Projections and sectioning of fractal objects
Fractal Geometry

Article REF: AF218 V1

Projections and sectioning of fractal objects
Fractal Geometry

Author : Jean-Charles PINOLI

Publication date: October 10, 2017 | Lire en français

You do not have access to this resource.

Request your free trial access! Free trial

Already subscribed?Log in!

16. Projections and sectioning of fractal objects

16.1 Besicovitch's projection theorem

Besicovitch's projection theorem (1939). Let X be a compact non-empty subset of $ℝ^{2}$ of 1-dimensional Hausdorff measure such that $0 < μ_{H}_{2}^{1} (X) < + \infty$

You do not have access to this resource.

Exclusive to subscribers. 97% yet to be discovered!

You do not have access to this resource. Click here to request your free trial access!

Already subscribed? Log in!

Ongoing reading
Projections and sectioning of fractal objects

Previous
page Examples of natural fractal objects

Cartesian products and intersections of fractal objects

Article included in this offer

"Mathematics"

( 165 articles )

Complete knowledge base

Updated and enriched with articles validated by our scientific committees

Services

A set of exclusive tools to complement the resources

View offer details

Bibliography

(1) - AARTS (J.M.), NISHIURA (T.) - Dimension and extensions, - North-Holland, 331 pages (1993).
(2) - ALBEVERIO (S.), PRATSIOVYTYL (M.), TORBIN (G.) - Transformations preserving the Hausdorff-Besicovitch dimension, - Central European Journal...

You do not have access to this resource.

Exclusive to subscribers. 97% yet to be discovered!

You do not have access to this resource. Click here to request your free trial access!

Already subscribed? Log in!

Outline
Full outline