Reducing the Number of Qubits in Quantum Factoring
The paper presents an optimization for reducing the number of qubits required in quantum factoring, specifically targeting Shor’s algorithm. By employing a combination of techniques, including May and Schlieper’s truncation and the Ekerå-Håstad variant, the authors achieve a significant reduction in qubit requirement to factor an RSA-2048 instance, potentially using less than 1700 qubits
13th February 2024
The paper presents an optimization for reducing the number of qubits required in quantum factoring, specifically targeting Shor’s algorithm. By employing a combination of techniques, including May and Schlieper’s truncation and the Ekerå-Håstad variant, the authors achieve a significant reduction in qubit requirement to factor an RSA-2048 instance, potentially using less than 1700 qubits
13th February 2024