Quantum Cryptanalysis & Post-Quantum Lattice Security Simulator

Shor's Algorithm Engine

Modular Exponentiation & Quantum Fourier Transform

Classical RSA/ECC Break

Target Key Spec

Qubit Capacity: 4096

Physical Gate Fidelity: 99.9%

LWE Lattice Vector Engine

Closest Vector Problem (CVP) Noise Perturbation

Post-Quantum Resistant

PQC Standard

Lattice Noise Perturbation (η): 3.2

Lattice Dimension (k): 768

Enterprise Migration & Risk Horizon Telemetry

Cryptographic inventory breakdown and transition vulnerability assessment

Target Key Break Time

180 seconds

vs 300,000,000 yrs classical

Logical Qubits Needed

4,096 qubits

Hardware Capacity Met

Lattice Security Margin

768-Dim

Exponential CVP hardness

Migration Risk Horizon

High Risk

Immediate PQC Upgrade Required

Enterprise Cryptographic Inventory Mix

RSA-2048 / RSA-4096 65%

ECC-256 / ECC-384 25%

PQC Lattice (ML-KEM / ML-DSA) 10%

Domain Cryptanalytic Assessment

Shor's quantum algorithm solves the order-finding problem in polynomial time O((log N)³), collapsing RSA-2048 security. In contrast, Learning With Errors (LWE) relies on finding short vector errors in high-dimensional (768-D) lattices—a problem that exhibits no quantum period structure and remains exponentially hard.

Active Strategy: ML-KEM-768 Hybrid Transition