Results 131 to 140 of about 35,099 (156)
The Corona Problem in Carleman Algebras on Non-Stein Domains in C n
, 2010 PW Darko
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2022
Abstract Continuing on from where the topic was introduced in Chapter 7, this chapter focuses exclusively on the topic of C*-algebras. One highlight of this chapter is the non-commutative Gelfand–Naimark theorem, which states that every C*-algebra has a faithful representation on some Hilbert space.
Shmuel Kantorovitz, Ami Viselter
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Abstract Continuing on from where the topic was introduced in Chapter 7, this chapter focuses exclusively on the topic of C*-algebras. One highlight of this chapter is the non-commutative Gelfand–Naimark theorem, which states that every C*-algebra has a faithful representation on some Hilbert space.
Shmuel Kantorovitz, Ami Viselter
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Oberwolfach Reports, 2023
Operator algebras form a very active area of mathematics which, since its inception in the 1940s, has always been driven by interactions with other fields of mathematics and physics. The scope of these interactions is very wide, ranging over dynamical systems, (non-commutative) geometry, functional analysis, (geometric) group theory, topology, random ...
Dimitri L. Shlyakhtenko +3 more
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Operator algebras form a very active area of mathematics which, since its inception in the 1940s, has always been driven by interactions with other fields of mathematics and physics. The scope of these interactions is very wide, ranging over dynamical systems, (non-commutative) geometry, functional analysis, (geometric) group theory, topology, random ...
Dimitri L. Shlyakhtenko +3 more
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Oberwolfach Reports, 2020
The subject of Operator Algebras is a flourishing broad area of mathematics which has strong ties to many other areas in mathematics including Functional/Harmonic Analysis, Topology, (non-commutative) Geometry, Geometric Group Theory, Dynamical Systems, Descriptive Set Theory, Model Theory, Random Matrices and many more.
Mikael Rørdam +3 more
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The subject of Operator Algebras is a flourishing broad area of mathematics which has strong ties to many other areas in mathematics including Functional/Harmonic Analysis, Topology, (non-commutative) Geometry, Geometric Group Theory, Dynamical Systems, Descriptive Set Theory, Model Theory, Random Matrices and many more.
Mikael Rørdam +3 more
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Semigroupoid C*-algebras and ultragraph C*-algebras
Israel Journal of Mathematics, 2015zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Asian-European Journal of Mathematics, 2014
The notion of quasicomplemented C-algebras is introduced. The concepts of strong α-ideals and O-ideals are introduced and then some properties of quasicomplemented C-algebras are studied with the help of strong α-ideals and O-ideals. The concept of regular C-algebras is introduced and also some equivalent conditions are derived for every regular C ...
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The notion of quasicomplemented C-algebras is introduced. The concepts of strong α-ideals and O-ideals are introduced and then some properties of quasicomplemented C-algebras are studied with the help of strong α-ideals and O-ideals. The concept of regular C-algebras is introduced and also some equivalent conditions are derived for every regular C ...
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Asian-European Journal of Mathematics, 2013
The concept of normal C-algebras is introduced. The class of all normal C-algebras is characterized in terms of minimal prime ideals. Direct products of normal C-algebras are studied. A congruence is introduced in terms of multiplicative sets and an equivalency between the normalities of C-algebras and the respective quotient algebras is observed.
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The concept of normal C-algebras is introduced. The class of all normal C-algebras is characterized in terms of minimal prime ideals. Direct products of normal C-algebras are studied. A congruence is introduced in terms of multiplicative sets and an equivalency between the normalities of C-algebras and the respective quotient algebras is observed.
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2016
The field of operator algebras is a flourishing area of mathematics with strong ties to many other areas including functional/harmonic analysis, topology, (non-commutative) geometry, group theory and dynamical systems. The $C^*$-Algebra workshop at Oberwolfach brings together leading experts and young researchers in all subjects where $C^*$-algebras ...
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The field of operator algebras is a flourishing area of mathematics with strong ties to many other areas including functional/harmonic analysis, topology, (non-commutative) geometry, group theory and dynamical systems. The $C^*$-Algebra workshop at Oberwolfach brings together leading experts and young researchers in all subjects where $C^*$-algebras ...
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Oberwolfach Reports, 2017
The field of operator algebras is a flourishing area of mathematics with strong ties to many other areas including functional/harmonic analysis, topology, (non-commutative) geometry, group theory and dynamical systems. The C^* -Algebra workshop at ...
Mikael Rordam +3 more
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The field of operator algebras is a flourishing area of mathematics with strong ties to many other areas including functional/harmonic analysis, topology, (non-commutative) geometry, group theory and dynamical systems. The C^* -Algebra workshop at ...
Mikael Rordam +3 more
openaire +1 more source