CALCULATED LITHOSPHERIC STRENGTH ENVELOPES: IMPLICATIONS FOR UNDERSTANDING ELASTIC AND SEISMOGENIC LAYER THICKNESSES ON MARS
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Probability density function of phase difference magnitude, using estimator having gain matched amplifiers
Mechanism of lithium depletion in main sequence stars of solar type with involvement of substantial amount of convective overshoot
Statistical variation of rupture stress and strain described by double exponental cumulative distribution of amorphous elastomers
Responsiveness of three axis, large angle attitude control systems of highly maneuverable spacecraft capable of tracking time-varying target attitudes
Anisotropic solar cosmic ray propagation in inhomogeneous medium
Surface convection and core mixing in stellar evolution
Malfunctions defining impending abort situation for Saturn 5 launch trajectory to attain contingency orbit
Heat transfer in solar convective layer derived by thermodynamic equilibrium and proton transport methods
Quasars PHL 5200 and RS 23 spectra absorption lines, examining resonance line transfer of radiation through differentially expanding atmosphere
Phenomenological one dimensional model of solar cosmic ray propagation for anisotropy and intensity as function of time during early phases of events
The wide absorption t roughs of certain resonance lines in the spectra of the QSOs PHL 5200 and RS 23 are produced by pure scattering and must therefore be compensated by an equal amount of emission. Analysis of the transfer of resonance-line radiation through a differentially expanding atmosphere shows that the absorption-emission profiles can be quantitatively understood on this basis.
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Explore the source record for details and available documents.
Explore the source record for details and available documents.
Explore the source record for details and available documents.
A finite difference formulation is presented for sound propagation in a rectangular two-dimensional duct without steady flow for plane wave input. Before the difference equations are formulated, the governing Helmholtz equation is first transformed to a form whose solution does not oscillate along the length of the duct. This transformation reduces the required number of grid points by an order of magnitude, and the number of grid points becomes independent of the sound frequency. Physically, the transformed pressure represents the amplitude of the conventional sound wave. Example solutions are presented for sound propagation in a one-dimensional straight hard-wall duct and in a two-dimensional straight soft-wall duct without steady flow. The numerical solutions show evidence of the existence along the duct wall of a developing acoustic pressure diffusion boundary layer which is similar in nature to the conventional viscous flow boundary layer. In order to better illustrate this concept, the wave equation and boundary conditions are written such that the frequency no longer appears explicitly in them. The frequency effects in duct propagation can be visualized solely as an expansion and stretching of the suppressor duct.
Consideration of a family of photoionization models which are optically thin to the ionizing radiation, have low enough density that collisional de-excitation is unimportant, and have normal (cosmic) chemical abundances. The line ratios from all such models with a given form of the ionizing spectrum can be derived by means of a scaling law from a single numerical calculation and expressed as a function of one physical parameter. The value of the parameter is uniquely determined from the observed line ratios. The resulting model is in reasonably good agreement with the typical or composite QSO spectrum and with line intensities for two recently observed individual QSOs. It is therefore suggested that much of the emission may come from optically thin gas, although some of the observational evidence (especially the strength of Mg II 2800 A) indicates that thick gas may also be present in some objects.