DocumentCode
2480627
Title
Understanding variance propagation in stochastic computing systems
Author
Ma, Chengguang ; Zhong, Shunan ; Dang, Hua
Author_Institution
Sch. of Inf. & Electron., Beijing Inst. of Technol., Beijing, China
fYear
2012
fDate
Sept. 30 2012-Oct. 3 2012
Firstpage
213
Lastpage
218
Abstract
Stochastic arithmetic provide several benefits over traditional computing method such as high fault tolerance, simple hardware implementation, low hardware area. In order to increase accuracy of error analysis and improve method of performance evaluation for stochastic computing systems, a new variance transfer function for stochastic computing systems based on combinational logic is proposed in this work. The transfer function is proved by a new mathematical method: hypergeometric decomposition, which makes stochastic computing theory more perfect and reliable. According to the variance transfer function, several measurements based on variance are developed to evaluate performance between different stochastic computing algorithms. By comparing this method with traditional bit-level simulation method, variance measurements are proved to be less time consumption, more comprehensive, and more effective to evaluate and understand stochastic computing systems.
Keywords
error analysis; logic gates; performance evaluation; stochastic processes; combinational logic; error analysis accuracy improvement; hypergeometric decomposition; performance evaluation method improvement; stochastic arithmetics; stochastic computing algorithms; stochastic computing systems; variance propagation; variance transfer function; Algorithm design and analysis; Computational modeling; Equations; Logic gates; Mathematical model; Streaming media; Transfer functions; Stochastic computing system; algorithm evaluation; hypergeometric decomposition; variance transfer function;
fLanguage
English
Publisher
ieee
Conference_Titel
Computer Design (ICCD), 2012 IEEE 30th International Conference on
Conference_Location
Montreal, QC
ISSN
1063-6404
Print_ISBN
978-1-4673-3051-0
Type
conf
DOI
10.1109/ICCD.2012.6378643
Filename
6378643
Link To Document