Search Results - "Dubi, C"

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  1. 1

    Effective Dead Time of Two Non-Paralyzable Detector Components in Series by Dubi, C.

    Published in IEEE transactions on nuclear science (01-09-2022)
    “…Detector dead time losses, caused by both physical components in the detection system and the electronic data acquisition system, are perhaps the most…”
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  2. 2

    An algorithmic approach to simultaneous triangularization by Dubi, C.

    Published in Linear algebra and its applications (01-06-2009)
    “…We present and prove the validity of an algorithm constructing a simultaneous triangularization of a set on N matrices in C n × n . To do so, we first prove…”
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  3. 3

    Variance estimation in neutron coincidence counting using the bootstrap method by Dubi, C., Ocherashvilli, A., Ettegui, H., Pedersen, B.

    “…In the study, we demonstrate the implementation of the “bootstrap” method for a reliable estimation of the statistical error in Neutron Multiplicity Counting…”
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  4. 4

    A multi-region multi-energy formalism for the Feynman-alpha formulas by Malinovitch, T., Dubi, C.

    Published in Annals of nuclear energy (01-02-2015)
    “…•A formalism of N regions and M groups for the Feynman-α method is introduced.•Using a space-energy cell notation the expressions are simplified…”
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  5. 5

    LIST-mode applications for neutron multiplicity counting by Ridnik, T., Dubi, C., Israelashvili, I., Bagi, J., Huszti, J.

    “…In recent years, the data acquisition in neutron multiplicity measurements is rapidly changing from traditional shift-register electronics into fully digital…”
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  6. 6

    Modeling elaborate dead time in reactor monitoring using SDE’s by Dubi, C.

    Published in Annals of nuclear energy (01-08-2022)
    “…•The study introduces a novel method for modeling elaborate dead time (such as random dead time in a both paralyzing and nonparalyzing setting) using…”
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  7. 7

    Cascade representation and minimal factorization of multidimensional systems by Alpay, D., Dubi, C.

    Published in Systems & control letters (01-10-2008)
    “…We give necessary and sufficient conditions for both the existence of minimal factorization of a rational function of N complex variables and the cascade…”
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  8. 8

    A realization theorem for rational functions of several complex variables by Alpay, D., Dubi, C.

    Published in Systems & control letters (05-07-2003)
    “…We prove a realization theorem for rational functions of several complex variables…”
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  9. 9

    On commuting operators solving Gleason's problem by ALPAY, D, DUBI, C

    “…We prove the uniqueness of commuting operators solving Gleason's problem for certain spaces of functions analytic in the unit ball…”
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  10. 10

    LIMITING CURRENT SINGULARITIES IN ELECTRO DIFFUSION by DUBI, C.

    Published in Quarterly of applied mathematics (01-06-2003)
    “…This paper concerns the phenomenon of limiting current in the local electro neutrality approximation of electrodiffusion. The limiting current is the value of…”
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  11. 11

    Backward shift operator and finite dimensional de Branges Rovnyak spaces in the ball by Alpay, D., Dubi, C.

    Published in Linear algebra and its applications (15-09-2003)
    “…Recently Bolotnikov and Rodman characterized finite dimensional backward shift invariant subspaces of the Arveson space. In this note we study finite…”
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  12. 12

    Carathéodory Fejér interpolation in the ball with mixed derivatives by Alpay, D, Dubi, C

    Published in Linear algebra and its applications (01-05-2004)
    “…We use reproducing kernel Hilbert space methods to solve a Carathéodory–Fejér type interpolation problem with mixed derivatives (corresponding to a so-called…”
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  13. 13

    Neutron multiplicity moments with detector cross-talk by Cohen, E.O., Dubi, C., Yankovich, R.

    “…Passive neutron multiplicity counting (NMC) methods extract the intensity of a primary fission source from the measured moments of the count distribution. This…”
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  14. 14

    Carathéodory-Fejér interpolation in the ball by Alpay, D., Dubi, C.

    Published in Linear algebra and its applications (15-01-2003)
    “…We use the theory of reproducing kernel Hilbert spaces to solve a Carathéodory–Fejér interpolation problem in the class of Schur multipliers of the reproducing…”
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  15. 15

    Analytic derivation of the statistical error in the Feynman-α method by Dubi, C., Kolin, A.

    Published in Annals of nuclear energy (01-02-2016)
    “…The Feynman-α method is an often used method for analyzing the results of noise experiments in sub-critical systems near critical. In the study, we introduce…”
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  16. 16

    Dead time corrections using the backward extrapolation method by Gilad, E., Dubi, C., Geslot, B., Blaise, P., Kolin, A.

    “…Dead time losses in neutron detection, caused by both the detector and the electronics dead time, is a highly nonlinear effect, known to create high biasing in…”
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  17. 17

    Analytic derivation of the statistical error in the Feynman- method by Dubi, C, Kolin, A

    Published in Annals of nuclear energy (01-02-2016)
    “…The Feynman- method is an often used method for analyzing the results of noise experiments in sub-critical systems near critical. In the study, we introduce…”
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  18. 18

    Estimating the mass variance in neutron multiplicity counting—A comparison of approaches by Dubi, C., Croft, S., Favalli, A., Ocherashvili, A., Pedersen, B.

    “…In the standard practice of neutron multiplicity counting , the first three sampled factorial moments of the event triggered neutron count distribution are…”
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  19. 19

    Active neutron interrogation: Experimental results from the PUNITA device by Dubi, C., Ocherashvilli, A., Varasano, G., Yankovich, R., Bogucarska, T., Pedersen, B.

    “…The PUNITA device is a state-of-the-art active neutron interrogation facility, aimed to identify and quantify Special Nuclear Materials (SNM), by measuring…”
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  20. 20

    Mass uncertainty in neutron multiplicity counting associated with the uncertainty on the fission multiplicity factorial moments by Dubi, C., Heger, G., Ocherashvili, A., Pedersen, B.

    “…Passive neutron multiplicity counting relies on measurement of the spontaneous fission neutron yield, to estimate the amount of 240Pu in the tested sample. To…”
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