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stepR (version 2.1-4)

Multiscale Change-Point Inference

Description

Allows fitting of step-functions to univariate serial data where neither the number of jumps nor their positions is known by implementing the multiscale regression estimators SMUCE (K. Frick, A. Munk and H. Sieling, 2014) and HSMUCE (F. Pein, H. Sieling and A. Munk, 2017) . In addition, confidence intervals for the change-point locations and bands for the unknown signal can be obtained.

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Version

Install

install.packages('stepR')

Monthly Downloads

233

Version

2.1-4

License

GPL-3

Maintainer

Pein Florian

Last Published

January 30th, 2023

Functions in stepR (2.1-4)

BesselPolynomial

Bessel Polynomials
MRC.1000

Values of the MRC statistic for 1,000 observations (all intervals)
MRC.asymptotic.dyadic

"Asymptotic" values of the MRC statistic (dyadic intervals)
bounds

Bounds based on MRC
computeStat

Computation of the multiscale statistic
MRC

Compute Multiresolution Criterion
computeBounds

Computation of the bounds
jsmurf

Reconstruct filtered piecewise constant functions with noise
penalty

Penalties
family

Family of distributions
critVal

Critical values
monteCarloSimulation

Monte Carlo simulation
jumpint

Confidence intervals for jumps and confidence bands for step functions
parametricFamily

Parametric families
neighbours

Neighbouring integers
dfilter

Digital filters
intervalSystem

Interval systems
stepR-package

Multiscale Change-Point Inference
smuceR

Piecewise constant regression with SMUCE
stepfit

Fitted step function
stepFit

Piecewise constant multiscale inference
sdrobnorm

Robust standard deviation estimate
stepcand

Forward selection of candidate jumps
stepsel

Automatic selection of number of jumps
steppath

Solution path of step-functions
stepbound

Jump estimation under restrictions
stepblock

Step function
testSmallScales

Test Small Scales
transit

TRANSIT algorithm for detecting jumps
compareBlocks

Compare fit blockwise with ground truth
MRC.asymptotic

"Asymptotic" values of the MRC statistic (all intervals)
contMC

Continuous time Markov chain