Supersingular isogeny graphs and Hecke modules with level structure
Leonardo Col\`o, David Kohel

TL;DR
This paper investigates supersingular isogeny graphs with level structure and their related Galois representations, advancing understanding in algebraic number theory and cryptography.
Contribution
It introduces new insights into the structure of supersingular isogeny graphs with level structure and their Galois representations.
Findings
Characterization of supersingular isogeny graphs with level structure
Analysis of associated Galois representations
New connections between graph structure and number theory
Abstract
We study supersingular isogeny graphs with level structure and their associated Galois representations.
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