Pages that link to "Item:Q3412508"

The following pages link to A best possible upper bound on the star discrepancy of (t, m, 2)-nets (Q3412508):

Displaying 9 items.

• New star discrepancy bounds for \((t,m,s)\)-nets and \((t,s)\)-sequences (Q372815) (← links)
• Quasi-Monte Carlo rules for numerical integration over the unit sphere \({\mathbb{S}^2}\) (Q443857) (← links)
• A thorough analysis of the discrepancy of shifted Hammersley and van der Corput point sets (Q997570) (← links)
• Digital nets in dimension two with the optimal order of \(L_p\) discrepancy (Q2199494) (← links)
• Star discrepancy estimates for digital \((t,m,2)\)-nets and digital \((t,2)\)-sequences over \(\mathbb Z_2\) (Q2368574) (← links)
• Improved upper bounds on the star discrepancy of \((t,m,s)\)-nets and \((t,s)\)-sequences (Q2496178) (← links)
• Van der Corput sequences towards general \((0,1)\)-sequences in base \(b\) (Q2642759) (← links)
• Improved upper bounds for the star discrepancy of digital nets in dimension 3 (Q4484418) (← links)
• Finding exact formulas for the $L_2$ discrepancy of digital $(0,n,2)$-nets via Haar functions (Q4614209) (← links)