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Cantor's first set theory article
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Nonlinear Dynamics: Chaos and Complex Systems
Explores countable and uncountable sets, Cantor set, Mandelbrot set, and Box dimension in nonlinear dynamics and complex systems.
Lebesgue Integration: Cantor Set
Explores the construction of the Lebesgue function on the Cantor set and its unique properties.
Analysis IV: Measurable Sets and Functions
Introduces measurable sets, functions, and the Cantor set properties, including ternary development of numbers.
Fractals and Strange Attractors
Delves into renormalization, fractals, and strange attractors, exploring the properties of countable and uncountable sets.
Relations, Sequences and Summations
Covers strings, countable sets, cardinality, and the concept of countability, exploring the countability of various sets and Cantor diagonalization.
Fractal Uncertainty Principle and Spectral Gaps
Explores transfer operators, Patterson-Sullivan measure, FUP, spectral gaps, and resonances in Schottky groups.
Relations, Sequences, Summation: Cantor Diagonalization
Covers countable and uncountable sets, sequences, summation, and Cantor's Diagonalization proof.
Computing leading eigenvalues of the transfer operator
Explores computing the leading eigenvalue of a transfer operator beyond periodic points, focusing on mathematical settings, spectral radius estimation, and the Zaremba Conjecture.
Hausdorff Dimension and Brownian Motion
Explores the Hausdorff dimension of Brownian motion zeros, demonstrating a dimension of 1/2 with certainty.
Change of Variable Formula: Devil's Staircase
Explores a change of variable formula and the intriguing Devil's Staircase.