1 Ocak 2020 Dergi makalesi Açık Erişim

Mustafayev, Heybetkulu

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{
  "@context": "https://schema.org/", 
  "@id": 5857, 
  "@type": "ScholarlyArticle", 
  "creator": [
    {
      "@type": "Person", 
      "affiliation": "Van Yuzuncu Yil Univ, Fac Sci, Dept Math, Van, Turkey", 
      "name": "Mustafayev, Heybetkulu"
    }
  ], 
  "datePublished": "2020-01-01", 
  "description": "Let G be a locally compact abelian group and let M(G) be the measure algebra of G. A measure mu is an element of M(G) is said to be power bounded if sup(n >= 0) parallel to mu(n)parallel to(1) < infinity. Let T = {T-g : g is an element of G} be a bounded and continuous representation of G on a Banach space X. For any mu is an element of M(G), there is a bounded linear operator on X associated with mu, denoted by T-mu, which integrates T-g with respect to mu. In this paper, we study norm and almost everywhere behavior of the sequences {T-mu(n) x} (x is an element of X) in the case when mu, is power bounded. Some related problems are also discussed.", 
  "headline": "ON THE CONVERGENCE OF ITERATES OF CONVOLUTION OPERATORS IN BANACH SPACES", 
  "identifier": 5857, 
  "image": "https://aperta.ulakbim.gov.tr/static/img/logo/aperta_logo_with_icon.svg", 
  "license": "http://www.opendefinition.org/licenses/cc-by", 
  "name": "ON THE CONVERGENCE OF ITERATES OF CONVOLUTION OPERATORS IN BANACH SPACES", 
  "url": "https://aperta.ulakbim.gov.tr/record/5857"
}