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Discrete Fractional Clock Generation for Systems-on-FPGAPreußer, Thomas B., Köhler, Steffen 14 November 2012 (has links) (PDF)
This article describes an inexpensive way of clock generation for FPGA-based circuit cores, which reduces the number of external clock sources and eases synchronization problems. We introduce a modified version of the BRESENHAM line drawing algorithm and use it outside its original application domain for the rational division of clocks. An optimized hardware design for BRESENHAM-based clock division is presented and the quality of its output is evaluated. The optimal initialization conditions in terms of phase shift and jitter are identified and formally proven. Finally, the complexity characteristics of a generic synthesizable VHDL design based on this algorithm are examined and verified by synthesis examples. Special attention is paid to implementation results in conjunction with different FPGA families.
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Discrete Fractional Clock Generation for Systems-on-FPGAPreußer, Thomas B., Köhler, Steffen 14 November 2012 (has links)
This article describes an inexpensive way of clock generation for FPGA-based circuit cores, which reduces the number of external clock sources and eases synchronization problems. We introduce a modified version of the BRESENHAM line drawing algorithm and use it outside its original application domain for the rational division of clocks. An optimized hardware design for BRESENHAM-based clock division is presented and the quality of its output is evaluated. The optimal initialization conditions in terms of phase shift and jitter are identified and formally proven. Finally, the complexity characteristics of a generic synthesizable VHDL design based on this algorithm are examined and verified by synthesis examples. Special attention is paid to implementation results in conjunction with different FPGA families.
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Background of the Analysis of a Fully-Scalable Digital Fractional Clock DividerPreußer, Thomas B. 14 November 2012 (has links) (PDF)
It was previously shown that the BRESENHAM algorithm is well-suited for digital fractional clock generation. Specifically, it proved to be the optimal approximation of a desired clock in terms of the switching edges provided by an available reference clock. Moreover, some synthesis results for hardwired dividers on Altera FPGAs showed that this technique for clock division achieves a high performance often at or close to the maximum frequency supported by the devices for moderate bit widths of up to 16 bits. This paper extends the investigations on the clock division by the BRESENHAM algorithm. It draws out the limits encountered by the existing implementation for both FPGA and VLSI realizations. A rather unconventional adoption of the carry-save representation combined with a soft-threshold comparison is proposed to circumvent these limitations. The resulting design is described and evaluated. Mathematically appealing results on the quality of the approximation achieved by this approach are presented. The underlying proofs and technical details are provided in the appendix.
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Background of the Analysis of a Fully-Scalable Digital Fractional Clock DividerPreußer, Thomas B. 14 November 2012 (has links)
It was previously shown that the BRESENHAM algorithm is well-suited for digital fractional clock generation. Specifically, it proved to be the optimal approximation of a desired clock in terms of the switching edges provided by an available reference clock. Moreover, some synthesis results for hardwired dividers on Altera FPGAs showed that this technique for clock division achieves a high performance often at or close to the maximum frequency supported by the devices for moderate bit widths of up to 16 bits. This paper extends the investigations on the clock division by the BRESENHAM algorithm. It draws out the limits encountered by the existing implementation for both FPGA and VLSI realizations. A rather unconventional adoption of the carry-save representation combined with a soft-threshold comparison is proposed to circumvent these limitations. The resulting design is described and evaluated. Mathematically appealing results on the quality of the approximation achieved by this approach are presented. The underlying proofs and technical details are provided in the appendix.
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