Top coefficients of ADO invariants are Murasugi-sum multiplicative 113VZ5XX7J

URI	`m2://res/113VZ5XX7J`
Kind	preprint
Creators	Daniel López Neumann, Roland van der Veen
Date	2026-10-06
MSC	57-XX, 17-XX, 81-XX
Subjects	arxiv math.GT, arxiv math.QA
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
1SBW1294NE	statement	proposition 4.4	arxiv
445MFCM4PJ	statement	corollary 1	arxiv
5F9Z0CP2ZW	statement	lemma 5.4	arxiv
8PEQV3E60B	statement	theorem 1	arxiv
BQYW97KSRG	statement	proposition 3.5	arxiv
C1AP8ZCEBJ	statement	lemma 5.1	arxiv
D0KB9M94R7	statement	lemma 6.5	arxiv
ER0KX8H4GE	statement	lemma 5.6	arxiv
HG59V9XAZP	statement	theorem 3	arxiv
JCVKHCEZPE	statement	lemma 5.5	arxiv
KDMBVN2X19	statement	lemma 3.7	arxiv
KKRTBJ3BPN	statement	proposition 6.1	arxiv
N411M0252R	statement	theorem 2.1	arxiv
NBFD1TE7SD	statement	proposition 4.3	arxiv
P4TYH8A2A7	definition	definition 3.1	arxiv
P84WR2XW3Q	statement	proposition 6.4	arxiv
QZRMFWCT1Z	statement	lemma 3.6	arxiv
R0S1AGGFCF	statement	lemma 5.8	arxiv
RATMTCQXRY	statement	lemma 5.7	arxiv
RBBZHSXSB9	statement	corollary 2	arxiv
RYSHB45HC0	statement	corollary 3	arxiv
S2NJ0PVBDW	statement	proposition 6.2	arxiv
SR4B8GGSPV	statement	lemma 5.9	arxiv
TH7ZC1594S	statement	proposition 4.2	arxiv
TX16HPKKAZ	statement	proposition 3.3	arxiv
VHXE8H447M	statement	lemma 3.8	arxiv
VRAXG8WK6Z	statement	theorem 2	arxiv
WXZ0C6T8HD	statement	lemma 5.3	arxiv
YH2SJ2MGS2	statement	proposition 4.1	arxiv
YM2AX530NG	statement	proposition 3.2	arxiv
YVJZET5HQ4	statement	lemma 5.2	arxiv