Showing 33 open source projects for "gpu-z"

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  • 1
    A program for exploring complex functions, much like the now out-dated f(z). Domain colored plots of complex functions. Click evaluate. Uses reflection so you can code almost anything for your formula. All java. Please help.
    Downloads: 0 This Week
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  • 2
    Java package to study a clustering model described in the paper \"Novel Clustering Algorithm Based Upon Games on Evolving Network\" by Q. Li, Z. Chen, Y. He and J-P. Jiang (in arxiv: http://arxiv.org/pdf/0812.5064v1), generalizations and similar issues.
    Downloads: 0 This Week
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  • 3
    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: 1 This Week
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  • 4
    This project implements several famous fractals, on GPU-Shaders. This enables the fractals to be calculated in real-time.
    Downloads: 0 This Week
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  • 5
    GI-Gaia ist ein portables Framework zur Berechnung und Visualisierung verteilter Algorithmen (z. B. Bestimmung des größten gemeinsamen Teilers im Ring). Die konkreten Simulationen sind von den Basisdiensten getrennt und werden als Plugins nachgeladen.
    Downloads: 0 This Week
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  • 6
    FFFF is the fastest Win32/OSX/Linux/IRIX Mandelbrot generator. Features OpenGL, realtime zoom, SSE/AltiVec QuadPixel, SSE2/3DNow! DualPixel calc, FPU per pixel calc, GPU asm (Fragment/Vertex) calc, multiprocessor support, and benchmarking. Opt asm code!
    Downloads: 0 This Week
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  • 7
    A calculator that shows how it got its answer! It supports variables (X, Y, Z etc.) and many pre-defined constants such as Pi etc. It also has most if not all the functions of a Scientific calculator. It was coded in VB6 but was updated and is now VB.NE
    Downloads: 0 This Week
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  • 8
    We propose a novel algorithm for computing the number of ordered integer partitions with upper bounds. This problem's task is to compute the number of distributions of z balls into n urns with constrained capacities.
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