Results 1 to 10 of about 70 (70)
Kernel-based Hidden Markov Conditional Densities
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Jan G. De Gooijer +2 more
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Transportation inequalities for Markov kernels and their applications [PDF]
38 pages.
Baudoin, Fabrice, Eldredge, Nathaniel
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Martin Kernels for Markov Processes with Jumps [PDF]
20 ...
Kwaśnicki, Mateusz, Juszczyszyn, Tomasz
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Fuzzy Observables: from Weak Markov Kernels to Markov Kernels
AbstractWe provide a proof based on transfinite induction that every weak Markov kernel is equivalent to a Markov kernel. We only assume the space where the weak Markov kernel is defined to be second countable and metrizable. That generalizes some previous results where the kernel is required to be defined on a standard Borel space (which is second ...
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Polynomial ergodicity of Markov transition kernels
Let \(\varPhi \) be a time-homogeneous Markov chain on a countably generated measure space \((X,\mathfrak B)\) with a \(\varphi \)-irreducible and aperiodic transition kernel \(P\). Let \(f\geq 1\) be a measurable function on \(X\) and \(r=(r(n))_ {n\geq 1}\) a polynomial sequence, that is, \(\liminf r(n)(n+1)^ {-\beta }>0\), \(\limsup r(n)(n+1 ...
Fort, G., Moulines, E.
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Heavy Tailed Approximate Identities and σ-stable Markov Kernels [PDF]
The aim of this paper is to present some results relating the properties of stability, concentration and approximation to the identity of convolution through not necessarily mollification type families of heavy tailed Markov kernels. A particular case is provided by the kernels $K_t$ obtained as the $t$ mollification of $L^{ (t)}$ selected from the ...
Aimar, Hugo Alejandro +2 more
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A note on conditional expectation for Markov kernels [PDF]
9 pages, 1 ...
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Derivatives of Markov Kernels and Their Jordan Decomposition [PDF]
Let \((P_\vartheta)_{\vartheta \in \Theta}\) be a parametric family of Markov kernels from a measurable space \((X, \mathcal{X})\) to a locally compact space \(Y\). The family \((P_\vartheta)_{\vartheta \in \Theta}\) is called weakly differentiable at \(\vartheta\) if for any \(x \in X\) there is a finite signed Baire measure \(P'_\vartheta(x, .)\) on \
Heidergott, B.F. +2 more
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Positive Operator Valued Measures and Feller Markov kernels [PDF]
26 pages.
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