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Deterministic nonsmooth nonconvex optimization
We study the complexity of optimizing nonsmooth nonconvex Lipschitz functions by
producing $(\delta,\epsilon) $-Goldstein stationary points. Several recent works have …
producing $(\delta,\epsilon) $-Goldstein stationary points. Several recent works have …
Efficient inventory routing for Bike-Sharing Systems: A combinatorial reinforcement learning framework
Y Guo, J Li, L **ao, H Allaoui, A Choudhary… - … research part E: logistics …, 2024 - Elsevier
Bike-sharing systems have become increasingly popular, providing a convenient, cost-
effective, and environmentally friendly transportation option for urban commuters on short …
effective, and environmentally friendly transportation option for urban commuters on short …
The purchase willingness of consumers for red meat in China
B Wang, C Shen, Y Cai, D Liu, S Gai - Meat Science, 2022 - Elsevier
The aim of this study was to explore the purchase willingness of Chinese consumers for
pork, beef, lamb, and rabbit meat. A conceptual framework and focus group discussions …
pork, beef, lamb, and rabbit meat. A conceptual framework and focus group discussions …
Injecting Undetectable Backdoors in Obfuscated Neural Networks and Language Models
As ML models become increasingly complex and integral to high-stakes domains such as
finance and healthcare, they also become more susceptible to sophisticated adversarial …
finance and healthcare, they also become more susceptible to sophisticated adversarial …
Separations in proof complexity and TFNP
It is well-known that Resolution proofs can be efficiently simulated by Sherali–Adams (SA)
proofs. We show, however, that any such simulation needs to exploit huge coefficients …
proofs. We show, however, that any such simulation needs to exploit huge coefficients …
The complexity of pacing for second-price auctions
Budget constraints are ubiquitous in online advertisement auctions. To manage these
constraints and smooth out the expenditure across auctions, the bidders (or the platform on …
constraints and smooth out the expenditure across auctions, the bidders (or the platform on …
On the complexity of equilibrium computation in first-price auctions
We consider the problem of computing a (pure) Bayes-Nash equilibrium in the first-price
auction with continuous value distributions and discrete bidding space. We prove that when …
auction with continuous value distributions and discrete bidding space. We prove that when …
First-order algorithms for min-max optimization in geodesic metric spaces
From optimal transport to robust dimensionality reduction, many machine learning
applicationscan be cast into the min-max optimization problems over Riemannian manifolds …
applicationscan be cast into the min-max optimization problems over Riemannian manifolds …
Counterfactual explanations for arbitrary regression models
We present a new method for counterfactual explanations (CFEs) based on Bayesian
optimisation that applies to both classification and regression models. Our method is a …
optimisation that applies to both classification and regression models. Our method is a …
Settling the complexity of Nash equilibrium in congestion games
We consider (i) the problem of finding a (possibly mixed) Nash equilibrium in congestion
games, and (ii) the problem of finding an (exponential precision) fixed point of the gradient …
games, and (ii) the problem of finding an (exponential precision) fixed point of the gradient …