Ulrich Bundles on some threefold scrolls over $\mathbb{F}_e$ 5351H04TJY

URI	`m2://res/5351H04TJY`
Kind	preprint
Creators	Maria Lucia Fania, Flaminio Flamini
Date	2023-03-01
MSC	14-XX
Subjects	arxiv math.AG
Scope	in

Expressions

The mentions of the inventory that name this resource. Each name links to the card of its inventory row.

Item	Kind	Where	Source
154HHT4Y1V	statement	theorem 3.4	arxiv
6D49WWNKNR	statement	theorem 5.1	arxiv
775H8TNJ6X	statement	lemma 4.10	arxiv
7G6F58H339	statement	corollary 4.2	arxiv
815MP8VX32	statement	theorem	arxiv
849AFEND52	statement	proposition 4.13	arxiv
8HBHM88PNP	statement	theorem 4.9	arxiv
95R9SDG8NV	statement	lemma 4.7	arxiv
9NXHM6EJCR	statement	lemma 4.6	arxiv
AH7JXGFK5N	statement	lemma 4.4	arxiv
AXVWFPHPVR	statement	theorem 4.19	arxiv
B83J56PNC0	definition	definition 1.1	arxiv
BQCVHHBWT5	statement	proposition 4.11	arxiv
CC0TEWA6DP	statement	proposition 4.16	arxiv
GEZZSCFHWC	statement	lemma 4.1	arxiv
J9JH4RDDJG	statement	theorem 4.14	arxiv
K8KN5FZWJW	statement	proposition 4.18	arxiv
KQP4S67WEJ	statement	lemma 4.15	arxiv
M0E4EWN4N5	statement	lemma 4.12	arxiv
MJH029N8AE	statement	lemma 3.3	arxiv
MM2TAZ60QQ	statement	proposition 4.8	arxiv
N57Y75D6VT	definition	definition 1.3	arxiv
NNSTPBSC9A	statement	lemma 4.3	arxiv
RF8B9NH5B0	statement	lemma 4.5	arxiv
S3FFY4SD8C	statement	lemma 4.17	arxiv
S52WAT3QMM	statement	theorem 1.4	arxiv
T5N0KEVBX9	statement	theorem 3.1	arxiv
TC1AC728SN	statement	theorem 1.7	arxiv
TXCXDV7SV6	definition	definition 1.6	arxiv
VZ6CSF2QYR	statement	proposition 1.5	arxiv
Y5MSFCPPFH	statement	theorem 2.1	arxiv