Generated with sparks and insights from 8 sources

Based on my research, I can provide you with information about mathematicians and researchers who apply fractal/symmetry concepts systematically, particularly with regard to Cantor sets and their variations. Here are the key individuals with publicly available contact information:

Researchers Who "Fractalize Everything" - Contact Information

1. Richard Taylor - University of Oregon1

• Email: rpt@uoregon.edu
• Phone: 541-346-4741
• Office: 173 Willamette Hall, University of Oregon, Eugene OR 97403-1205
• Approach: Taylor has the most comprehensive approach to applying fractals across disciplines. He systematically applies fractal concepts to:
  • Psychology and neuroscience (stress reduction through fractal viewing)
  • Art and architecture (biophilic design, fractal carpets)
  • Product design (solar panels, commercial applications)
  • Medical applications (anxiety reduction in clinical settings)
  • Space exploration (astronaut well-being)
  • Virtual and tactile experiences
• Research Focus: Interdisciplinary fractal applications using eye-tracking, qEEG, and fMRI to demonstrate physiological responses to fractals

2. Kenneth Falconer - University of St Andrews2

• Email: kjf@st-andrews.ac.uk
• Position: Professor of Mathematics
• Research: Over 130 papers on fractal geometry, including self-affine sets, dimensional analysis, and applications to finance and natural phenomena
• Books: Author of "Fractal Geometry: Mathematical Foundations and Applications" (definitive textbook)
• Approach: Systematic mathematical framework for fractal analysis across multiple domains

3. Balázs Bárány - Budapest University of Technology3

• Email: barany.balazs@ttk.bme.hu
• Phone: +36 1 463 1673
• Position: Associate Professor, Head of Fractal Geometry Research Group
• Address: H-1111 Budapest, Műegyetem rkp 3, Hungary
• Research: Leading a comprehensive fractal geometry research group studying structure, regularity properties, and dimensions of fractal shapes

4. Cantor Set Specialists with Systematic Approaches:

Ashish Kumar - Central University of Haryana4

• Email: drashishkumar108@gmail.com
• Affiliation: Department of Mathematics, Central University of Haryana, India
• Focus: Systematic study of Cantor set variants using Iterated Function Systems

Mamta Rani - Central University of Rajasthan5

• Email: mamtarsingh@gmail.com (also mamtarsingh@curaj.ac.in)
• Position: Professor and Dean, Department of Computer Science
• Research: Fractal and chaos theory applications, computer graphics of natural objects

Renu Chugh - Maharshi Dayanand University

• Email: chugh.r1@gmail.com
• Department: Mathematics, Maharshi Dayanand University, Rohtak, India
• Research: Collaborative work on Cantor set variations

5. Specialized Inverted Cantor Set Researchers:

Dhurjati Prasad Datta - University of North Bengal6

• Email: dp-datta@yahoo.com
• Department: Mathematics, University of North Bengal, Siliguri, India
• Approach: Developed scale-invariant, non-archimedean analysis specifically for zero-measure Cantor sets
• Innovation: Created ultrametric valuation framework for fractal analysis

Mohsen Soltanifar - University of Toronto7

• Email: mohsen.soltanifar@alumni.utoronto.ca
• Affiliation: Biostatistics Division, Dalla Lana School of Public Health
• Research: Comprehensive survey of deterministic Cantor sets with systematic set-theoretic approaches

6. Additional Fractal Researchers:

Sergiy Merenkov - CUNY Graduate Center8

• Email: smerenkov@ccny.cuny.edu
• Phone: +1 212-817-8561
• Research: Fractal geometry and dynamics

Key Characteristics of These Researchers:

1. Richard Taylor stands out as the most comprehensive "fractalize everything" researcher, applying fractal principles across the widest range of disciplines
2. Kenneth Falconer provides the most systematic mathematical foundation for fractal applications
3. The Cantor set specialists (Ashish, Mamta Rani, Renu Chugh) have developed specific systematic approaches to your area of interest
4. Dhurjati Prasad Datta has created novel analytical frameworks specifically for inverted/zero-measure Cantor sets

These researchers have publicly available contact information and demonstrate systematic approaches to applying fractal/symmetry concepts broadly across multiple domains, with particular strength in Cantor set variations as you requested.

Appendix: Supplementary Video Resources

<div class="-md-ext-youtube-widget"> { "title": "Fractals and Scaling: Box-counting and the Cantor set", "link": "https://www.youtube.com/watch?v=aMpL4GUyiSg", "channel": { "name": ""}, "published_date": "Mar 7, 2019", "length": "3:34" }</div>

<div class="-md-ext-youtube-widget"> { "title": "journey into fractals: the Cantor set and ternary expansion.", "link": "https://www.youtube.com/watch?v=aZUMjCRIqyA", "channel": { "name": ""}, "published_date": "Jul 15, 2023", "length": "20:58" }</div>

<div class="-md-ext-youtube-widget"> { "title": "The Cantor Set and Geometric Series", "link": "https://www.youtube.com/watch?v=SgiYkiXPibk", "channel": { "name": ""}, "published_date": "Feb 18, 2013", "length": "15:32" }</div>