[PDF] Top 20 On (N+K) Power Class(Q) Operators in the Hilbert Space - II
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On (N+K) Power Class(Q) Operators in the Hilbert Space - II
... power class(𝑄)operator. 8. If T is (n+k) power class (𝑄)operator such that T doubly commute with an isometric operator S, then TS is (n+k) power ...9. ... See full document
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On (N+K) Power Class (Q) Operators in the Hilbert Space - I
... Linear operators on a Real (Complex) Hilbert space H is taken for the research work and the following findings on the class of (n+k) power class (Q) ... See full document
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Čebyšëv subspaces of JBW∗ triples
... a Hilbert space if and only if it has finite ...complex Hilbert space or a type Cartan factor II (it is known that II ... See full document
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Isomorphism of Groups of Operators on Hilbert Space
... Metric (or Distance Function): ―Let M be a non empty set then a real valued function d defined on M⨯M is called a distance function (or metric function or simply metric on M ) if the following conditions are satisfied ... See full document
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BISHOP'S PROPERTY () AND WEIGHTED CONDITIONAL TYPE OPERATORS IN k-QUASI CLASS A n
... Let B(H) denote the C ∗ -algebra of all bounded linear operators on an infinite dimen- sional complex Hilbert space H. We shall write ker(T) and ran(T ) for the null space and range of T , ... See full document
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On a certain class of nonstationary sequences in Hilbert space
... correlation K(n, m) = X(n), X(m) of certain se- quences: X(n) = T n x 0 , x 0 ∈ H where T is a contraction in Hilbert space ...nonunitary operators, we give the ... See full document
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3. On k-quasi class $A_{n}^{*}$ operators
... Throughout this paper, let H be an infinite dimensional separable complex Hilbert space with inner product h·, ·i. Let L(H) denote the C ∗ algebra for all bounded operators on H. We shall denote the ... See full document
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2. On k-quasi class Q operators
... complex Hilbert space with inner product h·, ...bounded operators on H. For T ∈ L(H), we denote by kerT the null space, by T (H) the range of T and by σ(T ) the spectrum of T ...kT k = ... See full document
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Aluthge Transformation of (n,k) Quasi Class Q and (n,k) Quasi Class Q^* Operators
... new class of operators called (n,k) quasi class Q and (n,k) quasi class Q^* operators are introduced and studied some ...Quasi class ... See full document
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21. On the class of $n$-power quasi-normal operators on Hilbert space
... the class of n-power quasi-normal operators in Hilbert spaces and we develop some basic properties of this ...a class of operators denoted by ( Z n ) contained the ... See full document
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Quantum time evolution in terms of nonredundant probabilities
... space parametrized by probabilities or, equivalently, expectation values. Its time evolution [Eq. (18) or (21)] is governed by a linear and autonomous classical flow. Therefore, one can describe the quantum ... See full document
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A study on numerical range of operators in a hilbert space
... Notwithstanding the fact that the numerical range is still a useful to o l f o r the study of finite matrices, the scope of the concept of numerical ranges has been enlarged by its usefu[r] ... See full document
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Hilbert space theory for relativistic dynamics with reflection. Special cases
... Among the special cases considered in this article, of particular interest is the case N = 0, yielding τ = π . Indeed, for this choice the repulsive eigenfunction (essentially given by the relativistic conical ... See full document
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A Study on Quasi Class Q Operator
... CLASS Q OPERATOR : In [2], B.P.Duggal, C.S.Kubrusly and N.Levan introduced a new class ‘Class Q ’ operator and showed that this class of operators properly induces the paranormal operat[r] ... See full document
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Obituary: T Trevor West 1938 2012
... of operators (on Banach or Hilbert spaces) and, for instance, reflexivity of operators and G-operators are discussed in several of these ... See full document
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Refinement of Jensen’s inequality for operator convex functions
... We launch the corresponding mixed symmetric means for positive self-adjoint operators defined on Hilbert space and also establish the refinement of inequality between power means of stri[r] ... See full document
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On a Class of Composition Operators on Bergman Space
... Let h ∞ ( D ) be the space of bounded harmonic functions on D . Then h ∞ ( D ) ⊂ L ∞ ( D ). It is well known (see [9]) that every harmonic function on D is the sum of an analytic function and the conjugate of ... See full document
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Some generalization of power inequalities for the numerical radius of sum of products of two operators in a Hilbert space
... In this paper, we generalize some power inequalities numerical radius for the finite number sum of product of two operators in a Hilbert space.. Also we generalized some inequalities for[r] ... See full document
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Fock Spaces for the q Dunkl Kernel
... [2] V. Bargmann, “On a Hilbert Space of Anal ytic Functions and an Associated Integral Transform, Part I,” Commu- nications on Pure and Applied Mathematics, Vol. 14, No. 3, 1961, pp. 187-214. ... See full document
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Trace Inequalities of Lipschitz Type for Power Series of Operators on Hilbert Spaces
... Key words : Banach algebras of operators on Hilbert spaces, Power series, Lipschitz type inequalities, Jensen’s type inequalities, Trace of operators, Hilbert-Schmidt norm.. AMS Subject [r] ... See full document
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