Math 2.0

Resources / preprint

Iterated cotangent-difference integrals over totally real cyclotomic fields HWY7AQ4KT2

URIm2://res/HWY7AQ4KT2
Kindpreprint
CreatorsJin Cao, Hidekazu Furusho
Date2026-10-03
MSC11-XX, 14-XX
Subjectsarxiv math.NT, arxiv math.AG
Scopein

Expressions

e1: version, preprint

Languageen
Date2026-10-03
IdsarXiv 2610.04214

Items in this resource

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

ItemKindWhereSource
26HYWRZ7V7definitiondefinition 2.4arxiv
2NTT47A12Gstatementproposition 1.8arxiv
A level-\(4\) exampleexampleexample 3.5arxiv
6Q37MP76KPexampleexample 1.4arxiv
Length oneexampleexample 1.3arxiv
Length oneexampleexample 5.3arxiv
Length oneexampleexample 3.3arxiv
9DJRF3RSMGexampleexample 2.5arxiv
Cyclotomic realization of the cotangent punctured linestatementproposition 2.1arxiv
D3CWHJCSXEexampleexample 1.5arxiv
DGZJPAGVVVdefinitiondefinition 1.7arxiv
Hopf algebra of motivic cotangent differencesstatementtheorem 4.3arxiv
Algebraic realization of the cotangent differential formstatementproposition 1.6arxiv
Length twoexampleexample 4.5arxiv
Algebraic realization of the cotangent-difference formsstatementproposition 3.1arxiv
Iterated cotangent-difference integraldefinitiondefinition 3.2arxiv
Good reduction of the marked punctured linestatementproposition 3.6arxiv
HZBXWYADTYdefinitiondefinition 1.1arxiv
Length twoexampleexample 2.8arxiv
MHRW2C7FARstatementproposition 5.1arxiv
Length oneexampleexample 2.7arxiv
Length twoexampleexample 3.4arxiv
Cyclotomic endpoint formulastatementtheorem 2.6arxiv
Mixed-Tate descent of cotangent-difference integralsstatementtheorem 4.1arxiv
Length threeexampleexample 2.9arxiv
Cyclotomic expansion of iterated cotangent integralsstatementproposition 2.3arxiv
YW7X0XNA9Rstatementproposition 5.4arxiv

Catalogue records