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tztqex

于 2006-06-05 发布 文件大小:1KB
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代码说明:

  图像特征提取的matlab实例,图象识别很有用的程序(image feature extraction Matlab example, images very useful identification procedures)

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    积分:1
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    2014-01-03 12:01:38下载
    积分:1
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    关联维数 关联维数的计算结果利用gp算法(correlation dimension correlation dimension calculation algorithm using gp)
    2007-04-05 16:25:59下载
    积分:1
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    光学图像的几何仿真,采用已有的光学图像作为参考,布置在传感器照射范围区域,然后根据卫星轨道、姿态等获得新的图像,该图像能够反映原始图像的几何特性(Optical image geometry simulation, using the existing optical image as a reference, arranged in the area illuminated area of ​ ​ the sensor, then the satellite orbit, attitude and so obtain a new image, the image can reflect the geometric properties of the original image)
    2011-08-03 08:00:31下载
    积分:1
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    采用结构函数法计算材料界面曲线的分形维数,对应的数据应当为结合界面曲线的.jpg格式,各相关参数的介绍在程序内均有注明。(The fractal dimension of the interface curve of the material interface is calculated by the structural function method. The corresponding data should be in the .jpg format of the interface curve. The relevant parameters are described in the procedure.)
    2021-03-23 19:09:15下载
    积分:1
  • fractalparameter
    关于图像的分形参数计算matlab程序与大家一起分享(On the fractal image parameter calculation matlab program to share with everyone)
    2007-08-22 16:35:00下载
    积分:1
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    产生一维多重分形,以p-model为原理,所得多重分形时间序列具有已知的多重分形谱和奇异性强度。(product fractals)
    2011-12-18 16:43:30下载
    积分:1
  • DLA
    Diffusion-limited  Aggregation(DLA)扩散限制凝聚,是由Witten和Sander于1981年共同提出来的。其基本思想是:首先置一初始粒子作为种子,在远离种子的任意位置随机产生一个粒子使其做无规行走,直至与种子接触,成为集团的一部分。然后再随机产生一个粒子,重复上述过程,这样就可以得到足够大的DLA团簇。(Diffusion-limited Aggregation (DLA) Diffusion Limitation Cohesion was presented by Witten and Sander in 1981. The basic idea is to first set an initial particle as a seed, at any position away the seeds randomly generated a particle to make it random walk until the contact with the seeds, as part of the group. And then randomly generate a particle, repeat the process, so you can get enough large DLA clusters.)
    2017-05-03 20:23:17下载
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    说明:  程序可以在matlab环境下,用矩形面元为绘制三维立体分形曲面(procedures in Matlab environment, with rectangular surface yuan for three-dimensional mapping of fractal surfaces)
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