<--- Back to Details
First PageDocument Content
Fractals / Abstract algebra / Quantum spacetime / Fractal / Spacetime / Anti de Sitter space / Infinity / Chaos theory / Hausdorff dimension / Mathematics / Physics / Dimension
Date: 2011-05-09 06:11:34
Fractals
Abstract algebra
Quantum spacetime
Fractal
Spacetime
Anti de Sitter space
Infinity
Chaos theory
Hausdorff dimension
Mathematics
Physics
Dimension

Application of chaos and fractals in fundamental physics and set theoretical resolution of the two-slit experiment and the wave collapse

Add to Reading List

Source URL: www.msel-naschie.com

Download Document from Source Website

File Size: 98,45 KB

Share Document on Facebook

Similar Documents

Brownian motion with variable drift: 0-1 laws, hitting probabilities and Hausdorff dimension Yuval Peres∗ Perla Sousi†

Brownian motion with variable drift: 0-1 laws, hitting probabilities and Hausdorff dimension Yuval Peres∗ Perla Sousi†

DocID: 1uLUm - View Document

Hausdorff dimension and subgroups of SU (2) Elon Lindenstrauss and Nicolas de Saxc´e∗ August 9, 2013 Abstract We prove that any Borel measurable proper dense subgroup of SU (2)

Hausdorff dimension and subgroups of SU (2) Elon Lindenstrauss and Nicolas de Saxc´e∗ August 9, 2013 Abstract We prove that any Borel measurable proper dense subgroup of SU (2)

DocID: 1sL1Q - View Document

MEASURING THE DIMENSION OF SURFACES: A REVIEW AND APPRAISAL OF DIFFERENT METHODS Andre G. Roy Ginette Gravel and Celine Gauthier

MEASURING THE DIMENSION OF SURFACES: A REVIEW AND APPRAISAL OF DIFFERENT METHODS Andre G. Roy Ginette Gravel and Celine Gauthier

DocID: 1rcN5 - View Document

Algorithmic information, plane Kakeya sets, and conditional dimension Jack H. Lutz∗ Neil Lutz†

Algorithmic information, plane Kakeya sets, and conditional dimension Jack H. Lutz∗ Neil Lutz†

DocID: 1r9sX - View Document

CHAPTER FIVE  Geometry of species distributions: random clustering and scale invariance ARNOSˇ T L . Sˇ IZLING Charles University, Prague

CHAPTER FIVE Geometry of species distributions: random clustering and scale invariance ARNOSˇ T L . Sˇ IZLING Charles University, Prague

DocID: 1qY72 - View Document