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复杂线性系统建模的简化方法
复杂线性系统建模化简的矩阵方法
论文 pdf格式-Simplification of the complex linear system modeling the matrix method
- 2022-10-04 01:20:03下载
- 积分:1
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JAVA压缩技术可能有些小错误不是本人写的
JAVA压缩技术可能有些小错误不是本人写的-Java compression technology may be some minor errors than I write
- 2022-04-15 15:29:21下载
- 积分:1
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Simple FTP Upload,实现ftp上传功能
Simple FTP Upload,实现ftp上传功能-Simple FTP Upload, realize ftp upload feature
- 2022-08-07 18:13:40下载
- 积分:1
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ping的源代码
应该会有用的
为文档格式
ping的源代码
应该会有用的
为文档格式-ping source code should be used for the file format
- 2023-01-04 15:00:04下载
- 积分:1
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一个简单的Java小程序,要求该方法返回a与b的最大公约数
一个简单的Java小程序,要求该方法返回a与b的最大公约数
-sample
- 2022-09-20 04:40:03下载
- 积分:1
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读写sgy格式
读写sgy格式的文件,采用最先进的流文件读写,还有校新的fortran语句读写,sgy格式。可以很好的做为教材和以及学习。附有ppt讲解所用方法的描述,附有电子文档可以很好的了解sgy格式。
- 2023-06-02 07:35:03下载
- 积分:1
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HTTP_Download_File,实现网页下载功能
HTTP_Download_File,实现网页下载功能-HTTP_Download_File, realize website features
- 2022-06-03 08:44:16下载
- 积分:1
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There are numbers 1,2,3,4, how many can be composed of mutually exclusive and no...
有1、2、3、4个数字,能组成多少个互不相同且无重复数字的三位数?都是多少?
1.程序分析:可填在百位、十位、个位的数字都是1、2、3、4。组成所有的排列后再去
掉不满足条件的排列。 -There are numbers 1,2,3,4, how many can be composed of mutually exclusive and non-duplication of the same three-digit numbers? How many are? 1. Program analysis: can be filled in the 100, 10, single-digit figures are 1,2,3,4. With all components and then remove the conditions are not satisfied with the arrangement.
- 2022-07-08 14:04:00下载
- 积分:1
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可调渐亮,渐暗,性能超强,通俗易懂,对初学者非常有用,特别是灯控电路...
可调渐亮,渐暗,性能超强,通俗易懂,对初学者非常有用,特别是灯控电路-Adjustable gradually bright, dimming, performance is strong, easy to understand, very useful for beginners, especially in light control circuit
- 2022-06-14 12:32:04下载
- 积分:1
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I would like to thank my advisor, Dr. A. Lynn Abbott, for helping me throughout...
I would like to thank my advisor, Dr. A. Lynn Abbott, for helping me throughout
my research, Gary Fleming and the rest of the people at NASA Langley who provided all
the flight information and image sequences, and my parents who supported me in my
decision to enter graduate study. Also, thanks to Phichet Trisirisipal and Xiaojin Gong
for helping when I had computer vision questions, and Nathan Herald for his help
creating an illustration.
- 2022-06-29 12:06:28下载
- 积分:1