About: Seismometer is a research topic. Over the lifetime, 2744 publications have been published within this topic receiving 48032 citations. The topic is also known as: seismograph.
TL;DR: The magnitude of an earthquake was originally defined by the junior author of as discussed by the authors for shocks in southern California, as the logarithm of the maximum trace amplitude expressed in thousandths of a millimeter with which the standard short-period torsion seismometer (free period 0.8 sec., static magnification============2800, damping nearly critical) would register that earthquake at an detectable distance of 100 kilometers.
Abstract: The magnitude of an earthquake was originally defined by the junior author
(Richter, 1935), for shocks in southern California, as the logarithm of the
maximum trace amplitude expressed in thousandths of a millimeter with which
the standard short-period torsion seismometer (free period 0.8 sec., static magnification
2800, damping nearly critical) would register that earthquake at an
epicentral distance of 100 kilometers. Gutenberg and Richter (1936) extended
the scale to apply to earthquakes occurring elsewhere and recorded on other
types of instruments.
TL;DR: Inverse problems are solved by solving selected odd-numbered problems as mentioned in this paper, which is a special case of the problem we consider in this paper, where the authors consider the problem of finding a solution to the odd-number problem.
Abstract: Preface. Acknowledgments. 1 Introduction. 2 Basic Seismological Theory. 3 Seismology and Earth Structure. 4 Earthquakes. 5 Seismology and Plate Tectonics. 6 Seismograms as Signals. 7 Inverse Problems. Appendix: Mathematical and Computational Background. Reference. Solutions to selected odd-numbered problems. Index.
TL;DR: Searches from many uniform seismometers in a well-defined, closely spaced configuration produce high-quality and homogeneous data sets, which can be used to study the Earth's structure in great detail.
Abstract: [1] Since their development in the 1960s, seismic arrays have given a new impulse to seismology. Recordings from many uniform seismometers in a well-defined, closely spaced configuration produce high-quality and homogeneous data sets, which can be used to study the Earth's structure in great detail. Apart from an improvement of the signal-to-noise ratio due to the simple summation of the individual array recordings, seismological arrays can be used in many different ways to study the fine-scale structure of the Earth's interior. They have helped to study such different structures as the interior of volcanos, continental crust and lithosphere, global variations of seismic velocities in the mantle, the core-mantle boundary and the structure of the inner core. For this purpose many different, specialized array techniques have been developed and applied to an increasing number of high-quality array data sets. Most array methods use the ability of seismic arrays to measure the vector velocity of an incident wave front, i.e., slowness and back azimuth. This information can be used to distinguish between different seismic phases, separate waves from different seismic events and improve the signal-to-noise ratio by stacking with respect to the varying slowness of different phases. The vector velocity information of scattered or reflected phases can be used to determine the region of the Earth from whence the seismic energy comes and with what structures it interacted. Therefore seismic arrays are perfectly suited to study the small-scale structure and variations of the material properties of the Earth. In this review we will give an introduction to various array techniques which have been developed since the 1960s. For each of these array techniques we give the basic mathematical equations and show examples of applications. The advantages and disadvantages and the appropriate applications and restrictions of the techniques will also be discussed. The main methods discussed are the beam-forming method, which forms the basis for several other methods, different slant stacking techniques, and frequency–wave number analysis. Finally, some methods used in exploration geophysics that have been adopted for global seismology are introduced. This is followed by a description of temporary and permanent arrays installed in the past, as well as existing arrays and seismic networks. We highlight their purposes and discuss briefly the advantages and disadvantages of different array configurations.
TL;DR: In this paper, a large number of strong-motion, high-sensitivity, and broadband seismographs were installed to construct dense and uniform networks covering the whole of Japan, and the data are also archived at the National Research Institute for Earth Science and Disaster Prevention and stored in their database system under a fully open policy.
Abstract: After the disastrous 1995 Kobe earthquake, a new national project has started to drastically improve seismic observation system in Japan. A large number of strong-motion, high-sensitivity, and broadband seismographs were installed to construct dense and uniform networks covering the whole of Japan. The new high-sensitivity seismo-graph network consisting of 696 stations is called Hi-net, while the broadband seismograph network consisting of 71 stations is called F-net. At most of Hi-net stations strong-motion seismographs are also equipped both at depth and the ground surface. The network of these 659 stations with an uphole/downhole pair of strong-motion seismographs is called KiK-net, while another network consisting of 1034 strong-motion seismographs installed at the ground surface is called K-NET. Here, all the station numbers are as of April 2003. High-sensitivity data from Hi-net and pre-existing seismic networks operated by various institutions have been transmitted to and processed by the Japan Meteorological Agency since October 1997 to monitor the seismic activity in and around Japan. The same data are shared to university group in real time using satellite communication for their research work. The data are also archived at the National Research Institute for Earth Science and Disaster Prevention and stored in their database system for public use under a fully open policy.
TL;DR: Methods formerly used to extend the magnitude scale for local earthquakes to teleseisms lead to inconsistencies, so that in effect three different magnitude scales are in use.
Abstract: IN a paper presented at a meeting of the Seismological Society of America on April 29, 19551, we have revised previous work2 on the relation of earthquake magnitude M to energy E (in ergs). Methods formerly used to extend the magnitude scale for local earthquakes to teleseisms lead to inconsistencies, so that in effect three different magnitude scales are in use: (1) M
L, the magnitude originally defined by Richter3 for local earthquakes in California as recorded on standard torsion seismometers. (2) M
S, that based on calculated ground amplitudes for surface waves of periods of about 20 sec. in shallow teleseisms. (3) M
B, that based on the amplitude/period ratio in body waves for both shallow and deep earthquakes.