33,573 research outputs found

    Radar, Insect Population Ecology, and Pest Management

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    Discussions included: (1) the potential role of radar in insect ecology studies and pest management; (2) the potential role of radar in correlating atmospheric phenomena with insect movement; (3) the present and future radar systems; (4) program objectives required to adapt radar to insect ecology studies and pest management; and (5) the specific action items to achieve the objectives

    Exact solution of a model DNA-inversion genetic switch with orientational control

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    DNA inversion is an important mechanism by which bacteria and bacteriophage switch reversibly between phenotypic states. In such switches, the orientation of a short DNA element is flipped by a site-specific recombinase enzyme. We propose a simple model for a DNA inversion switch in which recombinase production is dependent on the switch state (orientational control). Our model is inspired by the fim switch in Escherichia coli. We present an exact analytical solution of the chemical master equation for the model switch, as well as stochastic simulations. Orientational control causes the switch to deviate from Poissonian behaviour: the distribution of times in the on state shows a peak and successive flip times are correlated.Comment: Revised version, accepted for publicatio

    Spacetime structure of static solutions in Gauss-Bonnet gravity: neutral case

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    We study the spacetime structures of the static solutions in the nn-dimensional Einstein-Gauss-Bonnet-Λ\Lambda system systematically. We assume the Gauss-Bonnet coefficient α\alpha is non-negative. The solutions have the (n−2)(n-2)-dimensional Euclidean sub-manifold, which is the Einstein manifold with the curvature k=1, 0k=1,~0 and -1. We also assume 4α~/ℓ2≤14{\tilde \alpha}/\ell^2\leq 1, where ℓ\ell is the curvature radius, in order for the sourceless solution (M=0) to be defined. The general solutions are classified into plus and minus branches. The structures of the center, horizons, infinity and the singular point depend on the parameters α\alpha, ℓ2\ell^2, kk, MM and branches complicatedly so that a variety of global structures for the solutions are found. In the plus branch, all the solutions have the same asymptotic structure at infinity as that in general relativity with a negative cosmological constant. For the negative mass parameter, a new type of singularity called the branch singularity appears at non-zero finite radius r=rb>0r=r_b>0. The divergent behavior around the singularity in Gauss-Bonnet gravity is milder than that around the central singularity in general relativity. In the k=1, 0k=1,~0 cases the plus-branch solutions do not have any horizon. In the k=−1k=-1 case, the radius of the horizon is restricted as rh2α~r_h\sqrt{2\tilde{\alpha}}) in the plus (minus) branch. There is also the extreme black hole solution with positive mass in spite of the lack of electromagnetic charge. We briefly discuss the effect of the Gauss-Bonnet corrections on black hole formation in a collider and the possibility of the violation of third law of the black hole thermodynamics.Comment: 19 pages, 11 figure

    Experience with prolamine for duct obliteration

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