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The scope of the contributions to this book will be to present new and original research papers based on MPHIE, MHD, and MDPDE, as well as test statistics based on these estimators from a theoretical and applied point of view in different statistical problems with special emphasis on robustness. Manuscripts given solutions to different statistical problems as model selection criteria based on divergence measures or in statistics for high-dimensional data with divergence measures as loss function are considered. Reviews making emphasis in the most recent state-of-the art in relation to the solution of statistical problems base on divergence measures are also presented.

Research & information: general --- classification --- Bayes error rate --- Henze–Penrose divergence --- Friedman–Rafsky test statistic --- convergence rates --- bias and variance trade-off --- concentration bounds --- minimal spanning trees --- composite likelihood --- composite minimum density power divergence estimators --- model selection --- minimum pseudodistance estimation --- Robustness --- estimation of α --- monitoring --- numerical minimization --- S-estimation --- Tukey’s biweight --- integer-valued time series --- one-parameter exponential family --- minimum density power divergence estimator --- density power divergence --- robust change point test --- Galton-Watson branching processes with immigration --- Hellinger integrals --- power divergences --- Kullback-Leibler information distance/divergence --- relative entropy --- Renyi divergences --- epidemiology --- COVID-19 pandemic --- Bayesian decision making --- INARCH(1) model --- GLM model --- Bhattacharyya coefficient/distance --- time series of counts --- INGARCH model --- SPC --- CUSUM monitoring --- MDPDE --- contingency tables --- disparity --- mixed-scale data --- pearson residuals --- residual adjustment function --- robustness --- statistical distances --- Hellinger distance --- large deviations --- divergence measures --- rare event probabilities --- n/a --- Henze-Penrose divergence --- Friedman-Rafsky test statistic --- Tukey's biweight

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The scope of the contributions to this book will be to present new and original research papers based on MPHIE, MHD, and MDPDE, as well as test statistics based on these estimators from a theoretical and applied point of view in different statistical problems with special emphasis on robustness. Manuscripts given solutions to different statistical problems as model selection criteria based on divergence measures or in statistics for high-dimensional data with divergence measures as loss function are considered. Reviews making emphasis in the most recent state-of-the art in relation to the solution of statistical problems base on divergence measures are also presented.

Research & information: general --- classification --- Bayes error rate --- Henze-Penrose divergence --- Friedman-Rafsky test statistic --- convergence rates --- bias and variance trade-off --- concentration bounds --- minimal spanning trees --- composite likelihood --- composite minimum density power divergence estimators --- model selection --- minimum pseudodistance estimation --- Robustness --- estimation of α --- monitoring --- numerical minimization --- S-estimation --- Tukey's biweight --- integer-valued time series --- one-parameter exponential family --- minimum density power divergence estimator --- density power divergence --- robust change point test --- Galton-Watson branching processes with immigration --- Hellinger integrals --- power divergences --- Kullback-Leibler information distance/divergence --- relative entropy --- Renyi divergences --- epidemiology --- COVID-19 pandemic --- Bayesian decision making --- INARCH(1) model --- GLM model --- Bhattacharyya coefficient/distance --- time series of counts --- INGARCH model --- SPC --- CUSUM monitoring --- MDPDE --- contingency tables --- disparity --- mixed-scale data --- pearson residuals --- residual adjustment function --- robustness --- statistical distances --- Hellinger distance --- large deviations --- divergence measures --- rare event probabilities --- classification --- Bayes error rate --- Henze-Penrose divergence --- Friedman-Rafsky test statistic --- convergence rates --- bias and variance trade-off --- concentration bounds --- minimal spanning trees --- composite likelihood --- composite minimum density power divergence estimators --- model selection --- minimum pseudodistance estimation --- Robustness --- estimation of α --- monitoring --- numerical minimization --- S-estimation --- Tukey's biweight --- integer-valued time series --- one-parameter exponential family --- minimum density power divergence estimator --- density power divergence --- robust change point test --- Galton-Watson branching processes with immigration --- Hellinger integrals --- power divergences --- Kullback-Leibler information distance/divergence --- relative entropy --- Renyi divergences --- epidemiology --- COVID-19 pandemic --- Bayesian decision making --- INARCH(1) model --- GLM model --- Bhattacharyya coefficient/distance --- time series of counts --- INGARCH model --- SPC --- CUSUM monitoring --- MDPDE --- contingency tables --- disparity --- mixed-scale data --- pearson residuals --- residual adjustment function --- robustness --- statistical distances --- Hellinger distance --- large deviations --- divergence measures --- rare event probabilities

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Real-life problems are often quite complicated and, for centuries, Mathematics has provided the necessary tools and ideas to formulate these problems mathematically and then help in solving them either exactly or approximately. This book aims to gather a collection of papers dealing with several different problems arising from many disciplines and some modern mathematical approaches to handle them. In this respect, the book offers a wide overview on many of the current trends in Mathematics as valuable formal techniques in capturing and exploiting the complexity involved in real-world situations. Several researchers, colleagues, friends and students of Professor María Luisa Menéndez have contributed to this volume to pay tribute to her and to recognize the diverse contributions she had made to the fields of Mathematics and Statistics and to the profession in general. She had a sweet and strong personality, and instilled great values and work ethics in her students through her dedication to teaching and research. Even though the academic community lost her prematurely, she would continue to provide inspiration to many students and researchers worldwide through her published work.

Engineering sciences. Technology --- Computer science --- informatica --- systeemtheorie --- systeembeheer