Near Threshold Computation of Partitioned Ring Learning With Error (RLWE) Post Quantum Cryptography on Reconfigurable Architecture
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arXiv
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| Format: | Preprint |
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2022
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| _version_ | 1866913349415993344 |
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| author | Baidya, Paresh Mondal, Swagata Paul, Rourab |
| author_facet | Baidya, Paresh Mondal, Swagata Paul, Rourab |
| contents | Ring Learning With Error (RLWE) algorithm is used in Post Quantum Cryptography (PQC) and Homomorphic Encryption (HE) algorithm. The existing classical crypto algorithms may be broken in quantum computers. The adversaries can store all encrypted data. While the quantum computer will be available, these encrypted data can be exposed by the quantum computer. Therefore, the PQC algorithms are an essential solution in recent applications. On the other hand, the HE allows operations on encrypted data which is appropriate for getting services from third parties without revealing confidential plain-texts. The FPGA based PQC and HE hardware accelerators like RLWE is much cost-effective than processor based platform and Application Specific Integrated Circuit (ASIC). FPGA based hardware accelerators still consume more power compare to ASIC based design. Near Threshold Computation (NTC) may be a convenient solution for FPGA based RLWE implementation. In this paper, we have implemented RLWE hardware accelerator which has 14 subcomponents. This paper creates clusters based on the critical path of all 14 subcomponents. Each cluster is implemented in an FPGA partition which has the same biasing voltage $V_{ccint}$. The clusters that have higher critical paths use higher Vccint to avoid timing failure. The clusters have lower critical paths use lower biasing voltage Vccint. This voltage scaled, partitioned RLWE can save ~6% and ~11% power in Vivado and VTR platform respectively. The resource usage and throughput of the implemented RLWE hardware accelerator is comparatively better than existing literature. |
| format | Preprint |
| id |
arxiv_https___arxiv_org_abs_2208_08093 |
| institution | arXiv |
| publishDate | 2022 |
| record_format | arxiv |
| spellingShingle | Near Threshold Computation of Partitioned Ring Learning With Error (RLWE) Post Quantum Cryptography on Reconfigurable Architecture Baidya, Paresh Mondal, Swagata Paul, Rourab Cryptography and Security Hardware Architecture Ring Learning With Error (RLWE) algorithm is used in Post Quantum Cryptography (PQC) and Homomorphic Encryption (HE) algorithm. The existing classical crypto algorithms may be broken in quantum computers. The adversaries can store all encrypted data. While the quantum computer will be available, these encrypted data can be exposed by the quantum computer. Therefore, the PQC algorithms are an essential solution in recent applications. On the other hand, the HE allows operations on encrypted data which is appropriate for getting services from third parties without revealing confidential plain-texts. The FPGA based PQC and HE hardware accelerators like RLWE is much cost-effective than processor based platform and Application Specific Integrated Circuit (ASIC). FPGA based hardware accelerators still consume more power compare to ASIC based design. Near Threshold Computation (NTC) may be a convenient solution for FPGA based RLWE implementation. In this paper, we have implemented RLWE hardware accelerator which has 14 subcomponents. This paper creates clusters based on the critical path of all 14 subcomponents. Each cluster is implemented in an FPGA partition which has the same biasing voltage $V_{ccint}$. The clusters that have higher critical paths use higher Vccint to avoid timing failure. The clusters have lower critical paths use lower biasing voltage Vccint. This voltage scaled, partitioned RLWE can save ~6% and ~11% power in Vivado and VTR platform respectively. The resource usage and throughput of the implemented RLWE hardware accelerator is comparatively better than existing literature. |
| title | Near Threshold Computation of Partitioned Ring Learning With Error (RLWE) Post Quantum Cryptography on Reconfigurable Architecture |
| topic | Cryptography and Security Hardware Architecture |
| url | https://arxiv.org/abs/2208.08093 |