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Search results for: Multilplerless
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/></div></noscript> <!-- /Yandex.Metrika counter --> <!-- Matomo --> <!-- End Matomo Code --> <title>Search results for: Multilplerless</title> <meta name="description" content="Search results for: Multilplerless"> <meta name="keywords" content="Multilplerless"> <meta name="viewport" content="width=device-width, initial-scale=1, minimum-scale=1, maximum-scale=1, user-scalable=no"> <meta charset="utf-8"> <link href="https://cdn.waset.org/favicon.ico" type="image/x-icon" rel="shortcut icon"> <link href="https://cdn.waset.org/static/plugins/bootstrap-4.2.1/css/bootstrap.min.css" rel="stylesheet"> <link href="https://cdn.waset.org/static/plugins/fontawesome/css/all.min.css" rel="stylesheet"> <link href="https://cdn.waset.org/static/css/site.css?v=150220211555" rel="stylesheet"> </head> <body> <header> <div class="container"> <nav class="navbar navbar-expand-lg navbar-light"> <a class="navbar-brand" href="https://waset.org"> <img src="https://cdn.waset.org/static/images/wasetc.png" 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style="font-size:1.6rem;">Search results for: Multilplerless</h1> <div class="card publication-listing mb-3 mt-3"> <h5 class="card-header" style="font-size:.9rem"><span class="badge badge-info">1</span> A Novel Recursive Multiplierless Algorithm for 2-D DCT</h5> <div class="card-body"> <p class="card-text"><strong>Authors:</strong> <a href="https://publications.waset.org/search?q=V.K.Ananthashayana">V.K.Ananthashayana</a>, <a href="https://publications.waset.org/search?q=Geetha.K.S"> Geetha.K.S</a> </p> <p class="card-text"><strong>Abstract:</strong></p> In this paper, a recursive algorithm for the computation of 2-D DCT using Ramanujan Numbers is proposed. With this algorithm, the floating-point multiplication is completely eliminated and hence the multiplierless algorithm can be implemented using shifts and additions only. The orthogonality of the recursive kernel is well maintained through matrix factorization to reduce the computational complexity. The inherent parallel structure yields simpler programming and hardware implementation and provides log 1 2 3 2 N N-N+ additions and N N 2 log 2 shifts which is very much less complex when compared to other recent multiplierless algorithms. <p class="card-text"><strong>Keywords:</strong> <a href="https://publications.waset.org/search?q=DCT" title="DCT">DCT</a>, <a href="https://publications.waset.org/search?q=Multilplerless" title=" Multilplerless"> Multilplerless</a>, <a href="https://publications.waset.org/search?q=Ramanujan%20Number" title=" Ramanujan Number"> Ramanujan Number</a>, <a href="https://publications.waset.org/search?q=Recursive." title=" Recursive."> Recursive.</a> </p> <a href="https://publications.waset.org/2219/a-novel-recursive-multiplierless-algorithm-for-2-d-dct" class="btn btn-primary btn-sm">Procedia</a> <a href="https://publications.waset.org/2219/apa" target="_blank" rel="nofollow" class="btn btn-primary btn-sm">APA</a> <a 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