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                <identifier>oai:data.mendeley.com/xmxbnk63sy.1</identifier>
                <datestamp>2003-04-01T11:00:00Z</datestamp>
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    <dc:creator>CPC, Mendeley</dc:creator>
    <dc:title>L1PMA: A Fortran 77 package for best L  1 piecewise monotonic data smoothing </dc:title>
    <dc:publisher>Elsevier Data Repository</dc:publisher>
    <dc:description>Abstract 
 Fortran 77 software is presented for the calculation of a best L_1approximation to n measurements that include random errors by requiring k-1 sign changes in the first divided differences of the approximation or equivalently k monotonic sections, alternately increasing and decreasing. A dynamic programming algorithm separates the measurements into optimal disjoint sections of adjacent data and applies to each section a single L_1monotonic calculation. The most distinctive feature of the a...
 
 Title of program: L1PMA
 Catalogue Id: ADRF_v1_0
 
 Nature of problem 
 &lt;UL&gt; &lt;LI&gt; Univariate measurements of an unknown function that contains random errors. &lt;LI&gt; Identifying turning points (peakfinding) of a univariate function from noisy measurements of its values. &lt;/UL&gt;
 
 Versions of this program held in the CPC repository in Mendeley Data
 ADRF_v1_0; L1PMA; 10.1016/S0010-4655(02)00739-7
 
 This program has been imported from the CPC Program Library held at Queen&apos;s University Belfast (1969-2019)</dc:description>
    <dc:subject>Computational Physics</dc:subject>
    <dc:subject>Computational Method</dc:subject>
    <dc:contributor>Demetriou, I.C</dc:contributor>
    <dc:type>Dataset</dc:type>
    <dc:identifier>doi:10.17632/xmxbnk63sy.1</dc:identifier>
    <dc:identifier>oai:data.mendeley.com/xmxbnk63sy.1</dc:identifier>
    <dc:rights>Computer Physics Communications Journal Licence</dc:rights>
    <dc:rights>https://www.elsevier.com/about/policies/open-access-licenses/elsevier-user-license/cpc-license/</dc:rights>
    <dc:relation>https://elsevier.digitalcommonsdata.com/datasets/xmxbnk63sy</dc:relation>
    <dc:date>2003-04-01T11:00:00Z</dc:date>
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