,PIECEWISE SPARSE RECOVERY VIA PIECEWISE INVERSE SCALE SPACE ALGORITHM WITH DELETION RULE

来源 :计算数学(英文版) | 被引量 : 0次 | 上传用户:fanjie51
下载到本地 , 更方便阅读
声明 : 本文档内容版权归属内容提供方 , 如果您对本文有版权争议 , 可与客服联系进行内容授权或下架
论文部分内容阅读
In some applications,there are signals with piecewise structure to be recovered.In this paper,we propose a piecewise_ISS (P_ISS) method which aims to preserve the piecewise sparse structure (or the small-scaled entries) of piecewise signals.In order to avoid selecting redundant false small-scaled elements,we also implement the piecewise_ISS algorithm in parallel and distributed manners equipped with a deletion rule.Numerical experiments indicate that compared with aISS,the P_ISS algorithm is more effective and robust for piecewise sparse recovery.
其他文献
This paper gives several structure-preserving schemes for the Degasperis-Procesi equation which has bi-Hamiltonian structures consisted of both complex and non-
This paper is the second part of the article and is devoted to the construction and analysis of new non-linear optimal weights for WENO interpolation capable of
番茄是一种喜温蔬菜,生长适温为22~28℃。当温度达到30℃以上时,同化作用显著降低;升高至35℃以上时,生殖生长受到干扰与破坏,即使是短时间45℃的高温,也会产生生理干扰,导致落花落果
The goal of this paper is to present a numerical method for the Smoluchowski equation,a drift-diffusion equation on the sphere,arising in the modelling of parti
An hp version of interface penalty finite element method (hp-IPFEM) is proposed to solve the elliptic interface problems in two and three dimensions on unfitted
We study a numerical method for solving a system of Volterra-renewal integral equations with space fluxes,that represents the Chapman-Kolmogorov equation for a
品种来源及产量:该品种系辽宁省建平县农业科学研究所育成,1991年10月经辽宁省农作物品种审定委员会审定推广。生产试验平均亩产180公斤。 Variety origin and yield: The
We propose a new discontinuous Galerkin method based on the least-squares patch reconstruction for the biharmonic problem.We prove the optimal error estimate of
本研究以内蒙古野生山杏为试材,进行水分胁迫处理。通过对山杏新根及叶片显微结构的观察,探究其不同程度水分胁迫下显微结构的变化,并观察根及叶片内淀粉贮藏量的变化情况。
Optimal convergence rates of adaptive finite element methods are well understood in terms of the axioms of adaptivity.One key ingredient is the discrete reliabi