Estimation of ordinary differential equation parameters using constrained local polynomial regression

DOI10.5705/SS.2012.304zbMath1285.62016OpenAlexW2314027808WikidataQ28607445 ScholiaQ28607445MaRDI QIDQ5413280

M. C. Jones

Publication date: 29 April 2014

Published in: Statistica Sinica (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.5705/ss.2012.304

zbMATH Keywords

two-piece distributionsskew distributionsnormalising constantsKhintchine theoremCauchy-Schlömilch transformationinvariant entropyasymmetry functioniterated distribution functionsself-inverse functionsskewing functions

Mathematics Subject Classification ID

Characterization and structure theory of statistical distributions (62E10)

Related Items (12)

Bayesian modelling of skewness and kurtosis with two-piece scale and shape distributions ⋮ On Families of Distributions with Shape Parameters ⋮ From Pareto to Weibull – A Constructive Review of Distributions on ℝ⁺ ⋮ Global-local mixtures: a unifying framework ⋮ A family of skew distributions with mode-invariance through transformation of scale ⋮ On a transform for modeling skewness ⋮ Modelling and forecasting the kurtosis and returns distributions of financial markets: irrational fractional Brownian motion model approach ⋮ Creating new distributions by blunting cusps ⋮ Multivariate skew distributions with mode-invariance through the transformation of scale ⋮ Discussions ⋮ A new distance based measure of asymmetry ⋮ Univariate continuous distributions: symmetries and transformations

This page was built for publication: Estimation of ordinary differential equation parameters using constrained local polynomial regression