Pages that link to "Item:Q3119512"

The following pages link to THE LMMP FOR LOG CANONICAL 3-FOLDS IN CHARACTERISTIC (Q3119512):

Displaying 21 items.

• On log canonical rational singularities (Q288540) (← links)
• Existence of Mori fibre spaces for 3-folds in char \(p\) (Q529220) (← links)
• On the canonical bundle formula and log abundance in positive characteristic (Q832479) (← links)
• Finite generation of the \(\log\) canonical ring for \(3\)-folds in char \(p\) (Q1707258) (← links)
• 3-fold log models (Q1817429) (← links)
• Normal projective varieties admitting polarized or int-amplified endomorphisms (Q1987341) (← links)
• Minimal model program for log canonical threefolds in positive characteristic (Q1996258) (← links)
• On the relative minimal model program for threefolds in low characteristics (Q2089077) (← links)
• The minimal model program for threefolds in characteristic 5 (Q2165742) (← links)
• Polarized endomorphisms of normal projective threefolds in arbitrary characteristic (Q2200779) (← links)
• On the abundance problem for 3-folds in characteristic \(p>5\) (Q2312823) (← links)
• Existence of flips and minimal models for 3-folds in char \(p\) (Q2801757) (← links)
• FINITENESS OF LOG MINIMAL MODELS AND NEF CURVES ON -FOLDS IN CHARACTERISTIC (Q5116584) (← links)
• Equivariant minimal model program (Q5153160) (← links)
• On the relative minimal model program for fourfolds in positive and mixed characteristic (Q5887136) (← links)
• On p‐power freeness in positive characteristic (Q6073372) (← links)
• On the 4-dimensional minimal model program for Kähler varieties (Q6126743) (← links)
• Globally \(+\)-regular varieties and the minimal model program for threefolds in mixed characteristic (Q6139426) (← links)
• Gluing theory for slc surfaces and threefolds in positive characteristic (Q6609496) (← links)
• Note on the three-dimensional log canonical abundance in characteristic \(>3\) (Q6619984) (← links)
• On the termination of the MMP for semistable fourfolds in mixed characteristic (Q6654696) (← links)