Towards spectral mathematical morphology

In particular, we show a direct equivalence between the embedding computed in spectral clustering and the mapping computed with kernel PCA, and how both are special cases of a

Before extending it to unbounded normal operator we develop here the Spec- tral Theorem for bounded normal operators, under its two main forms: the functional calculus form and

Hyperbolic dynamical systems, Morse-Smale flows, Pollicott-Ruelle resonances, anisotropic Sobolev spaces, microlocal analysis, Morse complex.. 1 Recall that a well-known example is

We show here Original Test Images, with Estimation results for γ =.. The examined techniques are the Approximative Sequential Multidimensional Spectral Estimation method,

First we list a number of results on the s-values estimates for integral operators, which we shall rely

Before starting the proof, notice that it is easy to establish the statement for z ≪ 0 since in this case the operator (Q − z) −1 is a pseudodiferential one and we can apply

In fact, to our knowledge, all the works which deal with Dirac operators coupled with δ-shell interactions have been done for Ω at least C 2 -bounded domain (except in [45], where

The proposed approach is fully unsupervised and consists in constructing a complete lattice from an image as a rank transformation together with a learned ordering of vectors..