2021Ikonion Journal of MathematicsOpen access

AN INVESTIGATION ON THE BEHAVIOUR OF UNBOUNDED OPERATORS IN Г-HILBERT SPACE

Sahın Injamamul ISLAM

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Abstract

In this paper, we investigate about the behavior of unbounded operators in Г-Hilbert Space. Here we discussed about the adjoint, self-adjoint, symmetric and other related properties of densely defined operator. We proof some related theorems and corollaries and will show the characterizations of this operators in Г -Hilbert Space.

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In this paper, we investigate about the behavior of unbounded operators in Г-Hilbert Space. Here we discussed about the adjoint, self-adjoint, symmetric and other related properties of densely defined operator. We proof some related theorems and corollaries and will show the characterizations of this operators in Г -Hilbert Space.

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Available abstract

In this paper, we investigate about the behavior of unbounded operators in Г-Hilbert Space. Here we discussed about the adjoint, self-adjoint, symmetric and other related properties of densely defined operator. We proof some related theorems and corollaries and will show the characterizations of this operators in Г -Hilbert Space.

Key concepts: Hilbert space, Hermitian adjoint, Mathematics, Compact operator on Hilbert space, Operator theory, Operator (biology), Pure mathematics, Space (punctuation)

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