Pages that link to "Item:Q309044"

The following pages link to The degree of the Alexander polynomial is an upper bound for the topological slice genus (Q309044):

Displaying 12 items.

• On classical upper bounds for slice genera (Q1618287) (← links)
• Null-homologous twisting and the algebraic genus (Q2058920) (← links)
• The \(\mathbb{Z}\)-genus of boundary links (Q2685149) (← links)
• The four-genus of a link, Levine–Tristram signatures and satellites (Q2969702) (← links)
• On the topological 4-genus of torus knots (Q3130781) (← links)
• Embedding spheres in knot traces (Q5014253) (← links)
• The L2-Alexander invariant is stronger than the genus and the simplicial volume (Q5377172) (← links)
• On Calculating the Slice Genera of 11- and 12-Crossing Knots (Q5743087) (← links)
• A lower bound for the double slice genus (Q5853482) (← links)
• Slice knots and knot concordance (Q6121623) (← links)
• A note on the concordance \(\mathbb{Z}\)-genus (Q6203860) (← links)
• Upper and lower bounds on delta-crossing number and tabulation of knots up to four delta-crossings (Q6650375) (← links)