6,878 research outputs found

    The excitation of a charged string passing through a shock wave in a charged Aichelburg-Sexl spacetime

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    We investigate how much a first-quantized charged bosonic test string gets excited after crossing a shock wave generated by a charged particle with mass M~\tilde{M} and charge Q~\tilde{Q}. On the basis of Kaluza-Klein theory, we pay attention to a closed string model where charge is given by a momentum along a compactified extra-dimension. The shock wave is given by a charged Aichelburg-Sexl (CAS) spacetime where Q~=0\tilde{Q}=0 corresponds to the ordinary Aichelburg-Sexl one. We first show that the CAS spacetime is a solution to the equations of motion for the metric, the gauge field, and the axion field in the low-energy limit. Secondly, we compute the mass expectation value of the charged test string after passing through the shock wave in the CAS spacetime. In the case of small Q~\tilde{Q}, gravitational and Coulomb forces are canceled out each other and hence the excitation of the string remains very small. This is independent of the particle mass M~\tilde{M} or the strength of the shock wave. In the case of large Q~\tilde{Q}, however, every charged string gets highly excited by quantum fluctuation in the extra-dimension caused by both the gauge and the axion fields. This is quite different from classical "molecule", which consists of two electrically charged particles connected by a classical spring.Comment: Latex, 20 pages, no figures, accepted for Nucl. Phys.

    Fundamental vs. Solitonic Description of D3 branes

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    Type IIB string theory expanded around D3 brane backgrounds describes the dynamics of D3 branes as solitonic objects. On the other hand, there is a fundamental description of them via Polchinski's open strings with Dirichlet boundary conditions. Since these two descriptions describe the dynamics of the same objects, D3 branes, it is natural to believe that they are dual. Therefore at this level, we have a string-string duality as opposed to a string-field theory duality. Once we take the same limits in both descriptions, Maldacena Conjecture in its weaker form follows. We try to make this viewpoint precise and study the implication of it for the stronger form of Maldacena Conjecture.Comment: 11 pages, 3 figures, typos correcte

    A Polynomial Hybrid Monte Carlo Algorithm

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    We present a simulation algorithm for dynamical fermions that combines the multiboson technique with the Hybrid Monte Carlo algorithm. We find that the algorithm gives a substantial gain over the standard methods in practical simulations. We point out the ability of the algorithm to treat fermion zeromodes in a clean and controllable manner.Comment: Latex, 1 figure, 12 page

    Strings in the pp-wave Background from Membrane

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    In this paper we study strings with quantized masses in the pp-wave background. We obtain these strings from the membrane theory. For achieving to this, one of the membrane and one of the spacetime directions will be identified and wrapped. From the action of strings in the pp-wave background, we obtain its mass dual action. Some properties of the closed and open strings in this background will be studied.Comment: 15 pages, Latex, no figure, major changes have been introduce

    Ordering monomial factors of polynomials in the product representation

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    The numerical construction of polynomials in the product representation (as used for instance in variants of the multiboson technique) can become problematic if rounding errors induce an imprecise or even unstable evaluation of the polynomial. We give criteria to quantify the effects of these rounding errors on the computation of polynomials approximating the function 1/s1/s. We consider polynomials both in a real variable ss and in a Hermitian matrix. By investigating several ordering schemes for the monomials of these polynomials, we finally demonstrate that there exist orderings of the monomials that keep rounding errors at a tolerable level.Comment: Latex2e file, 7 figures, 32 page

    Phase Structure of Black Holes and Strings on Cylinders

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    We use the (M,n) phase diagram recently introduced in hep-th/0309116 to investigate the phase structure of black holes and strings on cylinders. We first prove that any static neutral black object on a cylinder can be put into an ansatz for the metric originally proposed in hep-th/0204047, generalizing a result of Wiseman. Using the ansatz, we then show that all branches of solutions obey the first law of thermodynamics and that any solution has an infinite number of copies. The consequences of these two results are analyzed. Based on the new insights and the known branches of solutions, we finally present an extensive discussion of the possible scenarios for the Gregory-Laflamme instability and the black hole/string transition.Comment: 26 pages, 10 figures, v2: refs. added, minor corrections and addition

    Recent Developments in Fermion Simulation Algorithms

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    A summary of recent developments in the field of simulation algorithms for dynamical fermions is given.Comment: Plenary talk given at the International Symposium on Lattice Field Theory, 4-8 June 1996, St. Louis, Mo, USA, Latex, 3 Figures, 7 page

    Performance Tests of the Kramers Equation and Boson Algorithms for Simulations of QCD

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    We present a performance comparison of the Kramers equation and the boson algorithms for simulations of QCD with two flavors of dynamical Wilson fermions and gauge group SU(2)SU(2). Results are obtained on 63126^312, 83128^312 and 16416^4 lattices. In both algorithms a number of optimizations are installed.Comment: uuencoded postscript file, no figures, 10 page

    Strings in Plane Wave Backgrounds Revisited

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    String theory in an exact plane wave background is explored. A new example of singularity in the sense of string theory for nonsingular spacetime metric is presented. The 4-tachyon scattering amplitude is constructed. The spectrum of states found from the poles in the factorization turns out to be equivalent to that of the theory in flat space-time. The massless vertex operator is obtained from the residue of the first order pole.Comment: 15 pages, GTCRG-8, RevTe

    Entropy of Non-Extreme Rotating Black Holes in String Theories

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    We formulate the Rindler space description of rotating black holes in string theories. We argue that the comoving frame is the natural frame for studying thermodynamics of rotating black holes and statistical analysis of rotating black holes gets simplified in this frame. We also calculate statistical entropies of general class of rotating black holes in heterotic strings on tori by applying D-brane description and the correspondence principle. We find at least qualitative agreement between the Bekenstein-Hawking entropies and the statistical entropies of these black hole solutions.Comment: 29 pages, uses RevTe
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