Pages that link to "Item:Q3448484"
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The following pages link to Optimal order of $L_p$-discrepancy of digit shifted Hammersley point sets in dimension 2 (Q3448484):
Displaying 15 items.
- On the \(L_p\) discrepancy of two-dimensional folded Hammersley point sets (Q477324) (← links)
- \(L_p\) discrepancy of generalized two-dimensional Hammersley point sets (Q836915) (← links)
- From van der Corput to modern constructions of sequences for quasi-Monte Carlo rules (Q898073) (← links)
- A thorough analysis of the discrepancy of shifted Hammersley and van der Corput point sets (Q997570) (← links)
- On the \(L_p\)-discrepancy of the Hammersley point set (Q1614983) (← links)
- Optimal \(L_{p}\)-discrepancy bounds for second order digital sequences (Q1678655) (← links)
- An exact formula for the \(L_2\) discrepancy of the symmetrized Hammersley point set (Q1996928) (← links)
- Digital nets in dimension two with the optimal order of \(L_p\) discrepancy (Q2199494) (← links)
- \(L_p\)-discrepancy of the symmetrized van der Corput sequence (Q2346309) (← links)
- Point sets with low L p-discrepancy (Q3426043) (← links)
- Finding exact formulas for the $L_2$ discrepancy of digital $(0,n,2)$-nets via Haar functions (Q4614209) (← links)
- Point sets with optimal order of extreme and periodic discrepancy (Q5097211) (← links)
- Extreme and periodic $L_2$ discrepancy of plane point sets (Q5156875) (← links)
- On quasi-Monte Carlo methods in weighted ANOVA spaces (Q5856747) (← links)
- \(L_p\)- and \(S_{p, q}^r B\)-discrepancy of the symmetrized van der Corput sequence and modified Hammersley point sets in arbitrary bases (Q5963456) (← links)
