Baraka, D.Mountford, T. S.2011-12-162011-12-162011-12-16201110.1007/s10959-009-0271-1https://infoscience.epfl.ch/handle/20.500.14299/74393WOS:000286834800010Let {X(t), t is an element of R-N} be a fractional Brownian motion in R-d of index H. If L(0,I) is the local time of X at 0 on the interval I subset of R-N, then there exists a positive finite constant c(=c(N,d,H)) such thatLocal timesHausdorff measuresLevel setsFractional Brownian motionStationary Gaussian ProcessesSample-Function PropertiesLocal-TimesRandom-FieldsLevel SetsUniform DimensionHolder ConditionsVector-FieldsNondeterminismTrajectoriesThe Exact Hausdorff Measure of the Zero Set of Fractional Brownian Motiontext::journal::journal article::research article