106,587 research outputs found

    Physical Design and Clock Tree Synthesis Methods For A 8-Bit Processor

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    Now days a number of processors are available with a lot kind of feature from different industries. A processor with similar kind of architecture of the current processors only missing the memory stuffs like the RAM and ROM has been designed here with the help of Verilog style of coding. This processor contains architecturally the program counter, instruction register, ALU, ALU latch, General Purpose Registers, control state module, flag registers and the core module containing all the modules. And a test module is designed for testing the processor. After the design of the processor with successful functionality, the processor is synthesized with 180nm technology. The synthesis is performed with the data path optimization like the selection of proper adders and multipliers for timing optimization in the data path while the ALU operations are performed. During synthesis how to take care of the worst negative slack (WNS), how to include the clock gating cells, how to define the cost and path groups etc. have been covered. After the proper synthesis we get the proper net list and the synthesized constraint file for carrying out the physical design. In physical design the steps like floor-planning, partitioning, placement, legalization of the placement, clock tree synthesis, and routing etc. have been performed. At all the stages the static timing analysis is performed for the timing meet of the design for better performance in terms of timing or frequency. Each steps of physical design are discussed with special effort towards the concepts behind the step. Out of all the steps of physical design the clock tree synthesis is performed with some improvement in the performance of the clock tree by creating a symmetrical clock tree and maintaining more common clock paths. A special algorithm has been framed for creating a symmetrical clock tree and thereby making the power consumption of the clock tree low

    Synthesis of all-digital delay lines

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    © 2017 IEEE. Personal use of this material is permitted. Permission from IEEE must be obtained for all other uses, in any current or future media, including reprinting/republishing this material for advertising or promotional purposes, creating new collective works, for resale or redistribution to servers or lists, or reuse of any copyrighted component of this work in other worksThe synthesis of delay lines (DLs) is a core task during the generation of matched delays, ring oscillator clocks or delay monitors. The main figure of merit of a DL is the fidelity to track variability. Unfortunately, complex systems have a great diversity of timing paths that exhibit different sensitivities to static and dynamic variations. Designing DLs that capture this diversity is an ardous task. This paper proposes an algorithmic approach for the synthesis of DLs that can be integrated in a conventional design flow. The algorithm uses heuristics to perform a combinatorial search in a vast space of solutions that combine different types of gates and wire lengths. The synthesized DLs are (1) all digital, i.e., built of conventional standard cells, (2) accurate in tracking variability and (3) configurable at runtime. Experimental results with a commercial standard cell library confirm the quality of the DLs that only exhibit delay mismatches of about 1% on average over all PVT corners.Peer ReviewedPostprint (author's final draft

    Synthesis of Spherical 4R Mechanism for Path Generation using Differential Evolution

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    The problem of path generation for the spherical 4R mechanism is solved using the Differential Evolution algorithm (DE). Formulas for the spherical geodesics are employed in order to obtain the parametric equation for the generated trajectory. Direct optimization of the objective function gives the solution to the path generation task without prescribed timing. Therefore, there is no need to separate this task into two stages to make the optimization. Moreover, the order defect problem can be solved without difficulty by means of manipulations of the individuals in the DE algorithm. Two examples of optimum synthesis showing the simplicity and effectiveness of this approach are included.Comment: Submitted to Mechanism and Machine Theor
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