Package jline.api.mam
Class Map_idcKt
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- All Implemented Interfaces:
public final class Map_idcKt
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Method Summary
Modifier and Type Method Description final static Double
map_idc(Matrix D0, Matrix D1)
Computes the asymptotic index of dispersion (IDC) for a Markovian Arrival Process (MAP). final static Double
map_idc(MatrixCell MAP)
Computes the asymptotic index of dispersion (IDC) for a MAP stored in a MatrixCell that contains the MAP's transition matrices. -
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Method Detail
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map_idc
final static Double map_idc(Matrix D0, Matrix D1)
Computes the asymptotic index of dispersion (IDC) for a Markovian Arrival Process (MAP).
The asymptotic index of dispersion is defined as:
<pre> I = SCV(1 + 2 * sum(\rho_k)) </pre> *where SCV is the squared coefficient of variation, and \rho_k is the lag-k autocorrelation coefficient of inter-arrival times. It represents the limiting value of the index of dispersion for counts (IDC) and the index of dispersion for intervals (IDI).
- Parameters:
D0
- the hidden transition matrix of the MAPD1
- the visible transition matrix of the MAP- Returns:
the asymptotic index of dispersion
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map_idc
final static Double map_idc(MatrixCell MAP)
Computes the asymptotic index of dispersion (IDC) for a MAP stored in a MatrixCell that contains the MAP's transition matrices.
- Parameters:
MAP
- a MatrixCell containing the transition matrices D0 and D1 of the MAP- Returns:
the asymptotic index of dispersion
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