We study some properties of (,)-normal operators and we present various inequalities between the operator norm and the numerical radius of (,)-normal operators on Banach algebra ℬ(ℋ) of all bounded linear operators ∶ℋ→ℋ, where ℋ is Hilbert space
AbstractSome inequalities for the numerical radius, the operator norm and the maximum of the real pa...
In this paper various inequalities between the operator norm and its numerical radius are provided. ...
In this paper various inequalities between the operator norm and its numerical radius are provided. ...
Abstract. An operator T acting on a Hilbert space is called (α, β)-normal (0 ≤ α ≤ 1 ≤ β) if α2T ∗T ...
Abstract. An operator T is called (α, β)-normal (0 ≤ α ≤ 1 ≤ β) if α2T ∗T ≤ TT ∗ ≤ β2T ∗T. In this ...
An operator T is called (α,β)-normal (0 ≤ α ≤ 1 ≤ β) if α²T*T ≤ TT* ≤ β²T*T. In this paper, we esta...
Some inequalities for the numerical radius of normal operators in\ud Hilbert spaces are given
In this paper we establish various inequalities between the operator norm and the numerical radius ...
Some inequalities for the numerical radius of normal operators in Hilbert spaces are given
Some inequalities for the numerical radius of normal operators in Hilbert spaces are given
An operator T is called (α,β)-normal (0 ≤ α ≤ 1 ≤ β) if α²T*T ≤ TT* ≤ β²T*T.\ud In this paper, we es...
In this paper, more inequalities between the operator norm and\ud its numerical radius, for the clas...
Abstract. Some recent inequalities for the norm and the numerical radius of linear operators in Hilb...
In this paper, more inequalities between the operator norm and its numerical radius, for the class ...
Some inequalities for the numerical radius, the operator norm and the maximum of the real part of b...
AbstractSome inequalities for the numerical radius, the operator norm and the maximum of the real pa...
In this paper various inequalities between the operator norm and its numerical radius are provided. ...
In this paper various inequalities between the operator norm and its numerical radius are provided. ...
Abstract. An operator T acting on a Hilbert space is called (α, β)-normal (0 ≤ α ≤ 1 ≤ β) if α2T ∗T ...
Abstract. An operator T is called (α, β)-normal (0 ≤ α ≤ 1 ≤ β) if α2T ∗T ≤ TT ∗ ≤ β2T ∗T. In this ...
An operator T is called (α,β)-normal (0 ≤ α ≤ 1 ≤ β) if α²T*T ≤ TT* ≤ β²T*T. In this paper, we esta...
Some inequalities for the numerical radius of normal operators in\ud Hilbert spaces are given
In this paper we establish various inequalities between the operator norm and the numerical radius ...
Some inequalities for the numerical radius of normal operators in Hilbert spaces are given
Some inequalities for the numerical radius of normal operators in Hilbert spaces are given
An operator T is called (α,β)-normal (0 ≤ α ≤ 1 ≤ β) if α²T*T ≤ TT* ≤ β²T*T.\ud In this paper, we es...
In this paper, more inequalities between the operator norm and\ud its numerical radius, for the clas...
Abstract. Some recent inequalities for the norm and the numerical radius of linear operators in Hilb...
In this paper, more inequalities between the operator norm and its numerical radius, for the class ...
Some inequalities for the numerical radius, the operator norm and the maximum of the real part of b...
AbstractSome inequalities for the numerical radius, the operator norm and the maximum of the real pa...
In this paper various inequalities between the operator norm and its numerical radius are provided. ...
In this paper various inequalities between the operator norm and its numerical radius are provided. ...
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