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F invariant divisor IJ9GK68Y
FG d 1 implies PL d 4VLA8F9D
Inductions E8D4JCJB
PL d+ST d implies EM d VX7UPCXY
Toric foliation
c1 of equ reflexive 7K5NKC82
cone for foliated toric YW9YYK26
dagger condition PA9VLU46
decompose curve into eff and tangent class SISE9JRW
defn c1 CE29UWDY
defn fLS RSZS7DYM
defn fLSR E39MD5AT
defn fdlt QFWX46L2
defn filtration of vec sp JKZPURLS
dsfa NS9RM2BM
equ qcoh sheaf and families RJI57TR8
equi dimensional model BKE5X4UL
fLS and lc 9V925CBS
fdlt and fls foliated toric S9EVS9KG
fibration for pair GMV3RTID
fibration of foliation XQ7KX6DA
finite LTM KYT5TILG
finite WLCM WQZ3DNQA
fmmp for toric foliated pair 89B28S29
foliated log smooth JQZSC5TX
green DD25XCNV
grey 2YWD9V3K
has foliated log resulution FCNB9GR4
invariant divisor TPM4XQEG
local generators of toric foliation STKZH45F
log canonical etc foliated toric DTXZ6RTA
mld for fLS DKXZCN9B
mmp with scaling BTVBQNHJ
non dicritical on smooth toric 74UUQWNQ
non dicritical singularity 89T47C6U
orange U2G9PTIU
pull back of foliation T3L3QMJ2
purple HH2J9MYL
red 54XSMMNE
singularity of foliated toric pair DMATMMJ7
tangent curve YZJE5YA5
tangent subvar XF7FYFMX
test
toric foliated mmp LYB2NYA9
toric foliated pair PPEDW4N7
toric projective bundles 3L8HHICB
toroidal morphism AXAL6IDE
toroidal to lc MAY9KNFN
Topics in birational geometry
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