Wrapped statistical models on manifolds: motivations, the case SE(n), and generalization to symmetric spaces

In both cases, an approximation of the mean-field characteristic flow is built by estimating the population statistics, which is the barycenter in the case of Spring Cloud, and

The second main result gives a geometric characterization of the strongly ex- ponential symmetric spaces which are homogeneous spaces of solvable Lie groups, in terms of existence

some CS systems which are not square-integrable, namely the systems related to the unitary irreducible representations (UIRs) of class I of the principal series of

— We find a characterization of the spherical Fourier transform of K- invariant probability measures on Riemannian symmetric spaces of noncompact type in the complex case.. To do

Any familly of polynomials which are solution of the previous system comes from a formal mould Beeg • valued in C [z] such that there exists a formal mould beeg • valued in

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In this section we first state and comment a global estimate for the heat kernel on X = G/K (same upper and lower bound, up to constants) that was conjectured by the first author

Indeed, we can see the odd-dimensional complex projective space CP (2q + 1) considered in paragraph 6.4 as a model for nearly Khler manifolds M built on the twistor space of