Publications
2017
- Socha, P., Miškovský, V., Kubátová, H., & Novotný, M. (2017, April). Optimization of Pearson correlation coefficient calculation for DPA and comparison of different approaches. In 2017 IEEE 20th International Symposium on Design and Diagnostics of Electronic Circuits & Systems (DDECS) (pp. 184-189). IEEE. [doi] [pdf]
2016
2013
- Güneysu, T., Kasper, T., Novotný, M., Paar, C., Wienbrandt, L., & Zimmermann, R. (2013). High-performance cryptanalysis on RIVYERA and COPACOBANA computing systems. In High-Performance Computing Using FPGAs (pp. 335-366). Springer, New York, NY. [doi]
2012
2011
2009
- Novotný, M., & Kasper, T. (2009). Cryptanalysis of KeeLoq with COPACOBANA. In Workshop on Special Purpose Hardware for Attacking Cryptographic Systems (SHARCS 2009) (pp. 159-164). [pdf]
2008
- Güneysu, T., Kasper, T., Novotný, M., Paar, C., & Rupp, A. (2008). Cryptanalysis with COPACOBANA. IEEE Transactions on computers, 57(11), 1498-1513. [doi]
2007
2006
- Novotný, M., & Schmidt, J. (2006, April). Normal Basis Multipliers of General Digit Width Applicable in ECC. In 2006 IEEE Design and Diagnostics of Electronic Circuits and systems (pp. 143-144). IEEE. [doi]
- Novotný, M., & Schmidt, J. (2006, August). General digit width normal basis multipliers with circular and linear structure. In 2006 International Conference on Field Programmable Logic and Applications (pp. 1-4). IEEE. [doi]
- Novotný, M., & Schmidt, J. (2006, August). Two Architectures of a General Digit-Serial Normal Basis Multiplier. In 9th EUROMICRO Conference on Digital System Design (DSD'06) (pp. 550-553). IEEE. [doi]
2005
- Schmidt, J., & Novotný, M. (2005). Scalable Normal Basis Arithmetic Unit for Elliptic Curve Cryptography. Acta Polytechnica, 45(2). [doi]
2004
- Schmidt, J., & Novotný, M. (2004, April). Scalable Shifter Synthesis for a Finite Field Arithmetic Unit. In 2004 7th IEEE Design and Diagnostics of Electronic Circuits & Systems Workshop (DDECS) (pp. 195-198). IEEE. [pdf]
2003
- Schmidt, J., & Novotný, M. (2003). Scalable Multiplication and Inversion Unit for ECDSA. IFAC Proceedings Volumes, 36(1), 137-142. [doi]
- Schmidt, J., & Novotný, M. (2003, December). Normal basis multiplication and inversion unit for elliptic curve cryptography. In 10th IEEE International Conference on Electronics, Circuits and Systems, 2003. ICECS 2003. Proceedings of the 2003 (Vol. 1, pp. 80-83). IEEE. [doi]
2002
- Schmidt, J., Novotný, M., Jäger, M., Bečvář, M., & Jáchim, M. (2002, September). Exploration of design space in ECDSA. In International Conference on Field Programmable Logic and Applications (pp. 1072-1075). Springer, Berlin, Heidelberg. [doi]
- Schmidt, J., Novotný, M., Jäger, M., Bečvář, M., & Jáchim, M. Comparison of the Polynomial and Optimal Normal Basis ECDSA for GF(2^162). In: Proceedings of IEEE Design and Diagnostics of Electronic Circuits and Systems Workshop 2002