Multiplication of polynomials of large degrees is the predominant operation in lattice-based cryptosystems in terms of execution time. This motivates the study of its fast and efficient implementations in hardware. Also, applications such as those using homomorphic encryption need to operate with polynomials of different parameter sets. This calls for design of configurable hardware architectures that can support multiplication of polynomials of various degrees and coefficient sizes. In this work, we present the design and an FPGA implementation of a run-time configurable and highly parallelized NTT-based polynomial multiplication architecture, which proves to be effective as an accelerator for lattice-based cryptosystems. The proposed poly...
Polynomial multiplication is the most computationally expensive part of the lattice-based cryptograp...
Polynomial multiplication is the most computationally expensive part of the lattice-based cryptograp...
Lattice-based cryptography forms the mathematical basis for current homomorphic encryption schemes, ...
Multiplication of polynomials of large degrees is the predominant operation in lattice-based cryptos...
In this paper, we present an optimized FPGA implementation of a novel, fast and highly parallelized ...
In this paper, we present an optimized FPGA implementation of a novel, fast and highly parallelized ...
In this paper, we present an optimized FPGA implementation of a novel, fast and highly parallelized ...
Lattice-based cryptography has gained a tremendous amount of attention in the last decade due to two...
The evolution of quantum algorithms threatens to break public key cryptography in polynomial time. T...
collection Persyval Lab.International audienceFully Homomorphic Encryption (FHE) becomes an importan...
Post-quantum cryptography has become popular in recent years due to advances in quantum computing. C...
Fully homomorphic encryption (FHE) is a technique that allows computations on encrypted data without...
In this paper, we introduce a configurable hardware architecture that can be used to generate unifie...
Fully homomorphic encryption (FHE) is a technique that allows computations on encrypted data without...
Fully homomorphic encryption (FHE) is a technique that allows computations on encrypted data without...
Polynomial multiplication is the most computationally expensive part of the lattice-based cryptograp...
Polynomial multiplication is the most computationally expensive part of the lattice-based cryptograp...
Lattice-based cryptography forms the mathematical basis for current homomorphic encryption schemes, ...
Multiplication of polynomials of large degrees is the predominant operation in lattice-based cryptos...
In this paper, we present an optimized FPGA implementation of a novel, fast and highly parallelized ...
In this paper, we present an optimized FPGA implementation of a novel, fast and highly parallelized ...
In this paper, we present an optimized FPGA implementation of a novel, fast and highly parallelized ...
Lattice-based cryptography has gained a tremendous amount of attention in the last decade due to two...
The evolution of quantum algorithms threatens to break public key cryptography in polynomial time. T...
collection Persyval Lab.International audienceFully Homomorphic Encryption (FHE) becomes an importan...
Post-quantum cryptography has become popular in recent years due to advances in quantum computing. C...
Fully homomorphic encryption (FHE) is a technique that allows computations on encrypted data without...
In this paper, we introduce a configurable hardware architecture that can be used to generate unifie...
Fully homomorphic encryption (FHE) is a technique that allows computations on encrypted data without...
Fully homomorphic encryption (FHE) is a technique that allows computations on encrypted data without...
Polynomial multiplication is the most computationally expensive part of the lattice-based cryptograp...
Polynomial multiplication is the most computationally expensive part of the lattice-based cryptograp...
Lattice-based cryptography forms the mathematical basis for current homomorphic encryption schemes, ...