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    HEAO-A nominal scanning observation schedule

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    The HEAO-A observatory, scheduled for launch in late June 1977, will spend most of its orbital lifetime in a scanning mode, spining from 0.03 to 0.1 rpm about an axis aligned with the sun. The dates of availability in the scan band are given for a list of 248 X-ray sources. Celestial maps of source locations and scan planes, and examples of the nighttime elevation of available sources are presented. This document is intended to aid ground-based observers in planning coordinated observations with HEAO-A

    Semiclassical Accuracy in Phase Space for Regular and Chaotic Dynamics

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    A phase-space semiclassical approximation valid to O(â„Ź)O(\hbar) at short times is used to compare semiclassical accuracy for long-time and stationary observables in chaotic, stable, and mixed systems. Given the same level of semiclassical accuracy for the short time behavior, the squared semiclassical error in the chaotic system grows linearly in time, in contrast with quadratic growth in the classically stable system. In the chaotic system, the relative squared error at the Heisenberg time scales linearly with â„Źeff\hbar_{\rm eff}, allowing for unambiguous semiclassical determination of the eigenvalues and wave functions in the high-energy limit, while in the stable case the eigenvalue error always remains of the order of a mean level spacing. For a mixed classical phase space, eigenvalues associated with the chaotic sea can be semiclassically computed with greater accuracy than the ones associated with stable islands.Comment: 9 pages, 6 figures; to appear in Physical Review

    Scaling Properties of Weak Chaos in Nonlinear Disordered Lattices

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    The Discrete Nonlinear Schroedinger Equation with a random potential in one dimension is studied as a dynamical system. It is characterized by the length, the strength of the random potential and by the field density that determines the effect of nonlinearity. The probability of the system to be regular is established numerically and found to be a scaling function. This property is used to calculate the asymptotic properties of the system in regimes beyond our computational power.Comment: 4 pages, 5 figure

    Property Rights, Reliance, and Retroactivity Under the Communications Act of 1934

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    Although the FCC and courts have concluded that licensees have certain property interests in their licenses, they do not acquire any ownership interests even when, via a spectrum auction, they pay for their licenses. What narrow property interests licensees maintain are limited, and the FCC has broad power to modify existing licenses if doing so is in the public interest. License owners have sought to limit or defeat otherwise lawful FCC actions to alter their licenses by asserting a reliance interest on prior agency action or policy. Licensees may find comfort in the fact that some courts have acknowledged these claims, and have determined that the FCC, at a minimum, must treat licensees equitably. It is proposed that, even in the absence of traditional property rights, such claims be available to facilitate careful judicial review of FCC action
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