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Ronin, PhD.
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[Herbert Plügge--forgetting medical patterns. A remembrance in the 30th year of his death].
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[Medicine and natural science in the profession of the diagnostic radiologist].
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Manifestation of scarring in a driven system with wave chaos.
We consider wave propagation in a model of a deep ocean acoustic wave guide with a periodic range dependence. It is assumed that the wave field is governed by the parabolic equation. Formally the mathematical model of the wave guide coincides with that of a quantum system with time-dependent Hamiltonian. From the analysis of Floquet modes of the wave guide it is shown that there exists a "scarring" effect similar to that observed in quantum systems. It turns out that the segments of an unstable periodic ray trajectory may be distinguished in the spatial distribution of the wave field intensity at a finite wavelength. Besides the scarring effect, it is found that the so-called "stable islands" in the phase space of ray dynamics reveal themselves in the coarse-grained Wigner functions of the Floquet modes.
Values as a Subject of Natural Science Inquiry.
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Modelling sheet-flow sediment transport in wave-bottom boundary layers using discrete-element modelling.
Sediment transport in oscillatory boundary layers is a process that drives coastal geomorphological change. Most formulae for bed-load transport in nearshore regions subsume the smallest-scale physics of the phenomena by parametrizing interactions amongst particles. In contrast, we directly simulate granular physics in the wave-bottom boundary layer using a discrete-element model comprised of a three-dimensional particle phase coupled to a one-dimensional fluid phase via Newton's third law through forces of buoyancy, drag and added mass. The particulate sediment phase is modelled using discrete particles formed to approximate natural grains by overlapping two spheres. Both the size of each sphere and the degree of overlap can be varied for these composite particles to generate a range of non-spherical grains. Simulations of particles having a range of shapes showed that the critical angle--the angle at which a grain pile will fail when tilted slowly from rest--increases from approximately 26 degrees for spherical particles to nearly 39 degrees for highly non-spherical composite particles having a dumbbell shape. Simulations of oscillatory sheet flow were conducted using composite particles with an angle of repose of approximately 33 degrees and a Corey shape factor greater than about 0.8, similar to the properties of beach sand. The results from the sheet-flow simulations with composite particles agreed more closely with laboratory measurements than similar simulations conducted using spherical particles. The findings suggest that particle shape may be an important factor for determining bed-load flux, particularly for larger bed slopes.
A long and steep ladder to the top.
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Patent law. Natural substances and patentable inventions.
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Problems in statistical analyses of geophysical time series.
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DOE builds a web site for the physical sciences.
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Underground laboratory. U.S. researchers go for scientific gold mine.
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Japan budget. Winners, losers abound as reforms kick in.
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Electronic publishing. DOE cites competition in killing PubSCIENCE.
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Undergraduate science. Biology departments urged to bone up.
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U.S. science policy. What can NIH do for physicists?
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Science policy. A budget with big winners and losers.
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Humanism, history, and natural science in medicine.
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