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Finite bases for Brandt semirings and naturally semilattice-ordered inverse semigroups DR7BK4CQ0V

URIm2://res/DR7BK4CQ0V
Kindpreprint
CreatorsXiaolei Shao, Mengya Yue
Date2026-10-08
MSC20-XX
Subjectsarxiv math.GR
Scopein

Expressions

e1: version, preprint

Languageen
Date2026-10-08
IdsarXiv 2610.12014

Items in this resource

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

ItemKindWhereSource
Transfer within the finite natural inverse classstatementcorollary 5.24arxiv
Uniform graph witnessesstatementtheorem 3.24arxiv
Short-support relationsstatementlemma 3.8arxiv
1V1CB0ZCP7statementproposition 6.10arxiv
The structure of regular flat semiringsstatementproposition 5.1arxiv
Variable bounds in locally finite varietiesstatementlemma 5.21arxiv
2N80G7WW8Astatementcorollary 5.8arxiv
Uniform commutative witnessesstatementtheorem 4.5arxiv
An interval of nonfinitely based varietiesstatementcorollary 3.3arxiv
A membership characterizationstatementcorollary 5.18arxiv
4WN74MSJBKstatementlemma 3.5arxiv
57CEFHADPCstatementcorollary 4.7arxiv
Subdirect Brandt representationstatementtheorem 5.9arxiv
6KBED46GJYstatementtheorem 5.31arxiv
6VA8K2QVH7statementcorollary 5.25arxiv
6Y2QZPEW54statementlemma 4.4arxiv
All finite natural inverse semiringsstatementtheorem 5.17arxiv
8PKWYKQ8WQstatementtheorem 5.19arxiv
91SDZSPW7Ystatementcorollary 5.20arxiv
97CDB1TFVGstatementtheorem 6.11arxiv
AAD9X52CYJstatementtheorem 5.11arxiv
BSX7WRMP8Fstatementtheorem 3.2arxiv
A subdirect representation for Clifford semiringsstatementtheorem 5.5arxiv
A second star can be omittedstatementlemma 3.13arxiv
CV9XZTJJRXstatementcorollary 5.10arxiv
D1J174Q3B5statementcorollary 5.30arxiv
D5XJQ2FRBQstatementlemma 4.1arxiv
DD91TN5V2Kstatementtheorem 5.22arxiv
DDGPVHGPQMstatementtheorem 7.4arxiv
DQPQGZ1FV3statementproposition 2.2arxiv
An infinite finitely based extensionstatementproposition 6.7arxiv
DYWJS4730Nstatementtheorem 3.18arxiv
The arbitrary-cardinality Clifford reductionstatementcorollary 5.4arxiv
EBP528QSCVstatementcorollary 5.26arxiv
ERZFJCR9R2statementlemma 5.13arxiv
Brandt monoid reductionstatementtheorem 6.4arxiv
Capture criterionstatementlemma 3.12arxiv
The exact flat-group reductionstatementtheorem 4.6arxiv
A colored Euler criterionstatementtheorem 3.20arxiv
The smallest nonfinitely based regular examplestatementtheorem 5.28arxiv
Finite tracesstatementlemma 6.8arxiv
The cut condition over abelian groupsstatementcorollary 3.22arxiv
HSS27K06WFstatementproposition 6.9arxiv
The prism identitystatementlemma 3.6arxiv
Sparse prism systemsstatementcorollary 3.17arxiv
Brandt monoids of finite exponentstatementcorollary 6.6arxiv
Complete finite regular flat classificationstatementtheorem 5.3arxiv
Local representationstatementlemma 3.10arxiv
KK02CR7JA0statementlemma 4.2arxiv
M67BX5RRSWstatementtheorem 6.12arxiv
MJ0WQ6WFTQstatementproposition 5.27arxiv
Zero smash productsstatementlemma 2.1arxiv
P1XQ7PFM6Ystatementtheorem 3.1arxiv
P4Y684J6ASstatementlemma 7.2arxiv
PTTABM00BTstatementlemma 3.23arxiv
PXQX75SE2Jstatementcorollary 7.3arxiv
A separating sandwich identitystatementlemma 5.15arxiv
QG6ABVRTDNstatementtheorem 6.1arxiv
A free quotient over every coefficient ringstatementlemma 3.9arxiv
SKSYPG5PVNstatementproposition 7.1arxiv
Finite natural inverse monoidsstatementcorollary 6.2arxiv
T4QH17KBJ7statementtheorem 6.3arxiv
Tree--dual-tree inequalitystatementlemma 3.19arxiv
All Brandt index setsstatementcorollary 3.4arxiv
TTG09N0EMJstatementlemma 5.12arxiv
Conservativity of an absorbing constantstatementlemma 2.4arxiv
All finite natural Clifford semiringsstatementcorollary 5.7arxiv
Exact graph--group criterionstatementtheorem 3.21arxiv
Small cuts of a prismstatementlemma 3.7arxiv
XCXH446T5Hstatementtheorem 3.16arxiv
XHKPG108ZEstatementcorollary 6.5arxiv
XJ4XMHKKHQstatementcorollary 4.3arxiv
Exact variety of an orthogonal sumstatementtheorem 2.3arxiv
Unique minimum cyclic-variety generatorsstatementtheorem 5.29arxiv
Transfer and the absorbing constantstatementlemma 5.14arxiv
ZDX9C115ZHstatementcorollary 7.5arxiv
Varieties containing $S_7$statementtheorem 5.16arxiv
Scalar integer labelsstatementcorollary 3.11arxiv
All non-Clifford regular flat semiringsstatementtheorem 5.2arxiv

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