DISTRIBUTED SYSTEMS Concepts and Design Fifth Edition
2021-05-02 22:00:49 6.68MB Distributed Systems
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非常经典的量子计算论文
2021-05-02 19:02:44 384KB 量子计算
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Real-Time Systems - Scheduling, Analysis And Verification. Classic textbook for computer science students.
2021-05-02 15:51:49 2.41MB real-time system
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AIS matlab 源程序,可以执行。电脑执行过。ARTIFICIAL IMMUNE SYSTEMS (AIS matlab source, can be performed. Computer to perform)
2021-05-01 14:06:54 664KB ais matlab
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讓通訊電子初學者全面了解系統地論述了信號與系統分析的基本理論和方法。此書內容包括:信號與系統、線性時不變系統、周期信號的傅里葉級數表示、連續和離散時間傅里葉變換、信號與系統的時域和頻域特性、通信系統、拉普拉斯和z變換以及線性反饋系統。
2021-04-30 10:20:15 56.38MB "通訊應用" "電子電
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本文研究了具有概率间隔时滞和传感器随机丢包的非线性网络系统的稳定性问题。 通过利用时变时延概率分布的信息,并考虑带补偿的随机传感器丢包,建立了非线性随机时滞系统模型。 在获得的模型的基础上,通过选择适当的Lyapunov函数并利用新的离散Jensen型不等式,得出充分的条件以获得最大可允许延迟边界,延迟间隔出现率和数据包丢失率与随机随机稳定性的关系。非线性网络控制系统。 针对求解相应的线性矩阵不等式,还提出了两种输出反馈控制器的设计程序。 提供了数值示例来说明所提出技术的有效性和适用性。
2021-04-29 22:10:04 1.11MB Nonlinear networked control systems;random
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时滞系统稳定性必备书That every problem in NP can be polynomially reduced to an NP-hard problem suggests a proof for NP-hardness. It follows that if a problem ℘1 is NP-hard and polynomially reducible to some problem ℘2, then ℘2 must also be NP-hard. In other words, if one is to prove that ℘2 is NP- hard, one may attempt to reduce polynomially a known NP-hard problem ℘1 to ℘2. In particular, it suffices to polynomially reduce ℘1 to just one instance of ℘2, since that particular instance of ℘2 is as difficult as any instance of ℘1, and therefore in the worst case, ℘2 must be as difficult as ℘1. A vast number of NP-hard and NP-complete problems have been discovered in this manner, among them notably are such classical problems as the satisÞability problem and the traveling salesman problem. The same strategy is adopted in our proof of the NP-hardness of the stability problem
2021-04-29 21:03:53 2.13MB Stability
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比较全面的可见光学设计资料,推荐作为可见光学设计的参考资料
2021-04-29 15:09:36 7.36MB 光学
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《Streaming Systems》 - Tyler Akidau.pdf 《Streaming Systems》 - Tyler Akidau.pdf
2021-04-29 14:50:13 8.27MB Stream
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格式塔生物技术公司计划根据系统开发生命周期模型发布一组药物开发系统验证文件。 这些文档可以作为示例,帮助您按照FDA法规验证您的应用程序。
2021-04-29 01:41:36 131KB 开源软件
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