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Izvestiya SFedU
Engineering sciences
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ISSN 1999-9429 print
ISSN 2311-3103 online
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  • THE STRUCTURE OF CUBATURE FORMULAS MODELLING FOR THE EFFICIENT FPGA IMPLEMENTATION

    N. S. Krivsha , V.V. Krivsha , S. A. Butenkov
    2021-01-19
    Abstract ▼

    In the paper we present the new computing models for the common cubature formulas computing
    unit design and optimization. The basis of new modeling technique is related with the space
    granulation theory, developed in our recent papers. The Spatial Granulation Technique allows us
    to pass from computing in the metrical data points space to affine data space, contains the aggregated
    data units named as granules. The introduced data transformation based on the affineinvariant
    Cartesian granule model and on the optimal data points coarsening procedures. The
    useful properties of new data models allows to provide the very efficient multivariable data management
    procedures. The one of them is the multivariate cubature formulas calculation. The new
    theory provides the obvious matrix data processing models for the information graphs design andoptimization. We can perform the equivalent mappings for the complicated information graph
    models for the efficient structures matching. Optimized models of information graphs are used for
    the FPGA-based devices implementation. The main problem of FPGA design is the commutation
    structures complication for the large FPGA fields, obtained as the basic units for the reconfigurable
    cubature formulas computing units. In this work we use the high-level programming language
    COLAMO and assembler language Fire Constructor for the computing units implementation. As a
    result of new technique implementation we can provide the family of adequate and useful graphic
    representation for a multivariable cubature formulas over the matrix calculation. The provided
    models are suitable for the optimal design of configurable computing structures, universal and
    dedicated devices from the FPGA basis. For the device implementation the developed high-level
    software products are used. For the designed universal devices the testing procedures was performed
    and examined with the symbolic calculation software for the computing results evaluation.

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