Finite Universe and Terminal Sliding Dynamics: A Quantum Perspective

This paper presents a detailed exploration of the concept of a finite universe with a terminal sliding effect at its boundaries. Unlike traditional cosmological models, which often lead to singularities or assume infinite expansion, the proposed approach here incorporates quantum corrections to the curvature of space-time at the boundaries of the finite universe. These corrections result in a continuous sliding effect rather than an abrupt end, thus avoiding classical singularities. The model introduces a new interpretation of how the universe can evolve without singularities, providing a physically coherent and plausible boundary condition. The paper also addresses previous criticisms regarding the scientific novelty and importance of the approach, linking the model with high-curvature gravity theories such as f(R), Gauss-Bonnet, and Lovelock theories. Numerical simulations and empirical validation strategies are presented to demonstrate the viability of the model. The results show the model's capability to avoid curvature divergences and propose a universe that evolves in a stable manner without discontinuities at its boundaries. [email protected]