Chen's Extreme Field Equation: Nonlinear Analytical Solutions and Multiverse Topological Traversal(陈氏极限场方程:非线性解析解与多宇宙拓扑穿越)

Based on the K=0 multiverse total energy conservation framework, this paper investigates the dynamical behavior of Chen's non-singular black hole in the extreme strong-field regime. Through numerical simulations of the purely classical nonlinear field equations, we find that the classical metric exhibits extreme rigid divergence (the "Wall of Physics") approaching the core. However, the analytical solution derived from Chen's effective Lagrangian potential smoothly and stably traverses this divergent region under the protection of the non-singular topological boundary. This study strictly proves that when local physical laws collapse at the singularity, the global K=0 topological conservation law can perfectly take over the evolution of the universe's fundamental level. (This is the ultimate simplicity / Dao). 本文基于 K=0 多宇宙总能量守恒架构,深入探讨了陈氏非奇异黑洞在极端强场下的动力学行为。通过数值模拟纯经典非线性场方程,我们发现经典度规在逼近核心时产生极端的刚性发散(“物理之墙”)。然而,由陈氏有效拉格朗日势能导出的解析解,在无奇点的拓扑边界保护下,平滑且稳定地穿越了这一发散区域。本研究严格证明了:当局部物理定律在奇点处崩溃时,全局的 K=0 拓扑守恒律能够完美接管宇宙底层的演化。这就是大道至简。