The Ibaguner Fractal Operator (IFO): Logarithmic Confinement of Infinite Hyperbolic Funnels in 4D Minkowski Spacetime

Key Points

• The aim is to model divergent hyperbolic growth using the Ibaguner Fractal Operator to achieve stability in infinite dimensional fields.
• Developed the Ibaguner Fractal Operator (IFO) framework.
• Applied logarithmic transformations to mathematical models.
• Summed exponential growth and imaginary periodic products.
• Demonstrated a stable 'Confined Case' for potential fields.
• Showed the feasibility of modeling hyperbolic growth in cylindrical structures.