Type/Module | Description |
Function or value | Description |
Full Usage:
createIdentifiedPeak apex leftLiftOff leftEnd rightLiftOff rightEnd leftSidedConvolved rightSidedConvolved xData yData
Parameters:
PeakFeature
leftLiftOff : PeakFeature option
leftEnd : PeakFeature
rightLiftOff : PeakFeature option
rightEnd : PeakFeature
leftSidedConvolved : bool
rightSidedConvolved : bool
xData : float[]
yData : float[]
Returns: IdentifiedPeak
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Full Usage:
createPeakFeature index xVal yVal
Parameters:
int
xVal : float
yVal : float
Returns: PeakFeature
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Full Usage:
idxOfClosestPeakBy xData yData xt
Parameters:
float[]
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yData : float[]
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xt : float
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Returns: int
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Example
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Full Usage:
idxOfHighestPeakBy xData yData xt
Parameters:
float[]
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yData : float[]
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xt : float
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Returns: int
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Example
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Full Usage:
iterUntil predicate stepSize startIdx arr
Parameters:
'T -> bool
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stepSize : int
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startIdx : int
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arr : 'T[]
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Returns: int option
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TODO: Add FSharpAux reference
Example
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Full Usage:
iterUntili predicate stepSize startIdx arr
Parameters:
int -> 'T -> bool
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stepSize : int
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startIdx : int
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arr : 'T[]
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Returns: int option
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TODO: Add FSharpAux reference
Example
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Returns a collection of local Maxima and Minima. Attention: The algorithm is very sensitive to noise
Example
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Full Usage:
localMaxima yThreshold xData smoothYData
Parameters:
float
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xData : float[]
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smoothYData : float[]
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Returns: (float * float)[]
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Returns a collection local maxima. Attention: The algorithm is very sensitive to noise and behaves irregulary for negative Y-values.
Example
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Full Usage:
localMaximaIdx yThreshold xData smoothYData
Parameters:
float
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xData : float[]
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smoothYData : float[]
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Returns: int[]
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Returns a collection of indices corresponding to local maxima. Attention: The algorithm is very sensitive to noise and behaves irregulary for negative Y-values.
Example
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Full Usage:
localMinima xData smoothYData
Parameters:
float[]
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smoothYData : float[]
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Returns: (float * float)[]
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Example
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Full Usage:
localMinimaIdx xData smoothYData
Parameters:
float[]
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smoothYData : float[]
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Returns: int[]
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Returns a collection of indices corresponding to local minima. Attention: The algorithm is very sensitive to noise
Example
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