Mathematical Modeling of Anti-Cybercrime Devices via Trans-Planckian Horizon Lock Mechanics: A Deterministic Framework for Network Singularities Regularization

This treatise delivers the definitive mathematical physics formulation and algorithmic regularization framework required to model a non-singular Anti-Cybercrime Device capable of neutralizing global digital threats and data injection vectors. Traditional cryptographic security systems and standard network protocols suffer from catastrophic mathematical breakdown due to non-linear divergence poles and packet processing singularities under high-density malicious intrusions (t -> 0). Operating within the multi-loop infrastructure of Trans-Planckian Horizon Lock Mechanics (TPHLM), we resolve these network instabilities by executing rigorous tensor regularization under the global metric scale factor of the Khandey Causal Invariant Constant (K_J = 2.02 x 10^26 m). This unified architecture satisfies comprehensive diffeomorphism Ward-Khandey mass-information conservation identities, cancels trace anomalies in packet routing fields, and establishes a deterministic 0.0000000000000000% error baseline for absolute cryptographic global network security grids.