Literature DB >> 25504231

Toward the detection of gravitational waves under non-Gaussian noises I. Locally optimal statistic.

Jun'ichi Yokoyama1.   

Abstract

After reviewing the standard hypothesis test and the matched filter technique to identify gravitational waves under Gaussian noises, we introduce two methods to deal with non-Gaussian stationary noises. We formulate the likelihood ratio function under weakly non-Gaussian noises through the Edgeworth expansion and strongly non-Gaussian noises in terms of a new method we call Gaussian mapping where the observed marginal distribution and the two-body correlation function are fully taken into account. We then apply these two approaches to Student's t-distribution which has a larger tails than Gaussian. It is shown that while both methods work well in the case the non-Gaussianity is small, only the latter method works well for highly non-Gaussian case.

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Year:  2014        PMID: 25504231      PMCID: PMC4335139          DOI: 10.2183/pjab.90.422

Source DB:  PubMed          Journal:  Proc Jpn Acad Ser B Phys Biol Sci        ISSN: 0386-2208            Impact factor:   3.493


  1 in total

1.  Toward the detection of gravitational waves under non-Gaussian noises II. Independent component analysis.

Authors:  Soichiro Morisaki; Jun'ichi Yokoyama; Kazunari Eda; Yousuke Itoh
Journal:  Proc Jpn Acad Ser B Phys Biol Sci       Date:  2016       Impact factor: 3.493

  1 in total
  1 in total

1.  Toward the detection of gravitational waves under non-Gaussian noises II. Independent component analysis.

Authors:  Soichiro Morisaki; Jun'ichi Yokoyama; Kazunari Eda; Yousuke Itoh
Journal:  Proc Jpn Acad Ser B Phys Biol Sci       Date:  2016       Impact factor: 3.493

  1 in total

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