نتایج جستجو برای: measurable sets modulo sets of measure zero

تعداد نتایج: 21194000  

Journal: :Nonlinearity 2023

In the study of some dynamical systems limsup set a sequence measurable sets is often interest. The shrinking targets and recurrence are two most commonly studied problems that concern sets. However, zero-one laws for usually treated separately proved differently. this paper, we introduce generalized definition can specialize into recurrence; our approach gives unified proof problems.

پایان نامه :وزارت علوم، تحقیقات و فناوری - دانشگاه شهید مدنی آذربایجان - دانشکده علوم پایه 1392

let g=(v,e) be a graph with vertex set v and edge set e.for two vertices u,v of g ,the closed interval i[u,v] ,consists of u,v and all vertices lying in some u-v geodesic in g.if s is a set of vertices of g then i[s]is the union of all sets i[u,v]for u,v ? s. if i[s]=v(g) , then s is a geodetic set for g.the geodetic number g(g) is the minimum cardinality of geodetic set.the maximum cardinalit...

Journal: :Czechoslovak Mathematical Journal 1961

In this paper, the problem of measuring the degree of inclusion and similarity measure for two   interval-valued intuitionistic  fuzzy sets is considered. We propose inclusion and similarity measure by using  order on interval-valued intuitionistic fuzzy sets connected with lexicographical order. Moreover, some properties of inclusion and similarity measure and some correlation, between them an...

Journal: :Fuzzy Sets and Systems 2014
Masayuki Takahashi Toshiaki Murofushi Shin Asahina

This paper is a brief summary of “M.Takahashi, T.Murofushi, S.Asahina, A new necessary and sufficient condition for the Egoroff theorem in non-additive measure theory, Fuzzy Sets and Systems, to appear.” This paper states that a newly defined condition, called condition (M), is a necessary and sufficient condition for the Egoroff theorem in non-additive measure theory. The existing necessary an...

Journal: :bulletin of the iranian mathematical society 2011
a. keskin t. noiri

2010
ISRAEL HALPERIN

1. A set of S real numbers which has inner measure m*(S) different from its outer measure m*iS) is non-measurable. An extreme form, which we shall call saturated non-measurability, occurs when ra*(S)=0 but m*iSM)=miM) for every measurable set M, miM) denoting the measure of M. This is equivalent to: both S and its complement have zero inner measure. More generally, if a fixed set B of positive ...

Journal: :Transactions of the American Mathematical Society 1970

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