Showing 5 open source projects for "z-zip"

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  • 1
    ...This ~2500 lines Pure C factorization software : - is imediately compatible with Microsoft Windows, Linux (no one dependancy) - is a C99 command line factorizer from 0 to 300 bits (330 bits were factored in the lab) - is built so that you can easily use and test the software - use its own "big num" library named cint - use AVL trees to organize information - use Lanczos Block, a pure C iterative matrix eigenvalues finder algorithm - use Pollard's Rho algorithm to answer under 64 bits The Microsoft Windows executable is included in the zip, the readme.md gives you details. Small and larger RSA numbers have been factored by the software, such as the 100 decimal digit number RSA-100. The software factored the 321-bit RSA number relating to the "bank card case".
    Downloads: 0 This Week
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  • 2

    libcerf

    Complex error functions, Dawson, Faddeeva, and Voigt function

    A self-contained C library providing complex error functions, based on Faddeeva's plasma dispersion function w(z). Also provides Dawson's integral and Voigt's convolution of a Gaussian and a Lorentzian.
    Downloads: 1 This Week
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  • 3

    Java Decision Diagram Libraries (BDD)

    Java Decision Diagrams (BDD) libraries: JDD and JBDD

    This project has been moved to bitbucket.org: - https://bitbucket.org/vahidi/jbdd/wiki/Home - https://bitbucket.org/vahidi/jdd/wiki/Home It includes two libraries for working with decision diagrams: - JBDD: a Java interface to two popular BDD libraries, CUDD and BuDDy - JDD: a native Java library supporting BDD, Z-BDD
    Downloads: 0 This Week
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  • 4
    Many computational problems need arithmetic operations in polynomial finite rings over Z/nZ, where n is an integer (n>1). This library provides efficient operations for applications such as integer factorization and primality testing.
    Downloads: 0 This Week
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  • 5
    The project aims to provide the basic functions and algorithms needed for computations in polynomial rings over the ring of integers, including polynomial arithmetic and D-Groebner Bases. It might evolve in some kind of computer algebra system
    Downloads: 0 This Week
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