An improved lower bound for the $L_2$-discrepancy
arXiv:1509.058784 citationsh-index: 23
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This is an incremental theoretical improvement for researchers in discrepancy theory and quasi-Monte Carlo methods.
The authors prove a new lower bound for the L2-discrepancy of point sets in the unit square, improving upon previous results.
We give an improved lower bound for the $L_2$-discrepancy of finite point sets in the unit square.