GAUSS Seminar: Rotation Symmetric Boolean Functions and its Matrix

GAUSS Seminar: Rotation Symmetric Boolean Functions and its Matrix promotional image


Digital signatures are an important feature in any encryption/decryption scheme, as it provides a message with integrity, authenticity, and nonrepudiation. The problem occurs when long messages are being exchanged and signatures that are just as long need to be verified. By using hash functions, a ”fingerprint” of the message can be used instead of the message itself for verification, making the process computationally inexpensive. If we consider a single iteration of a general hashing algorithm, we see that there may be functions that allow for more efficient evaluation. This is when Rotation Symmetric Boolean Functions were studied more deeply. My research is on a matrix that comes up when studying these functions, and trying to answer a specific question about this function.


Manuel Albrizzio, UI Mathematics PhD student


SH 176 and Online (See url)


Praneel Samanta & Nitesh Mathur (UI Mathematics)

GAUSS will meet Tuesdays at 3:30-4:20 PM in Fall 2021.

Tuesday, September 14, 2021 3:30pm to 4:20pm
Schaeffer Hall
20 East Washington Street, Iowa City, IA 52240
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Individuals with disabilities are encouraged to attend all University of Iowa–sponsored events. If you are a person with a disability who requires a reasonable accommodation in order to participate in this program, please contact Matthieu Biger in advance at 3194670743 or