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Titlebook: Memory Controllers for Mixed-Time-Criticality Systems; Architectures, Metho Sven Goossens,Karthik Chandrasekar,Kees Goossens Book 2016 Spri

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書目名稱Memory Controllers for Mixed-Time-Criticality Systems
副標題Architectures, Metho
編輯Sven Goossens,Karthik Chandrasekar,Kees Goossens
視頻videohttp://file.papertrans.cn/631/630463/630463.mp4
概述Discusses power-constrained mixed-time-criticality systems and why they are complex to design and verify.Explains the concepts of predictability and composability and how they address the design and v
叢書名稱Embedded Systems
圖書封面Titlebook: Memory Controllers for Mixed-Time-Criticality Systems; Architectures, Metho Sven Goossens,Karthik Chandrasekar,Kees Goossens Book 2016 Spri
描述.This book discusses the design and performance analysis of SDRAM controllers that cater to both real-time and best-effort applications, i.e. mixed-time-criticality memory controllers. The authors describe the state of the art, and then focus on an architecture template for reconfigurable memory controllers that addresses effectively the quickly evolving set of SDRAM standards, in terms of worst-case timing and power analysis, as well as implementation. A prototype implementation of the controller in SystemC and synthesizable VHDL for an FPGA development board are used as a proof of concept of the architecture template..
出版日期Book 2016
關(guān)鍵詞Memory Controllers; Memory Systems; Memory Controllers for Real-Time Embedded Systems; mixed-time-criti
版次1
doihttps://doi.org/10.1007/978-3-319-32094-6
isbn_softcover978-3-319-81196-3
isbn_ebook978-3-319-32094-6Series ISSN 2193-0155 Series E-ISSN 2193-0163
issn_series 2193-0155
copyrightSpringer International Publishing Switzerland 2016
The information of publication is updating

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Sven Goossens,Karthik Chandrasekar,Benny Akesson,Kees Goossenssystems are graphical networks that support the modelling of uncertainty and decisions in large complex domains, while retaining ease of calculation. Building on original research by the authors over a number of years, this book gives a thorough and rigorous mathematical treatment of the underlying
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Sven Goossens,Karthik Chandrasekar,Benny Akesson,Kees Goossenssystems are graphical networks that support the modelling of uncertainty and decisions in large complex domains, while retaining ease of calculation. Building on original research by the authors over a number of years, this book gives a thorough and rigorous mathematical treatment of the underlying
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Sven Goossens,Karthik Chandrasekar,Benny Akesson,Kees Goossensf Foundations of Modern Probability (Springer, 2002).This is the first comprehensive treatment of the three basic symmetries of probability theory—contractability, exchangeability, and rotatability—defined as invariance in distribution under contractions, permutations, and rotations. Originating wit
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Sven Goossens,Karthik Chandrasekar,Benny Akesson,Kees Goossensf Foundations of Modern Probability (Springer, 2002).This is the first comprehensive treatment of the three basic symmetries of probability theory—contractability, exchangeability, and rotatability—defined as invariance in distribution under contractions, permutations, and rotations. Originating wit
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Sven Goossens,Karthik Chandrasekar,Benny Akesson,Kees Goossensf Foundations of Modern Probability (Springer, 2002).This is the first comprehensive treatment of the three basic symmetries of probability theory—contractability, exchangeability, and rotatability—defined as invariance in distribution under contractions, permutations, and rotations. Originating wit
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Sven Goossens,Karthik Chandrasekar,Benny Akesson,Kees Goossensned as invariance in distribution under contractions, permutations, and rotations. Originating with the pioneering work of de Finetti from the 1930‘s, the theory has evolved into a unique body of deep, beautiful, and often surprising results, comprising the basic representations and invariance prope
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發(fā)表于 2025-3-23 06:39:29 | 只看該作者
Sven Goossens,Karthik Chandrasekar,Benny Akesson,Kees Goossensf Foundations of Modern Probability (Springer, 2002).This is the first comprehensive treatment of the three basic symmetries of probability theory—contractability, exchangeability, and rotatability—defined as invariance in distribution under contractions, permutations, and rotations. Originating wit
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