On Shnirelman's inequality in 2D: Irreversible behavior and Euler-Lagrange variational formulation 6GK9EJMWY4

URI	`m2://res/6GK9EJMWY4`
Kind	preprint
Creators	Stefan Schiffer, Martina Zizza
Date	2026-09-25
MSC	35-XX, 49-XX, 90-XX, 93-XX
Subjects	arxiv math.AP, arxiv math.OC
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
135Z9F699A	statement	theorem 1.3	arxiv
Shnirelman's Inequality in $\nu=2$	statement	theorem 1.5	arxiv
Intersection Flow, I	statement	proposition 4.4	arxiv
6WVT9WMS6B	statement	lemma 3.13	arxiv
86Q9ECWS2M	statement	theorem 3.5	arxiv
97RYC40686	statement	theorem 6.1	arxiv
Intersection Flow, II	statement	proposition 4.8	arxiv
B62FKKQ4F6	statement	theorem 5.6	arxiv
Non-attainable diffeomorphism	statement	theorem 1.2	arxiv
Sharp Shnirelman's Inequality	statement	theorem 1.4	arxiv
D833Z5JH99	statement	lemma 3.9	arxiv
Perfect fluid two-point conjecture	conjecture	conjecture 2.2	arxiv
Lemma $3.10$	statement	lemma 3.4	arxiv
E2Y5NZ46DE	statement	theorem 5.1	arxiv
EHDJ9ZRVSQ	statement	lemma 3.3	arxiv
KB9DWW85Y8	definition	definition 3.7	arxiv
Corner Flow with time difference	statement	lemma 3.11	arxiv
Superposition of intersection regions	statement	corollary 4.2	arxiv
Pipe-Flow in $\nu=2$	definition	definition 5.5	arxiv
Building block for the intersection flow	statement	lemma 4.1	arxiv
R79167VDGX	statement	theorem 2.3	arxiv
Incompressible flow along one path	problem	problem 3.1	arxiv
Sharp Shnirelman's Inequality in $\nu=2$	statement	theorem 6.3	arxiv
RXZG2G76B5	problem	problem 3.2	arxiv
Shortest-path two-point conjecture	conjecture	conjecture 2.1	arxiv
Corner Flow	statement	proposition 3.12	arxiv
VEX99HNHND	problem	problem 1.1	arxiv
Partial construction of flows	statement	lemma 5.2	arxiv
Schiffer-Zizza	statement	theorem 5.4	arxiv
Pipe-Flow in $\nu\geq 3$	definition	definition 5.3	arxiv