2 citations · 2 across the 1 of their papers we have counts for
3 papers
math.PR2019
Measure representation of evolving genealogies
Max Grieshammer
We study evolving genealogies, i.e. processes that take values in the space of (marked) ultra-metric measure spaces and satisfy some sort of "consistency" condition. This condition…
math.PR2019★ 2 cited
Family size decomposition of genealogical trees
Max Grieshammer
We study the path of family size decompositions of varying depth of genealogical trees. We prove that this decomposition as a function on (equivalence classes of) ultra-metric meas…
math.PR2016
Partial orders on metric measure spaces
Max Grieshammer, Thomas Rippl
A partial order on the set of metric measure spaces is defined; it generalizes the Lipschitz order of Gromov. We show that our partial order is closed when metric measure spaces ar…