Difference between revisions of "Functional inequalities"
(Created page.) |
m |
||
| Line 1: | Line 1: | ||
== General == | == General == | ||
Boolean functions are, as their name suggests, functions, and many types of results from functional analysis and geometry carry over to the Boolean setting. That is, it is possible to relate between various integrals, derivatives and evaluations of the functions, resulting in a functional inequality. | Boolean functions are, as their name suggests, functions, and many types of results from functional analysis and geometry carry over to the Boolean setting. That is, it is possible to relate between various integrals, derivatives and evaluations of the functions, resulting in a functional inequality. | ||
| + | |||
| + | == Isoperimetric inequality == | ||
== KKL == | == KKL == | ||
Revision as of 09:48, 15 November 2019
Contents
General
Boolean functions are, as their name suggests, functions, and many types of results from functional analysis and geometry carry over to the Boolean setting. That is, it is possible to relate between various integrals, derivatives and evaluations of the functions, resulting in a functional inequality.
Isoperimetric inequality
KKL
TODO
Talagrand's influence inequality
TODO
Talagrands surface area inequality conjecture
TODO
