By Benjamin Thielmann, Jens Huthmann, Thorsten Wink (auth.), Peter Athanas, Dionisios Pnevmatikatos, Nicolas Sklavos (eds.)
This e-book offers the methodologies and for embedded structures layout, utilizing box programmable gate array (FPGA) units, for the main sleek purposes. assurance comprises cutting-edge study from academia and on quite a lot of issues, together with functions, complex digital layout automation (EDA), novel procedure architectures, embedded processors, mathematics, and dynamic reconfiguration.
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Additional info for Embedded Systems Design with FPGAs
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4b) that holds the last n read addresses, where n is the PreCoRe speculation depth. The write port broadcasts the write addresses over the coherency bus (see Sect. 2) to all read ports. If a RAW-speculated read was performed for an address overlapping a write address (as determined by a RXC lookup), a RAW violation is detected and signaled to the datapath in order initiate a replay. 6 Experimental Results The ACS infrastructure proposed in this work has been implemented on the Xilinx ML507 development board using the Verilog hardware description language.
In: 2011 Conference on design, automation & test in Europe (DATE) 17. Lee C, Potkonjak M et al (1997) MediaBench: a tool for evaluating and synthesizing multimedia and communications systems. In: Proceedings of 30th annual IEEE/ACM international symposium on microarchitecture, 1997, pp 330–335 18. Lipasti MH, Wilkerson CB et al (1996) Value locality and load value prediction. ACM, New York, NY, USA, 31(9):138–147 19. McNairy C, Soltis D (2003) Itanium 2 processor microarchitecture. IEEE Micro 23:44–55 20.
2, and then multiplying it by z. P. C. Neto x Minimax Aproximation 8-Digit NR Iteration X B10002BCD 1/x B10002BCD z/x z Fig. 1 Iterative 8-digit decimal divider B10002BCD 1/x x Minimax Aproximation 16-Digit 1st NR Iteration 16-Digit 2nd NR Iteration X B10002BCD z/x z Fig. 2 Iterative 16-digit decimal divider is the starting point of the iterative NR method for both the 8-and the 16-digit dividers. The coefficients, b and m, of the approximation polynomial are stored in a ROM and then used to calculate the initial linear approximation.