| R. Jain, "Mosp: Module selection for pipelined designs with multi-cycle operations, " IEEE International Conference on Computer-Aided Design (ICCAD), 1990. |
....design levels and in several contexts. At the level of a complete datapath design, work has been done to predict the areatime tradeoffs for a datapath given the area and delay values for the primitive modules used to construct the structural design[JaMl88] Component (module) selection techniques[Jain90] have been proposed to perform area time analysis for a datapath, given a library of RT components with area and delay characteristics. At the logic design level, work has been done to predict the area and delay of an RT component, given its structural implementation as a netlist of logic cells ....
R. Jain, "MOSP: Module Selection for Pipelined Designs with Multi-cycled Operations," Proc. IEEE Int. Conf. on Computer-aided Design'90, pp212-215, November 1990.
....scheduling binding problem. Some works are interested in nding the optimal module selection. Jain developed an integer linear programming (ILP) formulation to solve an optimal module selection problem. The coecient matrix of the ILP is unimodular, which makes the problem polynomialtime solvable [12]. However, in this formulation, schedule and resource binding are not considered. Furthermore, all instances of the same operation type are implemented using the same module type. Timmer et.al. used a mixed integer linear programming (MILP) approach to select modules and then applied ....
R. Jain. MOSP: Module selection for pipelined designs with multi-cycle operations. In Proceedings of the IEEE/ACM International Conference on Computer Aided Design, pages 212-215, 1990.
....been published on the module selection and scheduling binding problem. Some works are interested in nding the optimal module selection. Jain developed an integer linear programming formulation where a coe cient matrix is unimodular to solve an optimal module selection problem in polynomial time [9]. However, in this formulation, schedule and resource binding are not considered. Further, all instances of the same operation type are implemented using the same module type. Timmer et.al used a mixed integer linear programming (MILP) approach to nd selected modules and then applied ....
R. Jain. MOSP: Module selection for pipelined designs with multi-cycle operations. In Proceedings of the IEEE/ACM International Conference on Computer Aided Design, pages 212-215, 1990.
....by function, area and delay characteristics. Since, the alternative module implementations for the same resource can largely differ in the area delay estimates, mapping decisions have a profound impact on the area and performance of the final design. Current approaches to this problem presented in [1] [4] usually deal with timing models of RTL components and do not consider delays in interconnections. However, in design of high performance ASICs which are to be fabricated in a sub micron technology, wiring delay cannot be longer ignored. An experimental modeling of CMOS VLSI components for ....
R.Jain, "MOSP: Module Selection for Pipelined Designs with Multi-Cycle Operations", Proc.1990 ICCAD, pp.212215.
....several design levels and in several contexts. At the level of a complete datapath design, work has been done to predict the area time tradeoff for a datapath given area and delay values for the primitive modules used to construct the structural design[11] Component (module) selection techniques[10] have been proposed to perform area time analysis for a datapath, given a library of RT components with area and delay characteristics. At the logic design level, work has been done to predict the area and delay of an RT component, given its structural implementation as a netlist of logic cells ....
R. Jain, "MOSP: Module Selection for Pipelined Designs with Multi-cycled Operations," Proc. IEEE Int. Conf. on Computer-aided Design'90, pp212-215, November 1990.
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R. Jain, "Mosp: Module selection for pipelined designs with multi-cycle operations, " IEEE International Conference on Computer-Aided Design (ICCAD), 1990.
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