文件名称:tensor_toolbox
- 所属分类：
- 图形图像处理(光照,映射..)
- 资源属性：
- [Matlab] [源码]
- 上传时间：
- 2014-10-29
- 文件大小：
- 408kb
- 下载次数：
- 0次
- 提 供 者：
- yp_***
- 相关连接：
- 无
- 下载说明：
- 别用迅雷下载，失败请重下，重下不扣分！
介绍说明－－下载内容均来自于网络，请自行研究使用
基于张量的一个工具箱，用来提取点和线的张量-A toolbox based on tensor, which is used to extract tensor of points and lines
(系统自动生成,下载前可以参看下载内容)
下载文件列表
tensor_toolbox
..............\tensor_toolbox_2.5
..............\..................\@ktensor
..............\..................\........\arrange.m
..............\..................\........\Contents.m
..............\..................\........\datadisp.m
..............\..................\........\disp.m
..............\..................\........\display.m
..............\..................\........\double.m
..............\..................\........\end.m
..............\..................\........\extract.m
..............\..................\........\fixsigns.m
..............\..................\........\full.m
..............\..................\........\innerprod.m
..............\..................\........\isequal.m
..............\..................\........\ktensor.m
..............\..................\........\minus.m
..............\..................\........\mtimes.m
..............\..................\........\mttkrp.m
..............\..................\........\ncomponents.m
..............\..................\........\ndims.m
..............\..................\........\norm.m
..............\..................\........\normalize.m
..............\..................\........\nvecs.m
..............\..................\........\permute.m
..............\..................\........\plus.m
..............\..................\........\redistribute.m
..............\..................\........\score.m
..............\..................\........\size.m
..............\..................\........\subsasgn.m
..............\..................\........\subsref.m
..............\..................\........\times.m
..............\..................\........\tocell.m
..............\..................\........\ttm.m
..............\..................\........\ttv.m
..............\..................\........\uminus.m
..............\..................\........\uplus.m
..............\..................\@sptenmat
..............\..................\.........\aatx.m
..............\..................\.........\Contents.m
..............\..................\.........\disp.m
..............\..................\.........\display.m
..............\..................\.........\double.m
..............\..................\.........\end.m
..............\..................\.........\full.m
..............\..................\.........\nnz.m
..............\..................\.........\norm.m
..............\..................\.........\size.m
..............\..................\.........\sptenmat.m
..............\..................\.........\subsasgn.m
..............\..................\.........\subsref.m
..............\..................\.........\tsize.m
..............\..................\.........\uminus.m
..............\..................\.........\uplus.m
..............\..................\@sptensor
..............\..................\.........\and.m
..............\..................\.........\collapse.m
..............\..................\.........\Contents.m
..............\..................\.........\contract.m
..............\..................\.........\ctranspose.m
..............\..................\.........\disp.m
..............\..................\.........\display.m
..............\..................\.........\divide.m
..............\..................\.........\double.m
..............\..................\.........\elemfun.m
..............\..................\.........\end.m
..............\..................\.........\eq.m
..............\..................\.........\find.m
..............\..................\.........\full.m
..............\..................\.........\ge.m
..............\..................\.........\gt.m
..............\..................\.........\innerprod.m
..............\..................\.........\isequal.m
..............\..................\.........\ldivide.m
..............\..................\.........\le.m
..............\..................\.........\lt.m
..............\..................\.........\minus.m
..............\..................\.........\mldivide.m
..............\..................\.........\mrdivide.m
..............\..................\.....