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        <p style="Chapter Head" margin-left="0" margin-right="0" text-indent="0" text-align="left" list-style-type="none" tabs="inherit">WAVELETS EXTENSION PACK</p>
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        <p style="Section Title" margin-left="0" margin-right="0" text-indent="0" text-align="left" list-style-type="none" tabs="inherit">1D Wavelet Interpolation</p>
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        <phrase>wavelet interpolation, 1D</phrase>
        <phrase>1D wavelet interpolation</phrase>
        <phrase>wavelet interpolation, 1D</phrase>
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        <phrase>waveterp function</phrase>
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        <phrase>swaveterp function</phrase>
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          <c val="#000">Each of these functions performs interpolation on a particular subband of a vector of one-dimensional (1D) wavelet packet transform data in order to generate the corresponding component of the multiresolution decomposition. The arguments to these functions are:</c>
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        <phrase>1D WPT data, subband of vector of</phrase>
        <phrase>multiresolution decomposition</phrase>
        <phrase>subband of vector of 1D WPT data</phrase>
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            <c val="#000">, a real scalar at which to evaluate the component.</c>
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            <c val="#000">, a real 1D wavelet packet transform vector.</c>
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            <c val="#000">, the wavelet family used in the decomposition.</c>
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            <c val="#000">, (optional), an integer for an orthonormal family, or a</c>
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            <c val="#000">1x2 matrix of integers for a biorthogonal family, giving the</c>
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            <c val="#000">is the default offset for the family </c>
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        <p style="Heading 1" margin-left="0" margin-right="0" text-indent="0" text-align="left" list-style-type="none" tabs="inherit">Periodic Wavelet Interpolation</p>
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        <phrase>periodic wavelet interpolation</phrase>
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            <c val="#000">waveterp(x, v, j, n, filter,[o,[i]])</c>
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        <phrase>waveterp function</phrase>
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            <c val="#000">This function takes a 1D periodic wavelet packet transform </c>
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                <sup>th</sup>
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            <c val="#000"> wavelet packets at scale </c>
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        <p style="Normal" margin-left="0" margin-right="0" text-indent="0" text-align="left" list-style-type="none" tabs="inherit">Then take a periodic wavelet transform of the signal:</p>
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