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Asymptotic Statistics (With a View to Stochastic Processes)

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SKU:
9783110250244
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  • Product Details

    Author:
    Reinhard Höpfner
    Format:
    Hardcover
    Pages:
    286
    Publisher:
    De Gruyter (January 29, 2014)
    Language:
    English
    Audience:
    College/higher education
    ISBN-13:
    9783110250244
    ISBN-10:
    3110250241
    Weight:
    17.6oz
    Dimensions:
    6.69" x 9.45"
    File:
    TWO RIVERS-PERSEUS-Metadata_Only_Perseus_Distribution_Customer_Group_Metadata_20260407163706-20260408.xml
    Folder:
    TWO RIVERS
    List Price:
    $49.00
    Country of Origin:
    Germany
    Pub Discount:
    60
    Series:
    De Gruyter Textbook
    Case Pack:
    20
    As low as:
    $42.14
    Publisher Identifier:
    P-PER
    Discount Code:
    C
    Imprint:
    De Gruyter
  • Overview

    This textbook is devoted to the general asymptotic theory of statistical experiments. Local asymptotics for statistical models in the sense of local asymptotic (mixed) normality or local asymptotic quadraticity make up the core of the book. Numerous examples deal with classical independent and identically distributed models and with stochastic processes.

    The book can be read in different ways, according to possibly different mathematical preferences of the reader. One reader may focus on the statistical theory, and thus on the chapters about Gaussian shift models, mixed normal and quadratic models, and on local asymptotics where the limit model is a Gaussian shift or a mixed normal or a quadratic experiment (LAN, LAMN, LAQ). Another reader may prefer an introduction to stochastic process models where given statistical results apply, and thus concentrate on subsections or chapters on likelihood ratio processes and some diffusion type models where LAN, LAMN or LAQ occurs. Finally, readers might put together both aspects.

    The book is suitable for graduate students starting to work in statistics of stochastic processes, as well as for researchers interested in a precise introduction to this area.