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Both kernels are not used in this paper.
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Except the kernels were already off the cob, and cut corn kernels are not exactly conducive to grilling.
Although these kernels are not fully functional CFD solvers, they are equipped with a solid verification method.
It is well known in the literature that standard H-matrix based methods, although very efficient tools for asymptotically smooth kernels, are not optimal for oscillatory kernels.
Previous formulations using reproducing kernel (RK) interpolation have had difficulties maintaining conservation of momentum due to the fact the RK kernels are not, in general, spatially symmetric.
Unlike other papers where the involved kernels are bounded functions we consider the case that kernels are not bounded, and we use comparison results as a main tool.
Hankel operators H with such kernels are not bounded unless P ( x ) = const, but, for real P ( x ), they can be uniquely defined as self-adjoint operators.
As discussed in section 1.2, because of the large intraclass variance and inter class relationship in complicated spaces, such as an image feature space, similar weights for kernels are not suitable.
Kernels are not used in this work and hence the name is somewhat confusing.
Unfortunately the Volterra kernels are not orthogonal to each other (i.e., in the response, the n-th order interaction of the previous inputs is described by all kernels of order n or higher), and thus their estimation requires the simultaneous solution of a set of integral equations.
Publications about these kernels are not in journals devoted to behavioral science but more likely to appear in medical, public health, or specialty journals.
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