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The density of real-valued Lévy processes is studied in small time
under the assumption that the process has many small jumps. We prove
that the real line can be divided into three subsets on which the
density is smaller and smaller: the set of points that the process
can reach with a finite number of jumps (Δ-accessible
points); the set of points that the process can reach with
an infinite number of jumps (asymptotically Δ-accessible points); and the set of points that the process cannot...
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