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05 May 2025
Uma Girish, Alex May, Leo Orshansky, Chris Waddell
1) For perfectly correct CDS, we give a separation for a promise version of the not-equals function, showing a quantum upper bound of $O(\log n)$ and classical lower bound of $\Omega(n)$.
2) We prove a $\Omega(\log \mathsf{R}_{0,A\rightarrow B}(f)+\log \mathsf{R}_{0,B\rightarrow A}(f))$ lower bound on quantum CDS where $\mathsf{R}_{0,A\rightarrow B}(f)$ is the classical one-way communication complexity with perfect correctness.
3) We prove a lower bound on quantum CDS in terms of two round, public coin, two-prover interactive proofs.
4) We give a logarithmic upper bound for quantum CDS on forrelation, while the best known classical algorithm is linear. We interpret this as preliminary evidence that classical and quantum CDS are separated even with correctness and security error allowed.
We also give a separation for classical and quantum private simultaneous message passing for a partial function, improving on an earlier relational separation. Our results use novel combinations of techniques from non-local quantum computation and communication complexity.
John Gaspoz, Siemen Dhooghe
Technical University of Denmark
As part of Project Apate, you will work on novel deception techniques to protect, among others, legacy systems from advanced cyber threats. You will collaborate closely with the Principal Investigator (PI) and five PhD students working on related topics, creating a highly interdisciplinary and supportive research environment in one of the largest cyber-deception groups in the world. Additionally, you will have opportunities to engage with top universities and leading cybersecurity researchers, expanding your professional network.
Closing date for applications:
Contact: Emmanouil Vasilomanolakis
More information: https://efzu.fa.em2.oraclecloud.com/hcmUI/CandidateExperience/en/sites/CX_2001/job/5010/?utm_medium=jobshare&utm_source=External+Job+Share
Arsalan Ali Malik, Harshvadan Mihir, Aydin Aysu
Giulio Berra
Sanjay Deshpande, Yongseok Lee, Mamuri Nawan, Kashif Nawaz, Ruben Niederhagen, Yunheung Paek, Jakub Szefer
Ali Raya, Vikas Kumar, Sugata Gangopadhyay, Aditi Kar Gangopadhyay
Martin R. Albrecht, Benjamin Dowling, Daniel Jones
Shuhei Nakamura
Shiyao Chen, Jian Guo, Eik List, Danping Shi, Tianyu Zhang
Zhengjun Cao, Lihua Liu
Jiahui Gao, Son Nguyen, Marina Blanton, Ni Trieu
This work examines the limitation of existing protocols and proposes a unified framework for designing efficient mPSU protocols. We then introduce an efficient Parallel mPSU for Large-Scale Entities (PULSE) that enables parallel computation, allowing all parties/entities to perform computations without idle time, leading to significant efficiency improvements, particularly as the number of parties increases. Our protocol is based on PKE and secure even when up to $n-1$ semi-honest parties are corrupted. We implemented PULSE and compared it to state-of-the-art mPSU protocols under different settings, showing a speedup of $1.91$ to $3.57\times$ for $n=8$ parties for various set sizes.
Alexander Kyster, Frederik Huss Nielsen, Sabine Oechsner, Peter Scholl
04 May 2025
Nabanita Chakraborty, Ratna Dutta
Elette Boyle, Niv Gilboa, Matan Hamilis, Yuval Ishai, Ariel Nof
At the technical level, we build on a novel combination of the Fully Linear Interactive Oracle Proof (FLIOP)-based protocol design of Boyle et al. (CRYPTO 2021) and pseudorandom correlation generators. We provide an extensive assortment of algorithmic and implementation-level optimizations, design efficient distributed proofs of well-formedness of complex FLIOP correlations, and make them circuit-independent. We implement and benchmark our end-to-end system against the state of the art in the $(2+1)$ regime, a dealer-aided variant of SPDZ for Boolean circuits.
We additionally extend our techniques to the $(n+1)$ party setting, where a dealer aids general dishonest-majority MPC, and provide a variant of the protocol which further achieves security with identifiable abort.
Tzu-Shen Wang, Jimmy Dani, Juan Garay, Soamar Homsi, Nitesh Saxena
Our protocol is based on the approach by Rivinius et al. [S&P ’22], utilizing lattice-based commitment for better efficiency. We achieves robustness with the help of a semi-honest trusted third party. We benchmark our robust protocol, showing the efficient recovery from parties’ malicious behavior.
Finally, we benchmark our protocol on a ML-as-a-service scenario, wherein clients off-load the desired computation to the servers, and verify the computation result. We benchmark on linear ML inference, running on various datasets. While our efficiency is slightly lower compared to SPDZ’s, we offer stronger security properties that provide distinct advantages.
Shay Gueron, Thomas Ristenpart
Jung Hee Cheon, Guillaume Hanrot, Jongmin Kim, Damien Stehlé
Itai Dinur, Nathan Keller, Avichai Marmor
Most notably, we consider the discrete logarithm (DLOG) problem in a generic group of $N$ elements. The classical `baby-step giant-step' algorithm for the problem has time complexity $T=O(\sqrt{N})$, uses $O(\sqrt{N})$ bits of space (up to logarithmic factors in $N$) and achieves constant success probability.
We examine a generalized setting where an algorithm obtains an advice string of $S$ bits and is allowed to make $T$ arbitrary non-adaptive queries that depend on the advice string (but not on the challenge group element for which the DLOG needs to be computed). We show that in this setting, the $T=O(\sqrt{N})$ online time complexity of the baby-step giant-step algorithm cannot be improved, unless the advice string is more than $\Omega(\sqrt{N})$ bits long. This lies in stark contrast with the classical adaptive Pollard's rho algorithm for DLOG, which can exploit preprocessing to obtain the tradeoff curve $ST^2=O(N)$. We obtain similar sharp lower bounds for the problem of breaking the Even-Mansour cryptosystem in symmetric-key cryptography and for several other problems. To obtain our results, we present a new model that allows analyzing non-adaptive preprocessing algorithms for a wide array of search and decision problems in a unified way. Since previous proof techniques inherently cannot distinguish between adaptive and non-adaptive algorithms for the problems in our model, they cannot be used to obtain our results. Consequently, we rely on information-theoretic tools for handling distributions and functions over the space $S_N$ of permutations of $N$ elements. Specifically, we use a variant of Shearer's lemma for this setting, due to Barthe, Cordero-Erausquin, Ledoux, and Maurey (2011), and a variant of the concentration inequality of Gavinsky, Lovett, Saks and Srinivasan (2015) for read-$k$ families of functions, that we derive from it. This seems to be the first time a variant of Shearer's lemma for permutations is used in an algorithmic context, and it is expected to be useful in other lower bound arguments.