This framework models divergent hyperbolic growth in finite topologies, suggesting new dynamics in mathematical theory.
We present the Ibaguner Fractal Operator (IFO), a mathematical framework designed to model the confinement of divergent hyperbolic growth within finite cylindrical topologies. By applying a logarithmic transformation to the summation of exponential expansion and imaginary periodic products, we demonstrate a stable ”Confined Case” for infinite-dimensional potential fields.
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SİNAN İBAGÜNER (2026) studied this question.
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