Applied Mathematics

Applied Mathematics

ISSN Print: 2152-7385
ISSN Online: 2152-7393
www.scirp.org/journal/am
E-mail: am@scirp.org
"A Note on Generalized Inverses of Distribution Function and Quantile Transformation"
written by Changyong Feng, Hongyue Wang, Xin M. Tu, Jeanne Kowalski,
published by Applied Mathematics, Vol.3 No.12A, 2012
has been cited by the following article(s):
  • Google Scholar
  • CrossRef
[1] Transformations that minimize the Gini index of a random variable and applications
The Journal of Economic Inequality, 2022
[2] Data-based modeling of the cellular response to oxidative stress--A Bayesian approach for model selection and parameter identification in (bio) chemical networks
2022
[3] Orlicz spaces equipped with s-norms
2020
[4] Generalized inverses of increasing functions and Lebesgue decomposition
2020
[5] Generalized Renewal Processes
… Varying Functions and …, 2018
[6] Brownian Motions on Star Graphs with Non-Local Boundary Conditions
2018
[7] Asymptotically Quasi-inverse Functions
Pseudo-Regularly Varying Functions and Generalized Renewal Processes, 2018
[8] On possibilistic representations of fuzzy intervals
Information Sciences, 2017
[9] Switching to the New Norm: From Heuristics to Formal Tests using Integrable Empirical Processes
2017
[10] A Bouquet of Essays
ProQuest Dissertations Publishing, 2017
[11] Contribution à l'étude de la robustesse et à la dualité en optimisation
Thèse, 2016
[12] A Bayesian Approach to Multiple-Output Quantile Regression
2016
[13] Brownian motions on metric graphs
2016
[14] Bayesian Approach to Multiple-Output Quantile Regression
2016
[15] A study on generalized inverses and increasing functions Part I: generalized inverses
2015
[16] An analysis of the Rüschendorf transform-with a view towards Sklar's Theorem
Dependence Modeling, 2015
[17] Robert Chung
2012
[18] Statistics and decision making as applied to printing conformity assessment
2012
[19] Pseudo regularly varying functions and generalized renewal processes
Pseudo-Regularly Varying Functions and Generalized Renewal Processes, 2012
[20] Semistable Lévy Processes and Log-Periodically Disturbed Fractional Calculus
Free SCIRP Newsletters
Copyright © 2006-2024 Scientific Research Publishing Inc. All Rights Reserved.
Top