Maria Eugenia Pazo Robles

Dr. Maria Eugenia Pazo Robles


Research Focus & Metrics

Academic Career Length

19Years (2008-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 April 2010 in Neural Networks
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Journal Article
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AFAmparo Fúster-Sabater
Amparo Fúster-Sabater
MRMaria Eugenia Pazo Robles
Maria Eugenia Pazo Robles
PCPino Caballero-Gil
Pino Caballero-Gil

5 April 2024 in Symmetry
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Journal Article
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AFAmparo FUSTER-SABATER
Amparo FUSTER-SABATER
MRMaria Eugenia Pazo Robles
Maria Eugenia Pazo Robles
Symmetric cryptography provides the best examples of cryptosystems to be applied in lightweight environments (e.g., IoT). A representative example is the cryptosystem TinyJambu, one of the ten finalists in the NIST Lightweight Cryptography Standardization Project. It is an authentication encryption with associated data scheme that is extremely lightweight and fast. In this work, we analyze the security of TinyJambu from two distinct and non-symmetric points of view: (1) the improvement of the best cryptanalytical attack found in the literature and (2) a randomness analysis of the generated sequences. Concerning item (1), we launched a differential forgery attack with probability 2−65.9487, which was improved considerably compared with previous numerical results. Concerning item (2), we analyzed the degree of randomness of the TinyJambu keystream sequences with a complete and powerful battery of statistical tests. This non-symmetric study shows the weakness of TinyJambu against cryptanalytic attacks as well as the strength of TinyJambu against statistical analysis.

1 January 2008
Verified
Conference Paper
Closed access
PCPino Caballero-Gil
Pino Caballero-Gil
AFAmparo Fúster-Sabater
Amparo Fúster-Sabater
MRMaria Eugenia Pazo Robles
Maria Eugenia Pazo Robles

5 June 2010 in arXiv
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Preprint
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PDF file
PCPino Caballero-Gil
Pino Caballero-Gil
AFAmparo Fúster-Sabater
Amparo Fúster-Sabater
MRMaria Eugenia Pazo Robles
Maria Eugenia Pazo Robles
A new class of linear sequence generators based on cellular automata is here introduced in order to model several nonlinear keystream generators with practical applications in symmetric cryptography. The output sequences are written as solutions of linear difference equations, and three basic properties (period, linear complexity and number of different output sequences) are analyzed.