Functional central limit theorems in L2(0, 1) for logarithmic combinatorial assemblies are presented. The random elements argued in this paper are viewed as elements taking values in L2(0, 1) whereas the Skorokhod space is argued as a framework of weak convergences in functional central limit theorems for random combinatorial structures in the literature. It enables us to treat other standardized random processes which converge weakly to a corresponding Gaussian process with additional assumptions.
|Number of pages||20|
|Publication status||Published - May 2018|
All Science Journal Classification (ASJC) codes
- Statistics and Probability