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Study on Focal Mechanism Changing Characteristics of the 2013 Zogang-Markam Ms6. 1 Earthquake Sequence 被引量:1
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作者 He Chang Zhu Hang 《Earthquake Research in China》 CSCD 2016年第1期13-21,共9页
The M_S6. 1 earthquake was a foreshock-mainshock-aftershock type which occurred in the boundary region between Zogang and Markam counties on August 12,2013. Within 9hours before the main shock seven earthquakes of gre... The M_S6. 1 earthquake was a foreshock-mainshock-aftershock type which occurred in the boundary region between Zogang and Markam counties on August 12,2013. Within 9hours before the main shock seven earthquakes of greater than M_L2. 0 occurred,with a maximum of M_L4. 7. In this paper,the earthquake focal mechanism changing process of the Zogang-Markam M_S6. 1 earthquake sequence is studied by calculating the correlation coefficient of body wave spectral amplitudes,and the result shows that the correlation coefficients of spectral amplitude of foreshocks present high value fluctuation with an average value of 0. 86,which shows that the focal mechanism of foreshocks are similar;and the correlation coefficients of spectral amplitude of aftershocks present low value,which shows that the possibility of a large earthquake is not high after a time. 展开更多
关键词 Zogang-Markam Ms6. 1 earthquake Earthquake sequence Focal mechanismSpectral amplitude correlation coefficient
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ON A CLASS OF KTHE SEQUENCE SPACES WITH NORMAL STRUCTURE
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作者 B. Zlatanov 《Acta Mathematica Scientia》 SCIE CSCD 2011年第2期576-590,共15页
In this note, we investigate the generalized modulus of convexity δ(λ) and the generalized modulus smoothness p(λ). We obtain some estimates of these moduli for X=lp. We obtain inequalities between WCS coeffici... In this note, we investigate the generalized modulus of convexity δ(λ) and the generalized modulus smoothness p(λ). We obtain some estimates of these moduli for X=lp. We obtain inequalities between WCS coefficient of a KSthe sequence space X and δX(λ). We show that, for a wide class of class the sequence spaces X, if for some ε∈(0, 9/10] holds δx(e) 〉 1/3(1- √3/2)ε, then X has normal structure. 展开更多
关键词 Weakly convergent sequence coefficient modulus of convexity generalizedmodulus of convexity normal structure
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A Method of Improving Seismic Data Resolution:Comprehensive Inversion of Well logging and Seismic Data 被引量:3
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作者 Zhang Yufen Hong Feng(Department of Applied Geophysics, China University of Geosciences, Wuhan 430074)Li Fenglan Qing Guangsheng(Geological Survey Division, Zhongyuan Petroleum Exploration Bureau, Puyang 457001) 《Journal of Earth Science》 SCIE CAS CSCD 1996年第2期193-196,共4页
Comprehensive inversion of logging and seismic data presented in this paper is a method to improve seismic data resolution. It involves using ample high-frequency information and complete low-frequency information of ... Comprehensive inversion of logging and seismic data presented in this paper is a method to improve seismic data resolution. It involves using ample high-frequency information and complete low-frequency information of known logging to make up for the lack of limited bandwidth of practical seismic recording, obtaining an approximate reflection coefficient sequence (or wave impedance) of high resolution by iterative inversion and providing more reliable seismic evidence for further lithologic interpretation and lateral tracking, correlation and prediction of thin reservoir. The comprehensive inversion can be realized in the following steps: (1) to establish an initial model of higher resolution; (2) to obtain wavelets, and (3) to constrain iterative inversion. The key to this inversion lies in building an initial model. It is assumed from our experience that when the initial model is properly given, iterative inversion can be quickly converged to the ideal result. 展开更多
关键词 seismic data resolution reflection coefficient sequence wave impedance comprehension inversion
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Weak Uniform Normal Structure and Fixed Points of Asymptotically Regular Semigroups
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作者 Lu Chuan ZENG 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2004年第6期977-982,共6页
Let X be a Banach space with a weak uniform normal structure and C a non–empty convex weakly compact subset of X. Under some suitable restriction, we prove that every asymptotically regular semigroup T = {T(t) : t ∈... Let X be a Banach space with a weak uniform normal structure and C a non–empty convex weakly compact subset of X. Under some suitable restriction, we prove that every asymptotically regular semigroup T = {T(t) : t ∈? S} of selfmappings on C satisfying 展开更多
关键词 Weak uniform normal structure Fixed point Exact Lipschitz constant Weakly convergent sequence coefficient Asymptotically regular semigroup
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