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ORCIDKatharina Kreuzer
Person information
- affiliation: TU Munich, School of Computation, Information and Technology , Garching, Germany
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2020 – today
- 2024
[c2]Katharina Kreuzer
:
Verification of Correctness and Security Properties for CRYSTALS-KYBER. CSF 2024: 511-526- 2023
- [j8]Manuel Eberl, Katharina Kreuzer:
Perfect Fields. Arch. Formal Proofs 2023 (2023) - [j7]Katharina Kreuzer:
Hardness of Lattice Problems. Arch. Formal Proofs 2023 (2023) - [j6]Katharina Kreuzer:
CRYSTALS-Kyber_Security. Arch. Formal Proofs 2023 (2023) - [j5]Katharina Kreuzer, Manuel Eberl:
Elimination of Repeated Factors Algorithm. Arch. Formal Proofs 2023 (2023) - [c1]Katharina Kreuzer, Tobias Nipkow:
Verification of NP-Hardness Reduction Functions for Exact Lattice Problems. CADE 2023: 365-381 - [i3]Katharina Kreuzer, Tobias Nipkow:
Verification of NP-hardness Reduction Functions for Exact Lattice Problems. CoRR abs/2306.08375 (2023) - [i2]Katharina Kreuzer:
Verification of the (1-δ)-Correctness Proof of CRYSTALS-KYBER with Number Theoretic Transform. IACR Cryptol. ePrint Arch. 2023: 27 (2023) - [i1]Katharina Kreuzer:
Verification of Correctness and Security Properties for CRYSTALS-KYBER. IACR Cryptol. ePrint Arch. 2023: 87 (2023) - 2022
- [j4]Thomas Ammer, Katharina Kreuzer:
Number Theoretic Transform. Arch. Formal Proofs 2022 (2022) - [j3]Katharina Kreuzer:
CRYSTALS-Kyber. Arch. Formal Proofs 2022 (2022) - [j2]Ujkan Sulejmani, Manuel Eberl, Katharina Kreuzer:
The Hales-Jewett Theorem. Arch. Formal Proofs 2022 (2022) - 2021
- [j1]Katharina Kreuzer, Manuel Eberl:
Van der Waerden's Theorem. Arch. Formal Proofs 2021 (2021)
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