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991.
The low-temperature conductivity of uncompensated insulating Si:P with P concentration just below the metal-insulator (MI) transition shows with decreasingN a crossover from Mott variable range hopping (VRH) to Efros-Shklovskii VRH. From the concentration dependence of the Mott temperatureT M a correlation-length exponent ν=1.1 is obtained which is compatible with the conductivity exponent μ=1.3 for metallic samples. 相似文献
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K. A. Burlov-Vasil'ev I. E. Vasil'eva E. A. Gurtovenko Yu. B. Matveev 《Radiophysics and Quantum Electronics》1996,39(10):887-892
This paper presents the Big Horizonal Solar Telescope of the Main Astronomical Observatory of the Ukrainian National Academy of Sciences installed at the Peak Terskol high-altitude station near Elbrus (the main mirror diameter is 650 mm and the focal length is 17.5 m). The telescope is equipped with a five-camera spectrograph intended for photographic spectral observations of active regions in the solar atmosphere and photoelectric measurements of the solar spectra with high spectral and spatial resolution. The observation procedure is described, and the results of the quality analysis of the recorded spectra and of the early measurements are presented.Translated from Izvestiya Vysshikh Uchebnykh Zavedenii, Radiofizika, Vol. 39, No. 10, pp. 1326–1333, October, 1996.The authors wish to express their gratitude to C.I.Gandzha, V.V.Kul'beda, and Yu. M. Gavrilyuk from the Solar Physics Department of the PAO of the Ukrainian NAS and to the Board of Directors of the Observatory and of the High-Altitude Station for help in the development of the instrument.This paper is dedicated to the memory of E. A. Gurtovenko, D.Sc. in Phys. and Math., who initiated the installation of the telescope at Peak Terskol and who was the leader, an executor, and an observer in this project. 相似文献
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Let
and
be two collections of a total ofn (possibly partially defined) bivariate, algebraic functions of constant maximum degree. The minimization diagrams of
are the planar maps obtained by the xy-projections of the lower envelopes of
, respectively. We show that the combinatiorial complexity of the overlay of the minimization diagrams of
and of
is O(n2+ɛ), for any ɛ>0. This result has several applications: (i) a near-quadratic upper bound on the complexity of the region in
3-space enclosed between the lower envelope of one such collection of functions and the upper envelope of another collection;
(ii) an efficient and simple divide-and-conquer algorithm for constructing lower envelopes in three dimensions; and (iii)
a near-quadratic upper bound on the complexity of the space of all plane transversals of a collection of simply shaped convex
sets in three dimensions.
Work on this paper by the first author was supported by National Science Foundation Grant CCR-93-01259 and an NYI award. Work
on this paper by the second author was supported by the Netherlands’ Organization for Scientific Research (NWO) and partially
supported by ESPRIT Basic Research Action No. 6546 (project PROMotion). His current address is Department of Computer Science,
Postech, San 31, Hyoja-Dong, Pohang, Kyungbuk 790–784, South Korea. Email: otfried@vision.postech.ac.kr. Work on this paper
by the third author was supported by NSF Grant CCR-91-22103, by a Max-Planck Research Award, and by grants from the U.S.-Israeli
Binational Science Foundation the Fund for Basic Research administered by the Israeli Academy of Sciences, and the G.I.F.,
the German-Israeli Foundation for Scientific Research and Development. 相似文献
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