The sequential Mann-Kendall test on time series x detects
approximate potential trend turning points in time series.
Usage
seqMK(x)
Arguments
x
Numeric vector x.
Details
Implicitly assumes a equidistant time series x.
Calculates a progressive and a retrograde series of Kendall normalized tau's.
Points where the two lines cross are considered as approximate potential
trend turning points. When either the progressive or retrograde row exceed
certain confidence limits before and after the crossing points, this trend
turning point is considered significant at the corresponding level,
i.e. 1.96 for 95
Value
prog
Progressive row of Kendall's normalized tau's
retr
Retrograde row of Kendall's normalized tau's
tp
Boolean vector indicating at what indices of the original timeseries the prog and retr cross, i.e. TRUE at potential trend turning points.
Author(s)
Joerg Schaber
References
Kendall M, Gibbons JD (1990) 'Rank correlation methods'. Arnold.
Sneyers R (1990) 'On statistical analysis of series of observations. Technical Note
No 143. Geneva. Switzerland. World Meteorological Society.
Schaber J (2003) 'Phenology in German in the 20th Century: Methods, analyses and models.
Ph.D. Thesis. University of Potsdam. Germany.
http://pub.ub.uni-potsdam.de/2002meta/0022/door.htm