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2017•Transactions of A Razmadze Mathematical InstituteOpen access

On some methods of extending invariant and quasi-invariant measures

Aleks Kirtadze, N. Rusiashvili

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Abstract

In the present paper an approach to some questions in the theory of invariant (quasi-invariant) measures is discussed. It is useful in certain situations, where given topological groups or topological vector spaces are equipped with various nonzero σ -finite left invariant (left quasi-invariant) measures.

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In the present paper an approach to some questions in the theory of invariant (quasi-invariant) measures is discussed. It is useful in certain situations, where given topological groups or topological vector spaces are equipped with various nonzero σ -finite left invariant (left quasi-invariant) measures.

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Available abstract

In the present paper an approach to some questions in the theory of invariant (quasi-invariant) measures is discussed. It is useful in certain situations, where given topological groups or topological vector spaces are equipped with various nonzero σ -finite left invariant (left quasi-invariant) measures.

Key concepts: Invariant (physics), Mathematics, Invariant polynomial, Pure mathematics, Invariant measure, Finite type invariant, Mathematical analysis, Mathematical physics

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