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1
Introduction
2
Openline conjecture
3
Ineffective proofs
4
Where does this problem come from
5
Random lattices
6
Lambda measure
7
Summary
8
Volume
9
Sato Bernstein Theory
10
Examples
11
Zeta distribution
12
Joule operator
13
Volume estimates
14
The talbarian theorem
15
Resolution of singularity similarities
16
Volume estimate
17
Generic behavior
18
The pigeon principle
19
Can you go beyond the douchley bound
20
Analyzing the problem
21
Computing the hazard dimension
22
Putting it all together
23
Tomography
24
Get Formula
25
Get Decay Rate
26
Theory of All Minimality
27
Semi Algebraic Level of Flatness
28
Homogeneous inequalities
Description:
Explore algebraic tools in fractal geometry through this 59-minute conference talk by Faustin Adiceam. Delve into topics such as the Openline conjecture, ineffective proofs, random lattices, and Lambda measure. Examine the Sato Bernstein Theory, zeta distribution, and Joule operator. Investigate volume estimates, the talbarian theorem, and resolution of singularity similarities. Analyze generic behavior, the pigeon principle, and hazard dimension computation. Learn about tomography, decay rates, and the Theory of All Minimality. Discover semi-algebraic levels of flatness and homogeneous inequalities. Recorded during the "Multifractal analysis and self-similarity" thematic meeting at the Centre International de Rencontres Mathématiques in Marseille, France.

Some Algebraic Tools in Fractal Geometry

Centre International de Rencontres Mathématiques
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