Results 211 to 220 of about 516,450 (251)
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IEEE Transactions on Signal Processing
This paper proposes a Gaussian-Cauchy mixture maximum correntropy criterion Kalman filter algorithm (GCM_MCCKF) for robust state estimation in linear systems under non-Gaussian noise, particularly heavy-tailed noise.
Quanbo Ge, Xuefei Bai, Pingliang Zeng
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This paper proposes a Gaussian-Cauchy mixture maximum correntropy criterion Kalman filter algorithm (GCM_MCCKF) for robust state estimation in linear systems under non-Gaussian noise, particularly heavy-tailed noise.
Quanbo Ge, Xuefei Bai, Pingliang Zeng
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ROBP a robust border-peeling clustering using Cauchy kernel
Information Sciences, 2021Mingjing Du +4 more
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Unique Continuation and the Cauchy Kernel
2002In the previous chapters we have been occupied with the study of Dirac operators acting on functions in general. From this chapter on there will be a shift of attention: we shall be looking at monogenic functions, i.e., solutions of the equation \( \not{\nabla }f = 0 \) in some domain Ω.
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SINGULAR INTEGRAL EQUATIONS WITH CAUCHY KERNEL
1966This chapter presents one of the most important theoretical applications of the Riemann boundary value problem—the investigation of singular integral equations with Cauchy kernel. As the Riemann boundary value problem has been mostly considered for closed contours only, the integral in the integral equations under review in the chapter are taken along ...
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Singular Integral Operators with Cauchy Kernel in Fractional Spaces
Siberian Mathematical Journal, 2006Summary: We single out the Besov spaces that embed into the class of continuous functions and fall under the Fredholm theory of linear singular integral equations with Cauchy kernel. We give basic results of this theory in the class of continuous (rather than Hölder continuous) functions in terms of Besov spaces.
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Cartan-type estimates for potentials with Cauchy kernels and real-valued kernels
Sbornik: Mathematics, 2007Let be a?(complex) Radon measure in? with compact support and finite variation and let 0}\biggl\vert\int_{\vert\zeta-z\vert>\varepsilon}\frac{d\nu(\zeta)}{\zeta-z}\biggr\vert$ SRC=http://ej.iop.org/images/1064-5616/198/8/A07/tex_sm_3879_img3.gif/> be the maximal Cauchy integral.
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Gabor frame operator for the Cauchy kernel
St. Petersburg Mathematical JournalNew estimates of the upper and lower frame constants for the frame operator S = S α , β S=S^{\alpha ,\beta } generated by the Cauchy kernel are found. Also, an explicit formula is provided for the canonical dual window for all rectangular lattices
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