477 research outputs found

    Lightning -Apollo To Shuttle

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    The lightning discharge that struck the Apollo 12 spacecraft thirty-six seconds after launch pointed up a whole series of problems that called out for answers if the Manned Space Program were to proceed with minimum impact to future missions and the crews that would fly them. This paper traces the history of lightning study by the Kennedy Space Center from then to now with particular emphasis on the potential problems that may arise in the process of getting ready for and carrying out the Space Shuttle Program

    General heatbath algorithm for pure lattice gauge theory

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    A heatbath algorithm is proposed for pure SU(N) lattice gauge theory based on the Manton action of the plaquette element for general gauge group N. Comparison is made to the Metropolis thermalization algorithm using both the Wilson and Manton actions. The heatbath algorithm is found to outperform the Metropolis algorithm in both execution speed and decorrelation rate. Results, mostly in D=3, for N=2 through 5 at several values for the inverse coupling are presented.Comment: 9 pages, 10 figures, 1 table, major revision, final version, to appear in PR

    The 2D AKLT state on the honeycomb lattice is a universal resource for quantum computation

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    Universal quantum computation can be achieved by simply performing single-qubit measurements on a highly entangled resource state. Resource states can arise from ground states of carefully designed two-body interacting Hamiltonians. This opens up an appealing possibility of creating them by cooling. The family of Affleck-Kennedy-Lieb-Tasaki (AKLT) states are the ground states of particularly simple Hamiltonians with high symmetry, and their potential use in quantum computation gives rise to a new research direction. Expanding on our prior work [T.-C. Wei, I. Affleck, and R. Raussendorf, Phys. Rev. Lett. 106, 070501 (2011)], we give detailed analysis to explain why the spin-3/2 AKLT state on a two-dimensional honeycomb lattice is a universal resource for measurement-based quantum computation. Along the way, we also provide an alternative proof that the 1D spin-1 AKLT state can be used to simulate arbitrary one-qubit unitary gates. Moreover, we connect the quantum computational universality of 2D random graph states to their percolation property and show that these states whose graphs are in the supercritical (i.e. percolated) phase are also universal resources for measurement-based quantum computation.Comment: 21 pages, 13 figures, long version of Phys. Rev. Lett. 106, 070501 (2011) or arXiv:1102.506

    Rare events in population genetics: Stochastic tunneling in a two-locus model with recombination

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    We study the evolution of a population in a two-locus genotype space, in which the negative effects of two single mutations are overcompensated in a high fitness double mutant. We discuss how the interplay of finite population size, NN, and sexual recombination at rate rr affects the escape times tesct_\mathrm{esc} to the double mutant. For small populations demographic noise generates massive fluctuations in tesct_\mathrm{esc}. The mean escape time varies non-monotonically with rr, and grows exponentially as lntescN(rr)3/2\ln t_{\mathrm{esc}} \sim N(r - r^\ast)^{3/2} beyond a critical value rr^\ast.Comment: 4 pages, 3 figure

    Critical behavior for mixed site-bond directed percolation

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    We study mixed site-bond directed percolation on 2D and 3D lattices by using time-dependent simulations. Our results are compared with rigorous bounds recently obtained by Liggett and by Katori and Tsukahara. The critical fractions psitecp_{site}^c and pbondcp_{bond}^c of sites and bonds are extremely well approximated by a relationship reported earlier for isotropic percolation, (logpsitec/logpsitec+logpbondc/logpbondc=1)(\log p_{site}^c/\log p_{site}^{c^*}+\log p_{bond}^c/\log p_{bond}^{c^*} = 1) , where psitecp_{site}^{c^*} and pbondcp_{bond}^{c^*} are the critical fractions in pure site and bond directed percolation.Comment: 10 pages, figures available on request from [email protected]

    Hyperscaling in the Domany-Kinzel Cellular Automaton

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    An apparent violation of hyperscaling at the endpoint of the critical line in the Domany-Kinzel stochastic cellular automaton finds an elementary resolution upon noting that the order parameter is discontinuous at this point. We derive a hyperscaling relation for such transitions and discuss applications to related examples.Comment: 8 pages, latex, no figure

    Thermal noise suppression: how much does it cost?

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    In order to stabilize the behavior of noisy systems, confining it around a desirable state, an effort is required to suppress the intrinsic noise. This noise suppression task entails a cost. For the important case of thermal noise in an overdamped system, we show that the minimum cost is achieved when the system control parameters are held constant: any additional deterministic or random modulation produces an increase of the cost. We discuss the implications of this phenomenon for those overdamped systems whose control parameters are intrinsically noisy, presenting a case study based on the example of a Brownian particle optically trapped in an oscillating potential.Comment: 6 page

    Crossover between Levy and Gaussian regimes in first passage processes

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    We propose a new approach to the problem of the first passage time. Our method is applicable not only to the Wiener process but also to the non--Gaussian Leˊ\acute{\rm e}vy flights or to more complicated stochastic processes whose distributions are stable. To show the usefulness of the method, we particularly focus on the first passage time problems in the truncated Leˊ\acute{\rm e}vy flights (the so-called KoBoL processes), in which the arbitrarily large tail of the Leˊ\acute{\rm e}vy distribution is cut off. We find that the asymptotic scaling law of the first passage time tt distribution changes from t(α+1)/αt^{-(\alpha +1)/\alpha}-law (non-Gaussian Leˊ\acute{\rm e}vy regime) to t3/2t^{-3/2}-law (Gaussian regime) at the crossover point. This result means that an ultra-slow convergence from the non-Gaussian Leˊ\acute{\rm e}vy regime to the Gaussian regime is observed not only in the distribution of the real time step for the truncated Leˊ\acute{\rm e}vy flight but also in the first passage time distribution of the flight. The nature of the crossover in the scaling laws and the scaling relation on the crossover point with respect to the effective cut-off length of the Leˊ\acute{\rm e}vy distribution are discussed.Comment: 18pages, 7figures, using revtex4, to appear in Phys.Rev.

    The Second Conference on Lunar Bases and Space Activities of the 21st Century, volume 2

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    These 92 papers comprise a peer-reviewed selection of presentations by authors from NASA, the Lunar and Planetary Institute (LPI), industry, and academia at the Second Conference on Lunar Bases and Space Activities of the 21st Century. These papers go into more technical depth than did those published from the first NASA-sponsored symposium on the topic, held in 1984. Session topics included the following: (1) design and operation of transportation systems to, in orbit around, and on the Moon; (2) lunar base site selection; (3) design, architecture, construction, and operation of lunar bases and human habitats; (4) lunar-based scientific research and experimentation in astronomy, exobiology, and lunar geology; (5) recovery and use of lunar resources; (6) environmental and human factors of and life support technology for human presence on the Moon; and (7) program management of human exploration of the Moon and space

    Force distributions in a triangular lattice of rigid bars

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    We study the uniformly weighted ensemble of force balanced configurations on a triangular network of nontensile contact forces. For periodic boundary conditions corresponding to isotropic compressive stress, we find that the probability distribution for single-contact forces decays faster than exponentially. This super-exponential decay persists in lattices diluted to the rigidity percolation threshold. On the other hand, for anisotropic imposed stresses, a broader tail emerges in the force distribution, becoming a pure exponential in the limit of infinite lattice size and infinitely strong anisotropy.Comment: 11 pages, 17 figures Minor text revisions; added references and acknowledgmen
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