246 research outputs found

    Vapor-pressure data extrapolated to 1000 atmospheres /1.01 times 108N/m2/ for 13 refractory materials with low thermal absorption cross sections

    Get PDF
    Predicted high temperature vapor pressure data for refractory materials with low thermal absorption cross section

    Crew radiation dose from the plume of a high impulse gas-core nuclear rocket during a Mars mission

    Get PDF
    Crew radiation dose from plume of high impulse gas-core nuclear rocket during Mars missio

    Crew radiation dose from a gas-core nuclear rocket plume

    Get PDF
    Crew radiation dose from gas-core nuclear rocket plum

    Mirror reflectometer based on optical cavity decay time

    Get PDF
    Described is a reflectometer capable of making reflectivity measurements of low-loss highly reflecting mirror coatings and transmission measurements of low-loss antireflection coatings. The technique directly measures the intensity decay time of an optical cavity comprised of low-loss elements. We develop the theoretical framework for the device and discuss in what conditions and to what extent the decay time represents a true measure of mirror reflectivity. Current apparatus provides a decay time resolution of 10 nsec and has demonstrated a cavity total loss resolution of 5 ppm

    Nuclear powered air cushion vehicles for transoceanic commerce

    Get PDF
    Characteristics and cost analysis of nuclear powered air cushion vehicles for oceanic commercial operation

    Lang's Conjecture and Sharp Height Estimates for the elliptic curves y2=x3+axy^{2}=x^{3}+ax

    Full text link
    For elliptic curves given by the equation Ea:y2=x3+axE_{a}: y^{2}=x^{3}+ax, we establish the best-possible version of Lang's conjecture on the lower bound of the canonical height of non-torsion points along with best-possible upper and lower bounds for the difference between the canonical and logarithmic height.Comment: published version. Lemmas 5.1 and 6.1 now precise (with resultant refinement to Theorem 1.2). Small corrections to

    Subdiffusion-limited reactions

    Full text link
    We consider the coagulation dynamics A+A -> A and A+A A and the annihilation dynamics A+A -> 0 for particles moving subdiffusively in one dimension. This scenario combines the "anomalous kinetics" and "anomalous diffusion" problems, each of which leads to interesting dynamics separately and to even more interesting dynamics in combination. Our analysis is based on the fractional diffusion equation

    Long Range Hops and the Pair Annihilation Reaction A+A->0: Renormalization Group and Simulation

    Full text link
    A simple example of a non-equilibrium system for which fluctuations are important is a system of particles which diffuse and may annihilate in pairs on contact. The renormalization group can be used to calculate the time dependence of the density of particles, and provides both an exact value for the exponent governing the decay of particles and an epsilon-expansion for the amplitude of this power law. When the diffusion is anomalous, as when the particles perform Levy flights, the critical dimension depends continuously on the control parameter for the Levy distribution. The epsilon-expansion can then become an expansion in a small parameter. We present a renormalization group calculation and compare these results with those of a simulation.Comment: As-published version; two significant errors fixed, two references adde

    A Method of Intervals for the Study of Diffusion-Limited Annihilation, A + A --> 0

    Full text link
    We introduce a method of intervals for the analysis of diffusion-limited annihilation, A+A -> 0, on the line. The method leads to manageable diffusion equations whose interpretation is intuitively clear. As an example, we treat the following cases: (a) annihilation in the infinite line and in infinite (discrete) chains; (b) annihilation with input of single particles, adjacent particle pairs, and particle pairs separated by a given distance; (c) annihilation, A+A -> 0, along with the birth reaction A -> 3A, on finite rings, with and without diffusion.Comment: RevTeX, 13 pages, 4 figures, 1 table. References Added, and some other minor changes, to conform with final for

    Phase transition in an asymmetric generalization of the zero-temperature q-state Potts model

    Full text link
    An asymmetric generalization of the zero-temperature q-state Potts model on a one dimensional lattice, with and without boundaries, has been studied. The dynamics of the particle number, and specially the large time behavior of the system has been analyzed. In the thermodynamic limit, the system exhibits two kinds of phase transitions, a static and a dynamic phase transition.Comment: 11 pages, LaTeX2
    • …
    corecore