Zidaric, N., Aagaard, M. D., & Gong, G. (2018). Rapid Hardware Design for Cryptographic Modules with Filtering Structure over Small Finite Fields Bergen, Norway. (Original work published 2018)
References
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Ma, D., Budisin, S., Wang, Z., & Gong, G. (2018). A New Generalized Paraunitary Generator for Complementary Sets and Complete Complementary Codes of size 2m IEEE Signal Processing Letters. (Original work published 2018)
Chen, Y., Case, B., Gao, S., & Gong, G. (2018). Error Analysis of Weak Poly-LWE Instances Journal of Cryptography and Communication Special Issue on Mathematical Methods for Cryptography, 1-16. (Original work published 2018)
Altawy, R., Rohit, R., He, M., Mandal, K., Yang, G., & Gong, G. (2018). sLiSCP-light: Towards Lighter Sponge-specific Cryptographic Permutations Amsterdam, Netherlands. (Original work published 2018)
Mandal, K., Gong, G., & Liu, C. (2018). NIKE-based Fast Privacy-preserving High-dimensional Data Aggregation for Mobile Devices Submitted to IEEE Transaction on Dependable and Secure Computing, Technical Report, University of Waterloo. (Original work published 2018)
Zidaric, N., Aagaard, M., & Gong, G. (2018). Hardware Optimizations and Analysis for the WG-16 Cipher with Tower Field Arithmetic IEEE Transactions on Computers. (Original work published 2019)
Altawy, R., Rohit, R., He, M., Mandal, K., Yang, G., & Gong, G. (2018). sLiSCP-light: Towards Lighter Sponge-specific Cryptographic Permutations ACM Transactions on Embedded Computing Systems, 17, 1-26. (Original work published 2018)
Mandal, K., & Gong, G. (2018). On Ideal t-Tuple Distribution of Orthogonal Functions in Filtering De Bruijn Generators Journal of Advances in Mathematics of Communications. Retrieved from http://cacr.uwaterloo.ca/techreports/2018/cacr2018-09.pdf (Original work published 2018)
Rohit, R., & Gong, G. (2018). Correlated Sequence Attack on Reduced-Round Simon-32/64 and Simeck-32/64 Santa Barbara. (Original work published 2018)
Altawy, R., Rohit, R., He, M., Mandal, K., Yang, G., & Gong, G. (2018). Towards a Cryptographic Minimal Design: The sLiSCP Family of Permutations IEEE Transactions on Computers, 67, 1341-1358. (Original work published 2018)