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Hardness of Random Optimization Problems for Boolean Circuits,
  Low-Degree Polynomials, and Langevin Dynamics
v1v2 (latest)

Hardness of Random Optimization Problems for Boolean Circuits, Low-Degree Polynomials, and Langevin Dynamics

25 April 2020
D. Gamarnik
Aukosh Jagannath
Alexander S. Wein
ArXiv (abs)PDFHTML

Papers citing "Hardness of Random Optimization Problems for Boolean Circuits, Low-Degree Polynomials, and Langevin Dynamics"

6 / 6 papers shown
The Algorithmic Phase Transition in Correlated Spiked Models
The Algorithmic Phase Transition in Correlated Spiked Models
Zhangsong Li
367
0
0
08 Nov 2025
Binary perceptron computational gap -- a parametric fl RDT view
Binary perceptron computational gap -- a parametric fl RDT view
Mihailo Stojnic
127
2
0
02 Nov 2025
Are Neural Networks Collision Resistant?
Are Neural Networks Collision Resistant?IACR Cryptology ePrint Archive (IACR ePrint), 2025
Marco Benedetti
Andrej Bogdanov
Enrico M. Malatesta
Marc Mézard
Gianmarco Perrupato
Alon Rosen
Nikolaj I. Schwartzbach
R. Zecchina
171
1
0
24 Sep 2025
A Smooth Computational Transition in Tensor PCA
A Smooth Computational Transition in Tensor PCA
Zhangsong Li
165
1
0
12 Sep 2025
Low degree conjecture implies sharp computational thresholds in stochastic block model
Low degree conjecture implies sharp computational thresholds in stochastic block model
Jingqiu Ding
Yiding Hua
Lucas Slot
David Steurer
491
6
0
20 Feb 2025
Tensor cumulants for statistical inference on invariant distributions
Tensor cumulants for statistical inference on invariant distributions
Dmitriy Kunisky
Cristopher Moore
Alexander S. Wein
257
22
0
29 Apr 2024
1
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