与以前的积压节点一起以4r发送。所以修改2中的仿真模型:1)依旧是一列表到达,一列表上一时隙的积压节点2)对两列加和,统计其中为1的个数,设为d3)以qr为概率,d为长度,生成又一个二项分布数列 depart,表示发送的情况4)对depa求和,如果 depart的和为一,说明恰发送成功,n(k+1)=d-1,否则n(k+1)=n(k)5)循环,进行数理统计2、仿真收敛特性和稳定特性哩论值:根据给岀的伪贝叶斯算法的具体步骤,由给出的n(k),不断模拟生成n(k+1)5/8仿真值:由仿真模型及给出的n(k),生成n(k+1)观察两种方式得到曲线的走向3、给出不同的值,观察n(k+1)随时间变化的情况判断标准如果要保持系统的稳定,至少n(k+1)应该保持在一个恒定的状态,或者逐渐趋于零。如果n(k+1)不断增加,则系统最终将趋于饱和,无法再接纳新的数据包,此时系统不稳定。仿真结果:1、验证在n的佔计误差较大的情况下的收敛特性:1)n=170;估计nt=20;m=100:20.2:N=100016030040050060070080g001CC08002)n=50;估计nt=180;m=1000=-1-02:N=80结果说明可以看出,当估计值与系统本身的积压数据包数有很大差别的时候,无论是大还是小,最终都可以趋于实际值,从而收敛特性得到验证。1)同时可以看到,改变的值:当λ增大的时候,收敛地更快;2)当n不变的时候,改变m的值,如果n/m变大,那么发生碰撞的几率就变大,也会导致估计的n值更快地趋向理论n值这些都是于课堂分析的理论情况相吻合的6/82、验证系统的稳定性下图分别为A=02:=10.1:=1:4=1+02:=0.3时候的情况。可以看到,当λ
- 2020-12-09下载
- 积分：1
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NSCT 图像去噪 matlab
用matlab实现的NSCT 图像去噪 图像增强 ，资源是个简单的实例，可以直接运行demo观察去噪效果
- 2020-12-10下载
- 积分：1
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Two Dimensional Phase Unwrapping Theory Algorithms and Software
Two Dimensional Phase Unwrapping Theory Algorithms and Software，扫描文档，清晰度一般。GTWO-DIMENSIONALPHASE UNWRAPPINGTHEORY ALGORITHMSAND SOFTWAREDennis C. ghigliaSandia National LaboratoriesAlbuquerque, New MexMark D. PrittLockheed Martin CorporationGaithersburg, Maryland藏A WILEY-INTERSCIENCE PUBLICATIONJOHN WILEY SONS, INCNew York Chichester Weinheim Brisbane Singapore / Toronto2005060radar interferogram generated byDeathon each pass, The terrain elevations can be computed from thebut the phase differences must fig problem In regions of steeprrupted where there are radar shadow and "layover"effects. Surfaceoccurred between the two passes, which were 24 days apar alsopThis image was acquired as part of a program for the Terrain Modeling Project Officended byEngineering Center. The SAR data was provided by Radarsat Intenational THinterferogram was generated and provided by Vexcel Corporation, Boulder, Coloradop00This text is printed on acid-free paper.Copyright o 1998 by John Wiley Sons, Inc. All rights reservedNo part of this publicationreproduced, stored in a retrievalsystem or transmitted in any form or by any means, elechanical photocopying, recording, scanning or otherwise,xcept as permitted under Sections 107 or 1O% of the 1976of the Publisher or authorization through payment of theontates Copyright Act, without cither theppropriate per-copy fee to the Copyright Clearance Center, 222750-4744. Requests to the Publisher for permission show(978)ood Drive, Danvers, MA 01923, (978)750-8400, faxnc.. 605 Third A venue. New York, NY 10158-0012(212)850-6011fax(212)850-6008,E-Mail:PERMREQ@WILEY.COMTwo-dimensional phase unwrapping: theory, algorithms, andsoftware/Dennis C Ghiglia and Mark D Pritt.SBN0-471-24935-1(cloth: alk. paper)1. Synthetic aperture radar. 2. Signal processing--Mathematics3. Interferometry. I Pritt. Mark D. [L. Title621.367-dc2l97-3803410987654321;4TWO-DIMENSIONALPHASE UNWRAPPINGFOREWORDTwo-dimensional phase unwrapping is the type of problem that is typically thedomain of the mathematician. It is both complex and abstract However, phaseunwrapping is also the core technology that enables radar interferometryOver the past decade interferometry has changed the way that we use radardata. Radar data are now used for precise measurement of surface topography inclouded regions. Additionally, spaceborne radar systems have proved effectivefor measuring surface changes from earthquakes and volcanic eruptions. Theseapplications have created a new class of radar data users primarily involved inmapping and remote sensing applicationIn Two-Dimensional Phase Unwrapping: Theory, Algorithms, and Softwarethe authors unlock the mystery of phase unwrapping in interferometric datarocessing. This text provides a clear, concise treatment of phase unwrappingthat cannot be found in any other source. It presents for the first time therelationship between theory and application. Its uniform treatment of thevarious phase unwrapping techniques makes it a valuable resource for anyengineer or scientist involved in processing or exploitation of interferometricexpect that radar interferometry will increase in importance over the comingdecade with the development of airborne and spaceborne sensor systemsdesigned to optimally exploit this tcchnology. Two- Dimensionsping: Theory, Algorithms, and Software is an important contribution to ourinderstanding of radar interferometry that will bencfit both research intoadvanced techniques and the design of these future sensor systemsJOHN C. CURLANDEPresident and CEOVexcel CorporationPREFACETwo-dimensional phase unwrapping arises most naturally in, but is notrestricted to, interferometric applications. Measured or calculated phasevalues from two or more mutually coherent multidimensional signals are relatedn a nonlinear manner to a desired physical quantity of interest. The nonlinearityis in the form of"wraps"or cycle discontinuities where an underlying two-dimensional phase is wrapped into the interval (T, r. The wrapped phasemust somehow be unwrapped in order to provide an estimate of the underlyingphysical quantity. Estimation of surface topography from interferometricsynthetic aperture radar(SAR)or extremely accurate profiling of mechanicaparts by optical interferometers are two such examplesOriginally developed for military reconnaissance, SAR is now experiencingnew life in civil applications. In fact civilian and commercial interests are rapidlbecoming the drivers of technology. Clever utilization of the coherent SArimagery in interferometric configurations makes possible the measurement ofsurface topography to accuracies much better than the spatial resolution( 0.3meters to several meters)of the SaR images themselves. Indeed, as is commonplace with interferometers, measurement sensitivities are on the order of theoperating wavelength, which is typically a few centimeters for SAR. Imaginggeometries, noise, and other operational factors degrade performance some-what from centimeter-scale accuracies, but nevertheless SAR interferometrymakes possible global topographic mapping in a timely fashion, in daylight or atnight, in all weather conditions, and with unprecedented accuracyinterferometry also can detect deformations of the earths crust on the orderof millimeters, a capability that shows promise for the timely detection ofearthquakes or volcanic eruptionsThese exciting possibilities have led to an explosive growth in the field of phaseunwrapping as indicated by the increasing number of journal publicationsNewcomers to SAR interferometry and related disciplines will eventuallyonfront the phase unwrapping problem and, undoubtedly, will encounter arather bewildering variety of ideas and algorithms, including those based onneural networks, simulated annealing, cellular automata, genetic algorithms,and other unusual constructs. Which of these are good? Which are not? We doThroughout this book we use the notation(-丌,丌 to represent the interval-丌
- 2020-12-12下载
- 积分：1
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直方图均衡化——C语言实现
用C语言实现了直方图均衡化，内有测试图片。非常好用。
- 2020-12-03下载
- 积分：1
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modbus串口从机程序基于libmodbus，《MODBUS软件开发实战指南》源代码
在win7下采用vs2015编程的modbus从机程序,c++程序，是《MODBUS软件开发实战指南》源代码2，下载后可直接运行，对使用libmodbus入门有很大帮助，在此基础上可参考libmodbus例程及其它资料实现modbus tcp编程。含libmodbus的使用方法、虚拟串口工具及《MODBUS软件开发实战指南》。
- 2020-12-12下载
- 积分：1
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淘宝app源码
Android仿淘宝demo，帮助有需要的小伙伴！
- 2020-12-03下载
- 积分：1
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MinGW64 Compiler (C)离线安装包
matlab/simulink在研究中会使用User-difinition s-function或者调用c,c++的库函数，这时候就需要matlab能进行c，c++以及fortran语言的编译。 但是matlab本身是没有包含上述语言的编译器，因此通常需要安装MinGW，至于是w64还是w32要根据具体系统由于官网在线下载速度慢，常常出现下载失败的情况，下载花了半天时间，教训惨痛。采用MinGW64 Compiler (C)离线安装包安装，方便快捷。
- 2021-05-06下载
- 积分：1
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过完备字典
基于过完备字典的稀疏表示，用于图像恢复、图像去噪
- 2020-12-04下载
- 积分：1
