"Hausdorff distance" via conical cocompletion

Our aim in this article is to present the fractal nature of X(E) through its Hausdorff dimension, with the assumption that X belongs to the class of multistable Lévy processes,

The DDE implies that at least sometimes, in pairs of cases like this, the latter action can be permissible even while the former remains impermissible, the difference stemming from

That is to say, Cauchy complete totally regular Q-semicategories are “ordered shea- ves on Q”, a regular semidistributor is an “ideal relation” between ordered sheaves, and a

For groups which are not Abelian but which are unimodular, Kunze [5] defined and proved the Hausdorff-Young theorem by using the theory of non-commutative integration.. In 1974

Busemann [3] studied the top-dimensional spherical and Hausdorff meas- ures associated to a (real) Finsler metric on a differentiable manifold.. Precisely, y the

Let Top denote the category of topological spaces and continuous maps, and let T be a fixed topological space... DEFINITION 3.1.. An example

To get the lower bound, the strategy is to couple our process with a family of other stable-like processes whose Hausdorff dimension is known and then compare the Hausdorff dimension

– Section 6 defines a new operation in mould calculus, that we call σ-composition, which allows us to relate the mould used for Dynkin’s formula and the one used for Kimura’s