Visual Evidence of Geometric Phonons and Inertial Ricci Flow on 10D Discrete Compact Manifolds (L=32)

This dataset provides the foundational visual evidence and spatial heatmaps documenting the discovery of lattice resonance (geometric phonons) and the "discrete Ricci floor" within 10-dimensional compact manifolds. The figures are derived from a custom C++ high-performance implementation of Inertial Geometric Flow, utilizing an adaptive Heavy Ball integrator and Multigrid prolongation operators (L=16 to L=32). The collection includes: Temporal Oscillation & FFT Spectrum: Demonstrating sustained harmonic oscillation (ringing) of the metric tensor at the discrete Regge curvature limit, featuring a perfect period of 80 steps. Spatial 2D FFT (The Bragg Cross): A macroscopic crystallographic view of the discrete spacetime tissue, revealing a distinct cross-shaped interference pattern where wave vectors align strictly with the principal axes of the periodic torus (T^4). Multigrid Convergence Scaling: Showcasing the drastic computational reduction achieved via nested lattice interpolation (warm start) and the physical barrier of numerical discretization. Español: Este conjunto de datos proporciona la evidencia visual fundamental y los mapas de calor espaciales que documentan el descubrimiento de la resonancia de red (fonones geométricos) y el "piso discreto de Ricci" en variedades compactas de 10 dimensiones. Las figuras provienen de una simulación de alto rendimiento en C++ de Flujo Geométrico Inercial, utilizando métodos Multigrid (escalado de L=16 a L=32). Incluye el patrón de interferencia espacial 2D (Cruz de Bragg) que confirma la alineación de los vectores de onda de perturbación métrica con los ejes principales del toroide discreto.