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Browsing Computer Science Technical Reports by Title

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  • Maurer, Peter M.
    The Inversion Algorithm is an event-driven logic simulation technique that is competitive with Levelized Compiled Code Simulation. Previous versions of the Inversion Algorithm have been limited to purely binary simulation. ...
  • Maurer, Peter M.
    TOKDEC is a tool that helps create compiler debugging code by converting numeric tokens into character strings. It is meant to be used with the output of the “yacc” preprocessor.
  • Maurer, Peter M.
    The PC-set method and the parallel technique are two methods for generating compiled unit-delay simulations of acyclic circuits. The PC-set method analyzes the network, determines the set of potential change times for each ...
  • Maurer, Peter M.
    The Inversion Algorithm is an event driven algorithm whose performance meets or exceeds that of Levelized Compiled Code simulation, even when the activity rate is unrealistically high. Existing implementations of the ...
  • Maurer, Peter M.
    Research on symmetry detection focuses on identifying and detecting new types of symmetry. We present an algorithm that is capable of detecting any type of permutation based symmetry, including many types for which there ...
  • Maurer, Peter M.
    GF(2) matrices are matrices of ones and zeros under modulo 2 arithmetic. Like the GF(2) polynomials used in error detection and correction, they have many potential uses in Electronic Design Automation (EDA). Non-singular ...
  • Maurer, Peter M.
    Conventional logic simplification can be couched in terms of singular GF(2) matrices. The advantage to doing this is that different matrices can be used to combine terms that are separated by a Hamming distance greater ...
  • Maurer, Peter M.
    The connlib package can be used to obtain parsed netlist data from “.ckt” files. These files must be created using the Functional Hardware Description Language FHDL. This data can be used in any way you choose. The ISCAS85 ...
  • Maurer
    The problem of detecting virtually any type of symmetry is shown to be co-NP-complete. We start with totally symmetric functions, then extend the result to partially symmetric functions, then to more general cofactor ...

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