An Experimentally Validated Feasible Quantum Protocol for Identity-Based Signature with Application to Secure Email Communication
<|reference_start|>An Experimentally Validated Feasible Quantum Protocol for Identity-Based Signature with Application to Secure Email Communication: Digital signatures are one of the simplest cryptographic building blocks that provide appealing security characteristics such as authenticity, unforgeability, and undeniability. In 1984, Shamir developed the first Identity-based signature (IBS) to simplify public key infrastructure and circumvent the need for certificates. It makes the process uncomplicated by enabling users to verify digital signatures using only the identifiers of signers, such as email, phone number, etc. Nearly all existing IBS protocols rely on several theoretical assumption-based hard problems. Unfortunately, these hard problems are unsafe and pose a hazard in the quantum realm. Thus, designing IBS algorithms that can withstand quantum attacks and ensure long-term security is an important direction for future research. Quantum cryptography (QC) is one such approach. In this paper, we propose an IBS based on QC. Our scheme's security is based on the laws of quantum mechanics. It thereby achieves long-term security and provides resistance against quantum attacks. We verify the proposed design's correctness and feasibility by simulating it in a prototype quantum device and the IBM Qiskit quantum simulator. The implementation code in qiskit with Jupyternotebook is provided in the Annexure. Moreover, we discuss the application of our design in secure email communication.<|reference_end|>
@article{mohanty2024an,
    title={An Experimentally Validated Feasible Quantum Protocol for Identity-Based
  Signature with Application to Secure Email Communication},
    author={Tapaswini Mohanty, Vikas Srivastava, Sumit Kumar Debnath, Debasish
  Roy, Kouichi Sakurai, and Sourav Mukhopadhyay},
    journal={arXiv preprint arXiv:2403.18247},
    year={2024},
    archivePrefix={arXiv},
    eprint={2403.18247},
    primaryClass={cs.CR cs.IT math.IT}
}