Spectral decomposition has been widely used in the detection and identifi cation of underground anomalous features(such as faults,river channels,and karst caves).However,the conventional spectral decomposition method ...
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Spectral decomposition has been widely used in the detection and identifi cation of underground anomalous features(such as faults,river channels,and karst caves).However,the conventional spectral decomposition method is restrained by the window function,and hence,it mostly has low time–frequency focusing and resolution,thereby hampering the fi ne interpretation of seismic *** solve this problem,we investigated the sparse inverse spectral decomposition constrained by the lp norm(0norm constrained inverse spectral attribute interpretation method based on multiresolution time–frequency feature *** comprehensively analyzing the time–frequency spectrum results constrained by the diff erent p-norms,we can obtain more refined interpretation results than those obtained by the traditional strategy,which incorporates a single norm ***,the proposed strategy was applied to the processing and interpretation of actual three-dimensional seismic data for a study area covering about 230 km^(2) in western *** results reveal that the surface water system in this area is characterized by stepwise convergence from a higher position in the north(a buried hill)toward the south and by the development of *** thus demonstrated that the proposed method has huge application potential in seismic interpretation.
The convergence of PID-type fractional-order iterative learning control(FOILC) is discussed for a class of fractional-order linear time-invariant system in the sense of L ***,by taking advantage of the generalized You...
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The convergence of PID-type fractional-order iterative learning control(FOILC) is discussed for a class of fractional-order linear time-invariant system in the sense of L ***,by taking advantage of the generalized Young inequality of convolution integral,the sufficient conditions for the monotone convergence of first and second-order PID-type control laws are analyzed in the sense of L norm,and generalizes to the convergence condition of iV-th-order PID-type control *** the convergence speeds of first and second-order PID-type ILC are *** analysis indicates that the convergence is determined not only by the learning gains of control law,but also by the attributes of the system *** simulation results validate the correctness of the theory and the feasibility of the proposed control law.
Shape deformation is a fundamental tool in geometric *** methods consider preserving local details by minimizing some energy functional measuring local distortions in the L 2 *** strategy distributes distortions quite...
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Shape deformation is a fundamental tool in geometric *** methods consider preserving local details by minimizing some energy functional measuring local distortions in the L 2 *** strategy distributes distortions quite uniformly to all the vertices and penalizes ***,there is no unique answer for a natural deformation as it depends on the nature of the *** by recent sparse signal reconstruction work with non L 2 norm,we introduce general L p norms to shape deformation;the positive parameter p provides the user with a flexible control over the distribution of unavoidable *** with the traditional L 2 norm,using smaller p,distortions tend to be distributed to a sparse set of vertices,typically in feature regions,thus making most areas less distorted and structures better *** the other hand,using larger p tends to distribute distortions more evenly across the whole *** flexibility is often desirable as it mimics objects made up with different *** specifying varying p over the shape,more flexible control can be *** demonstrate the effectiveness of the proposed algorithm with various examples.
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