Search Results - "Koliha, J.J."

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  1. 1

    ON THE NORM OF IDEMPOTENTS IN C-ALGEBRAS by KOLIHA, J.J., RAKOČEVIĆ, V.

    Published in The Rocky Mountain journal of mathematics (01-06-2004)
    “…In this paper we study norms of idempotents in C*-algebras. Results of Ljance, Vidav, Buckholtz and Wimmer on idempotent operators in Hilbert spaces are…”
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  2. 2

    On Kaufmanʼs theorem by Koliha, J.J.

    “…Kaufmanʼs theorem (Kaufman, 1978 [9]) on representing closed linear operators as quotients of bounded operators is given a new constructive proof, and is…”
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  3. 3

    Positive solutions to the equations A X = C and X B = D for Hilbert space operators by Dajić, Alegra, Koliha, J.J.

    “…The paper studies the equation A X = C for bounded linear operators between Hilbert spaces, gives conditions for the existence of hermitian solutions and…”
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  4. 4

    Moore–Penrose inverse in rings with involution by Koliha, J.J., Djordjević, Dragan, Cvetković, Dragana

    Published in Linear algebra and its applications (15-10-2007)
    “…We study the Moore–Penrose inverse (MP-inverse) in the setting of rings with involution. The results include the relation between regular, MP-invertible and…”
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  5. 5

    EP elements in rings by Mosić, Dijana, Djordjević, Dragan S., Koliha, J.J.

    Published in Linear algebra and its applications (01-08-2009)
    “…In this paper, we present a number of new characterizations of EP elements in rings with involution in purely algebraic terms, and considerably simplify proofs…”
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  6. 6

    Generalized Drazin invertibility of combinations of idempotents by Koliha, J.J., Cvetković-Ilić, Dragana, Deng, Chunyuan

    Published in Linear algebra and its applications (01-11-2012)
    “…The paper serves as a correction to J. Math. Anal. Appl. 359 (2009) 731–738 dealing with the Drazin invertibility of combinations of idempotents p,q in a…”
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  7. 7

    Equations ax = c and xb = d in rings and rings with involution with applications to Hilbert space operators by Dajić, Alegra, Koliha, J.J.

    Published in Linear algebra and its applications (01-10-2008)
    “…This paper reviews the equations ax = c and xb = d from a new perspective by studying them in the setting of associative rings with or without involution…”
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  8. 8

    The nullity and rank of linear combinations of idempotent matrices by Koliha, J.J., Rakočević, V.

    Published in Linear algebra and its applications (01-10-2006)
    “…Baksalary and Baksalary [J.K. Baksalary, O.M. Baksalary, Nonsingularity of linear combinations of idempotent matrices, Linear Algebra Appl. 388 (2004) 25–29]…”
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  9. 9

    The difference and sum of projectors by Koliha, J.J, Rakočević, V, Straškraba, I

    Published in Linear algebra and its applications (01-09-2004)
    “…The aim of this paper is to present new results on the invertibility of the sum of projectors, and new relations between the nonsingularity of the difference…”
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  10. 10

    THE a-DRAZIN INVERSE AND ERGODIC BEHAVIOUR OF SEMIGROUPS AND COSINE OPERATOR FUNCTIONS by BUTZER, P.L., KOLIHA, J.J.

    Published in Journal of operator theory (01-09-2009)
    “…The paper introduces a special type of a Drazin-like inverse for closed linear operators that arises naturally in ergodic theory of operator semigroups and…”
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  11. 11

    Factorization of EP elements in C-algebras by Djordjević, D.S., Koliha, J.J., Straškraba, I.

    Published in Linear & multilinear algebra (01-09-2009)
    “…We offer some extensions to C*-algebra elements of factorization properties of EP operators on a Hilbert space…”
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  12. 12

    Invertibility of the Difference of Idempotents by Koliha, J.J., Rakočević, V.

    Published in Linear & multilinear algebra (2003)
    “…We study conditions equivalent to the invertibility of f m g when f and g are idempotents in a unital ring, and give applications to bounded linear operators…”
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  13. 13

    Error bounds for a general perturbation of the Drazin inverse by Koliha, J.J.

    Published in Applied mathematics and computation (10-03-2002)
    “…The paper solves a long standing problem of finding error bounds for a general perturbation of the Drazin inverse. The bounds are given in terms of the…”
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  14. 14

    Invertibility of the Sum of Idempotents by Koliha, J.J., RakoČević, V.

    Published in Linear & multilinear algebra (01-01-2002)
    “…We study necessary and sufficient conditions for the invertibility of the sum f+g when f and g are idempotents in a unital ring or bounded linear operators in…”
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  15. 15

    CHARACTERIZING HERMITIAN, NORMAL AND EP OPERATORS by Djordjević, Dragan S., Koliha, J. J.

    Published in Filomat (01-01-2007)
    “…In this paper further characterizations of Hermitian, normal and EP operators on Hilbert spaces are established. Thus the recent results of O. M. Baksalary and…”
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  16. 16

    Perturbation of the Drazin inverse for matrices with equal eigenprojections at zero by Castro González, N., Koliha, J.J., Wei, Yimin

    Published in Linear algebra and its applications (15-06-2000)
    “…Let A π denote the eigenprojection of a matrix A corresponding to the eigenvalue 0. We characterize matrices B such that B π=A π , and derive from the results:…”
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  18. 18

    A simple proof of the product theorem for EP matrices by Koliha, J.J.

    Published in Linear algebra and its applications (15-06-1999)
    “…We give a simple proof of a recent theorem of Hartwig and Katz on the product of EP matrices…”
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  19. 19

    SINGULARLY PERTURBED C0-SEMIGROUPS AND NONHOMOGENEOUS DIFFERENTIAL EQUATIONS IN BANACH SPACES by KOLIHA, J.J., TRAN, TRUNG DINH

    Published in Journal of operator theory (01-10-2005)
    “…In this paper we study a singular perturbation of an asymptotically convergent operator C0-semigroup, and describe the spectral behaviour and a power series…”
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  20. 20

    THE DRAZIN INVERSE FOR CLOSED LINEAR OPERATORS AND THE ASYMPTOTIC CONVERGENCE OF C0-SEMIGROUPS by KOLIHA, J.J., TRAN, TRUNG DINH

    Published in Journal of operator theory (01-10-2001)
    “…The paper defines and studies the Drazin inverse for a closed linear operator A in a Banach space X in the case that 0 is an isolated spectral point of A…”
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