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Learning, Algorithm Design and Beyond Worst-Case Analysis

algorithm designers, machine learning researchers, theoretical computer scientists, data scientists, optimization practitioners, software engineers working on algorithms

smoothed analysis of simplex; semidefinite relaxations for community recovery; perturbation-resilient clustering; nearest neighbor search analysis; self-improving algorithms for sorting; PAC learning for algorithm selection; applied mixed integer programming; sketching for submodular optimization; differential privacy in linear regression; nonnegative matrix factorization recovery; power of predictions in online optimization

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A Brief Intro to Analysis Beyond the Worst CaseAvrim Blum41m
Survey of concrete beyond-worst-case claims and tools across decades: semi-random graph model where random flips at noise rate P ≈ 1/√n let SDPs recover…
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Learning Probabilistic Models for Graph Partitioning in the Presence of NoiseAravindan Vijayaraghavan47m
Semidefinite relaxations plus a simple greedy clustering on the SDP vectors give provable guarantees: a constant‑factor approximation for minimum balanced cut…
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Clustering Under Perturbation ResilienceColin White40m
Shows polynomial-time exact algorithms for symmetric and asymmetric k‑center assuming 2-perturbation resilience, and proves no algorithm below 2 unless NP=RP…
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On the Effect of Randomness on Planted 3-Coloring ModelsUriel Feige42m
Framework plants a 3‑coloring P inside a host H, removes monochromatic edges, and asks for a legal 3‑coloring of the resulting G. Main positive claim: running…
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Analyzing Algorithms on Real World DataCliff Stein41m
Work on Google traces builds a replay simulator from checkpoint files, tests 11 algorithms on CPU/RAM/disk multi‑dimensional packing, and shows that naive…
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Applied Mixed Integer Programming: Beyond 'The Optimum'Pawel Lichocki42m
Practical claim: mixed integer programming lets engineers express complex product rules quickly and change them incrementally — a multi‑dimensional bin‑packing…
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Distribution-Specific Analysis of Nearest Neighbor Search and ClassificationSanjoy Dasgupta42m
Compares algorithmic and statistical behavior of nearest neighbor with concrete bounds: shows KD-style spill forest and random-projection trees have failure…
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Spectral Approaches to Nearest Neighbor SearchRobert Krauthgamer43m
Claims that when data equals a hidden k-dimensional subspace plus independent Gaussian noise of magnitude σ ≈ d^{-1/4}, the exact nearest neighbor remains…
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Timing Matters: Online Dynamics in Broadcast GamesShuchi Chawla46m
Broadcast broadcast-game with Shapley cost sharing can hit worst-case Nash gaps of Θ(n) but best equilibria are constant-factor. This work shows arbitrary…
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A Theoretical Approach to Semantic Coding and HashingSanjeev Arora44m
Proposes a log‑linear generative model where a latent discourse vector does a random walk on the sphere, words have vectors VW, and under spatial isotropy the…
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Automatic Resource Bound Analysis and Linear OptimizationJan Hoffmann48m
Automatic system generates symbolic worst‑case resource bounds by encoding type‑based potential annotations into linear constraints and solving them with LP…
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Self-Improving Algorithms for Sorting and Geometric ProblemsKen Clarkson43m
Comparison based algorithms learn a product distribution (each Xi independent) and build per-input entropy-optimal search trees plus a small “typical set” V…
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A PAC Approach to Application-Specific Algorithm SelectionRishi Gupta39m
Proposes a PAC-style solution to pick algorithms from parametric families (e.g. greedy independent‑set rules weight/(deg+1)^rho) and gives two concrete models…
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Beyond Big-O: Statistical Analysis of Performance ScalingHolger H. Hoos52m
Empirical analysis fits explicit scaling models, uses bootstrap confidence intervals on median runtimes, and finds per-size runtimes are roughly log-normal…
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Learning the Best Agorithm for Max-Cut, Clustering, and Other​ ​Partitioning ProblemsVaishnavh Nagarajan33m
Proves that two natural algorithm families—agglomerative alpha-linkage clusterings and Feige–Langberg S‑linear SDP roundings for MaxCut—have sample complexity…
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Learning as a Tool for Algorithm Design and Beyond-Worst-Case AnalysisKevin Leyton-Brown52m
Shows that a learned empirical hardness model (features → runtime) predicts run time of black‑box SAT and MIP solvers with RMS error often <1 (i.e., better…
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The Computational Benefit of Correlated InstancesShafi Goldwasser01h 00m
Two theoretical papers claim concrete speedups when many instances share structure: for Boolean constraint‑satisfaction, order log n auxiliary instances…
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Recovery Guarantee of Non-Negative Matrix Factorization via Alternating UpdatesYingyu Liang43m
Alternate-update NMF uses pseudo-inverse + ReLU decoding (decode x = ReLU(A†y − α)) then update A by the empirical expectation of (y y') (x x')^T using fresh…
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Characterizing the Typical Case Complexity of Formal Verification and SynthesisSanjit A. Seshia51m
Three research threads: graph-based SAT structure, SMT encodings, and invariant synthesis. Shows that common modularity metrics can be embedded to make SAT…
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Beyond Worst Case: When Complex Feedback Can Improve the Label Complexity of Active LearningKamalika Chaudhuri43m
Combines a cheap but biased weak labeler and an expensive correct oracle by training a cost-sensitive difference classifier that enforces very low false…
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Follow the Leader with Dropout PerturbationsManfred Warmuth45m
Claims a concrete result for the expert/hedge setting: in the single-neuron linear-loss case applying multiplicative dropout (zeroing components with p=1/2)…
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When Does Clustering Become Easy, and Should We Care About Other Cases?Shai Ben-David53m
Survey argues that many formal “clusterable” definitions let algorithms run fast but only under unrealistically strong gaps (e.g. epsilon-separateness ≈ 200×…
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Sketching and Randomization for Distributed Submodular and Coverage OptimizationVahab Mirrokni39m
Randomized composable coresets plus sketching produce practical two‑round MapReduce and streaming algorithms for large coverage and submodular problems. Key…
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Automated Scientific Discovery Using Insights from Problem StructureBart Selman44m
Shows how a plain SAT solver plus unit propagation and clause learning finds a machine proof of the Erdős discrepancy case (the 1161 bound and a 1160 witness)…
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How Hard Is Inference for Structured Prediction?Tim Roughgarden48m
Asks whether recovering binary vertex labels from noisy edge parity is possible and when; proves the simple minimize-disagreements (correlation‑clustering)…
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Monotone Estimation Framework and its Applications for Scalable Analytics of Large Data SetsEdith Cohen40m
Defines a monotone sampling with seed u model where each sample reveals a set of consistent data vectors and estimators must be unbiased, nonnegative and…
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Above Average-Case Analysis?Ankur Moitra39m
Claims a polynomial-time procedure that, under an adversary who corrupts an ε fraction of samples (or distributions ε-close in total variation), recovers mean…
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When Existing Techniques in Linear Regression Preserve Differential PrivacyOr Sheffet31m
Shows that standard regressors already give differential privacy if applied to the second-moment matrix with the right randomness and scale. Releasing the…
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The Power of Predictions in Online OptimizationAdam Wierman42m
Predictive noise is modeled as a filter-like noise model (impulse weights times IID shocks), letting adversarial instances coexist with stochastic prediction…
Talk
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