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    from \code{spans}.}
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    from \code{spans}.}
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  \item{df}{The distribution of the spectral density estimate can be
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  \item{df}{The distribution of the spectral density estimate can be
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    approximated by a (scaled) chi square distribution with \code{df} degrees
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    approximated by a (scaled) chi square distribution with \code{df} degrees
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    of freedom.}
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    of freedom.}
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  \item{bandwidth}{The equivalent bandwidth of the kernel smoother as
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  \item{bandwidth}{The equivalent bandwidth of the kernel smoother as
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    defined by Bloomfield (1976, page 201).}
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    defined by \bibcitet{|R:Bloomfield:1976|page 201}.}
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  \item{taper}{The value of the \code{taper} argument.}
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  \item{taper}{The value of the \code{taper} argument.}
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  \item{pad}{The value of the \code{pad} argument.}
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  \item{pad}{The value of the \code{pad} argument.}
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  \item{detrend}{The value of the \code{detrend} argument.}
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  \item{detrend}{The value of the \code{detrend} argument.}
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  \item{demean}{The value of the \code{demean} argument.}
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  \item{demean}{The value of the \code{demean} argument.}
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  The result is returned invisibly if \code{plot} is true.
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  The result is returned invisibly if \code{plot} is true.
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}
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}
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\references{
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\references{
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  Bloomfield, P. (1976) \emph{Fourier Analysis of Time Series: An
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    Introduction.} Wiley.
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  Brockwell, P.J. and Davis, R.A. (1991) \emph{Time Series: Theory and
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    Methods.} Second edition. Springer.
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  \bibinfo{R:Venables+Ripley:2002}{footer}{(Especially pages 392--7.)}
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  \bibinfo{R:Venables+Ripley:2002}{footer}{(Especially pages 392--7.)}
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  \bibshow{R:Bloomfield:1976,
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    R:Brockwell+Davis:1991,
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  \bibshow{R:Venables+Ripley:2002}
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    R:Venables+Ripley:2002}
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}
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}
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\author{
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\author{
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  Originally Martyn Plummer; kernel smoothing by Adrian Trapletti,
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  Originally Martyn Plummer; kernel smoothing by Adrian Trapletti,
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  synthesis by B.D. Ripley
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  synthesis by B.D. Ripley
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}
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}