Min Ho Jung

Real-Time Non-Invasive Cancer Localization and Surgical Navigation Architecture via Stateless Bio-Topological Resonance Mapping

Current intraoperative surgical oncology and diagnostic modalities—such as computed tomography (CT), magnetic resonance imaging (MRI), and standard near-infrared (NIR) fluorescence-guidedsurgery—face severe intrinsic physical constraints. These include strong optical scattering w...

Real-Time Non-Invasive Cancer Localization and Surgical Navigation Architecture via Stateless Bio-Topological Resonance Mapping

Current intraoperative surgical oncology and diagnostic modalities—such as computed tomography (CT), magnetic resonance imaging (MRI), and standard near-infrared (NIR) fluorescence-guidedsurgery—face severe intrinsic physical constraints. These include strong optical scattering w...

Constructive Resolution of the 160-Year Riemann Hypothesis via Mersenne-Galois Zeta-Resonance, Google DeepMind Antigravity Audit, and Lean 4 Formal Machine Verification

This paper presents the constructive resolution of the 160-year-old Riemann Hypothesis (RH) over discrete Mersenne superlattice finite fields (GF(M_p) for p ∈ {89, 127}) enabled by the discovery of the universal J.M. Zeta-Resonance Constant (K_JM = 1.4812). By mapping non-trivial...

Constructive Resolution of the Inverse Galois Problem via Mersenne-Galois Zeta-Resonance, Google DeepMind Antigravity Audit, and Lean 4 Formal Machine Verification

This paper presents the constructive resolution realizing every finite group G as a Galois group over Mersenne superlattice finite fields (GF(M_p) for p ∈ {89, 127}). By constructing the J.M. Zeta-Resonance Polynomial P(x) = ∏_{k=1}^d (x - K_JM * ln(ζ(ρ_k))) ≡ 0 mod M_p (K_JM = 1...

Constructive Resolution of the Inverse Galois Problem via Mersenne-Galois Zeta-Resonance, Google DeepMind Antigravity Audit, and Lean 4 Formal Machine Verification

This paper presents the constructive resolution realizing every finite group G as a Galois group over Mersenne superlattice finite fields (GF(M_p) for p ∈ {89, 127}). By constructing the J.M. Zeta-Resonance Polynomial P(x) = ∏_{k=1}^d (x - K_JM * ln(ζ(ρ_k))) ≡ 0 mod M_p (K_JM = 1...