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Dive into the research topics where S. Karamov is active.

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Featured researches published by S. Karamov.


Physical Review D | 2002

Exact Lattice Supersymmetry: the Two-Dimensional N = 2 Wess-Zumino Model

Simon Catterall; S. Karamov

We study the two-dimensional Wess-Zumino model with extended


Physical Review D | 2003

Lattice study of the two-dimensional Wess-Zumino model

Simon Catterall; S. Karamov

N=2


arXiv: High Energy Physics - Lattice | 2002

A two-dimensional lattice model with exact supersymmetry

Simon Catterall; S. Karamov

supersymmetry on the lattice. The lattice prescription we choose has the merit of preserving exactly a single supersymmetric invariance at finite lattice spacing a. Furthermore, we construct three other transformations of the lattice fields under which the variation of the lattice action vanishes to


Physics Letters B | 2002

Testing a Fourier-accelerated hybrid Monte Carlo algorithm

Simon Catterall; S. Karamov

{O(ga}^{2})


Physical Review Letters | 2001

Observation af the Omega(0)(c) charmed baryon at CLEO

Raymond G. Ammar; David Z. Besson; A. Bean; X. Zhao; S. Prell; E. Johnson; A. J. S. Smith; I. P. J. Shipsey; C. Gwon; S. Kopp; F. Blanc; S. Anderson; S. P. Pappas; R. Mountain; R. J. Wilson; D. Y. Kim; S. Schuh; C. J. Stepaniak; G. Masek; W. M. Sun; R. Kass; V. Pavlunin; T. K. Pedlar; H. Schwarthoff; C. Bebek; A. I. Rubiera; S. J. Lee; J. Lee; K. Berkelman; M. M. Zoeller

where g is a typical interaction coupling. These four transformations correspond to the two Majorana supercharges of the continuum theory. We also derive lattice Ward identities corresponding to these exact and approximate symmetries. We use dynamical fermion simulations to check the equality of the mass gaps in the boson and fermion sectors and to check the lattice Ward identities. At least for weak coupling we see no problems associated with a lack of reflection positivity in the lattice action and find good agreement with theory. At strong coupling we provide evidence that problems associated with a lack of reflection positivity are evaded for small enough lattice spacing.


Physical Review Letters | 2000

Search for the Decay B(bar sign){sup 0}{yields} D{sup *0}{gamma}

M. Artuso; R. Ayad; C. Boulahouache; K. Bukin; E. Dambasuren; S. Karamov; S. Kopp; G. Majumder; G. C. Moneti; R. Mountain

We present results from a numerical simulation of the two-dimensional Euclidean Wess-Zumino model. In the continuum the theory possesses N=1 supersymmetry. The lattice model we employ was analyzed by Golterman and Petcher in \cite{susy} where a perturbative proof was given that the continuum supersymmetric Ward identities are recovered without finite tuning in the limit of vanishing lattice spacing. Our simulations demonstrate the existence of important non-perturbative effects in finite volumes which modify these conclusions. It appears that in certain regions of parameter space the vacuum state can contain solitons corresponding to field configurations which interpolate between different classical vacua. In the background of these solitons supersymmetry is partially broken and a light fermion mode is observed. At fixed coupling the critical mass separating phases of broken and unbroken supersymmetry appears to be volume dependent. We discuss the implications of our results for continuum supersymmetry breaking.


Physical Review Letters | 2000

Search for the Decay B(bar sign)° D{sup *0}γ

M. Artuso; R. Ayad; C. Boulahouache; K. Bukin; E. Dambasuren; S. Karamov; S. Kopp; Gobinda Majumder; G. C. Moneti

Abstract Starting from a simple discrete model which exhibits a supersymmetric invariance we construct a local, interacting, two-dimensional Euclidean lattice theory which also admits an exact supersymmetry. This model is shown to correspond to the Wess-Zumino model with extended N = 2 supersymmetry in the continuum. We have performed dynamical fermion simulations to check the spectrum and supersymmetric Ward identities and find good agreement with theory.

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S. Kopp

University of Texas at Austin

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A. Bean

University of Kansas

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