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Control_MATLAB

于 2008-12-10 发布 文件大小:5883KB
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代码说明：

  先进PID控制及其Matlab仿真书籍的matlab源码，包括各个章节(Advanced PID control and its Matlab simulation matlab source books, including the various chapters)

文件列表：

先进PID控制及其MATLAB仿真
.........................\01.pdf
.........................\02.pdf
.........................\03.pdf
.........................\04.pdf
.........................\05.pdf
.........................\06.pdf
.........................\07.pdf
.........................\08.pdf
.........................\09.pdf
.........................\10.pdf
.........................\chap1
.........................\.....\chap1_1.mdl
.........................\.....\chap1_10.m
.........................\.....\chap1_11.mdl
.........................\.....\chap1_12.m
.........................\.....\chap1_13.m
.........................\.....\chap1_14.mdl
.........................\.....\chap1_14f.m
.........................\.....\chap1_15.m
.........................\.....\chap1_16.m
.........................\.....\chap1_17.m
.........................\.....\chap1_18.m
.........................\.....\chap1_19.mdl
.........................\.....\chap1_19f.m
.........................\.....\chap1_2.mdl
.........................\.....\chap1_20.m
.........................\.....\chap1_21.m
.........................\.....\chap1_22.m
.........................\.....\chap1_23.m
.........................\.....\chap1_24.m
.........................\.....\chap1_25.m
.........................\.....\chap1_26.m
.........................\.....\chap1_27.m
.........................\.....\chap1_2plot.m
.........................\.....\chap1_3.mdl
.........................\.....\chap1_3plant.m
.........................\.....\chap1_3s.m
.........................\.....\chap1_4.mdl
.........................\.....\chap1_5.mdl
.........................\.....\chap1_5s.m
.........................\.....\chap1_6.m
.........................\.....\chap1_6f.m
.........................\.....\chap1_7.mdl
.........................\.....\chap1_7f.m
.........................\.....\chap1_8.mdl
.........................\.....\chap1_8s.m
.........................\.....\chap1_9.m
.........................\chap10
.........................\......\chap10_1.mdl
.........................\......\chap10_1plant.m
.........................\......\chap10_1plot.m
.........................\......\chap10_1s.m
.........................\......\chap10_2.mdl
.........................\......\chap10_2plant.m
.........................\......\chap10_3.mdl
.........................\......\chap10_3plant.m
.........................\......\chap10_3plot.m
.........................\......\chap10_3s.m
.........................\......\chap10_4.m
.........................\......\chap10_4eq.m
.........................\......\chap10_5.mdl
.........................\......\chap10_5plant.m
.........................\......\chap10_5s.m
.........................\......\chap10_6.mdl
.........................\......\chap10_6s.m
.........................\chap11
.........................\......\CHAP11_1.M
.........................\......\CHAP11_2.CPP
.........................\......\CHAP11_3.CPP
.........................\......\CHAP11_3.H
.........................\chap2
.........................\.....\chap2_1.m
.........................\.....\chap2_2.mdl
.........................\.....\chap2_3.m
.........................\.....\chap2_4.mdl
.........................\.....\chap2_5.m
.........................\.....\chap2_6.mdl
.........................\.....\chap2_7.mdl
.........................\.....\chap2_7f.m
.........................\.....\chap2_8.m
.........................\.....\chap2_8f.m
.........................\chap3
.........................\.....\chap3_1.m
.........................\.....\chap3_10.m
.........................\.....\chap3_10plot.m
.........................\.....\chap3_11.m
.........................\.....\chap3_11f.m
.........................\.....\chap3_2.mdl
.........................\.....\chap3_2s.m
.........................\.....\chap3_3.m
.........................\.....\chap3_4.m
.........................\.....\chap3_5.mdl
.........................\.....\chap3_6.m
.........................\.....\chap3_7.m
.........................\.....\chap3_8.m
.........................\.....\chap3_9.m
.........................\.....\chap3_9f.m
.........................\chap4
.........................\.....\chap4_1.m

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    Reads a ply file (text format). ply files can be in binary format as well this function can read ply files in txt format only e.g. created by makePly.m.
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  • greatwork
    调制识别是非协作通信中的关键技术之一，在电子对抗、软件无线电等领域 应用十分广泛。该过程介于信号检测与解调之间，由于对传输信号没有过多的先 验信息以及在接收端有很多未知的参数，例如：信号功率，载波频率和相位偏移， 时间信息等，导致对调制方式的盲识别是一项很困难的任务。此外，实际中存在 多径衰落、频率选择性和时变信道等问题，使得这项任务变得更具有挑战性。 (The modulation recognition is one of the key technologies of the non-cooperative communication, such as electronic countermeasures and software defination radio, therefore it is such a significant discipline and orientation in the research of communication field. Obviously, without enough knowledge in transmitter and verified parameters about receivers, for example signal power, carrier frequency and phase offsets and so force, it is hard to get the modulation of blind identification. What is more, for the sake of the multipath fading, frequency-selective and time-varying channels in the real scenarios the task is even harder. )
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    2021-04-19 14:38:51下载
    积分：1
  • ForResUnd
    single degree of freedom vibration unbalance
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    积分：1
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    自编各种插值，包括最近邻插值，双线性插值，还有图像拼接程序(Composing a variety of interpolation, including the nearest neighbor interpolation, bilinear interpolation, as well as image stitching program)
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  • kman
    说明：  很好的源码，关于卡尔曼滤波的源码，值得一看(A good source, the source on the Kalman filter, worth a visit)
    2011-04-17 09:53:20下载
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    matlab/dlf(distributed load flow)+ 33_busdistributed system data
    2011-12-30 16:43:28下载
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    针对常规测速方法，M法与T法的研究与探讨，分析了两种方法的误差来源，指出了问题本质，并提供了仿真图例。(For the conventional measurement methods, M Law and T The Study and discussion of the two methods of error sources, pointed out the nature of the problem and provide a simulation of legend.)
    2010-09-14 20:28:36下载
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    分形维数的计算分形维数的计算分形维数的计算(hurst_exponent)
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