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Respectively, using epoll, libevent port mapping procedures to achieve, learning...
分别使用epoll、libevent实现的端口映射程序,学习epoll,libevent的好资料-Respectively, using epoll, libevent port mapping procedures to achieve, learning epoll, libevent good information ...
- 2022-02-24 13:10:17下载
- 积分:1
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paper copy of the Linux development environment although the procedure is simple...
文件拷贝
在linux环境下开发的程序
虽然很简单,但是很实用。-paper copy of the Linux development environment although the procedure is simple, but practical.
- 2022-12-29 04:00:03下载
- 积分:1
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很好很使用的xml解析源码,完全自己编写
很好很使用的xml解析源码,完全自己编写-A very good use of xml parsing source code, completely on my own to prepare
- 2023-05-08 10:00:03下载
- 积分:1
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采用VB的WINSOCK控件实现的聊天程序,适合处学者.
采用VB的WINSOCK控件实现的聊天程序,适合处学者.-using VB Winsock Control to achieve the chat program, the Office for scholars.
- 2022-02-26 09:01:44下载
- 积分:1
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socket programming, the Linux operating system network programming.
socket编程,linux操作系统下的网络编程。-socket programming, the Linux operating system network programming.
- 2023-05-27 22:55:02下载
- 积分:1
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linux下写日志文件的工具可以处理日志编写等功能
linux下写日志文件的工具可以处理日志编写等功能-write the log file under linux tools log prepared to deal with features such as
- 2023-01-26 19:55:03下载
- 积分:1
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有关linux高级网络编程 独立的客户端、服务器端通信程序。练习使用。...
有关linux高级网络编程 独立的客户端、服务器端通信程序。练习使用。-the linux Senior Network Programming independent client, server communications procedures. Exercises use.
- 2022-02-01 07:25:48下载
- 积分:1
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ntop 3.2 source code for its official website http://222.ntop.org
ntop 3.2的源代码,其官方网站为http://222.ntop.org-ntop 3.2 source code for its official website http://222.ntop.org
- 2023-01-09 06:15:03下载
- 积分:1
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smtp c语言下的实现
smtp c语言下的实现smtp c语言下的实现
smtp c语言下的实现
smtp c语言下的实现smtp c语言下的实现-smtp c language under smtp c language realize realize under smtp c language realize under
- 2022-03-24 17:00:40下载
- 积分:1
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这是一个unix环境下实现基于身份的PKI系统源码,由stanford大学开发。采用了椭圆曲线密码公钥系统和配对椭圆曲线计算(Tate Pairing),具有非...
这是一个unix环境下实现基于身份的PKI系统源码,由stanford大学开发。采用了椭圆曲线密码公钥系统和配对椭圆曲线计算(Tate Pairing),具有非常高的效率.-This is a Unix-based environment PKI identity of the source system, developed by Stanford University. Use of Elliptic Curve Cryptosystem matching public key systems and elliptic curve calculation (Tate Pairing), with a very high efficiency.
- 2022-03-20 08:25:35下载
- 积分:1