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32nd CCC 2017: Riga, Latvia
- Ryan O'Donnell, Ryan O'Donnell:

32nd Computational Complexity Conference, CCC 2017, Riga, Latvia, July 6-9, 2017. LIPIcs 79, Schloss Dagstuhl - Leibniz-Zentrum für Informatik 2017, ISBN 978-3-95977-040-8 - Front Matter, Table of Contents, Preface, Awards, Conference Organization, External Reviewers. 0:i-0:xiv

- Pavel Pudlák, Neil Thapen:

Random Resolution Refutations. 1:1-1:10 - Massimo Lauria, Jakob Nordström

:
Graph Colouring is Hard for Algorithms Based on Hilbert's Nullstellensatz and Gröbner Bases. 2:1-2:20 - Mateus de Oliveira Oliveira, Pavel Pudlák:

Representations of Monotone Boolean Functions by Linear Programs. 3:1-3:14 - Aaron Potechin

:
A Note on Amortized Branching Program Complexity. 4:1-4:12 - Dieter van Melkebeek, Gautam Prakriya:

Derandomizing Isolation in Space-Bounded Settings. 5:1-5:32 - Danny Nguyen, Igor Pak:

The Computational Complexity of Integer Programming with Alternations. 6:1-6:18 - Shuichi Hirahara, Rahul Santhanam

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On the Average-Case Complexity of MCSP and Its Variants. 7:1-7:20 - Cody D. Murray, R. Ryan Williams

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Easiness Amplification and Uniform Circuit Lower Bounds. 8:1-8:21 - Dominik Scheder

, John P. Steinberger:
PPSZ for General k-SAT - Making Hertli's Analysis Simpler and 3-SAT Faster. 9:1-9:15 - Anindya De, Elchanan Mossel, Joe Neeman:

Noise Stability Is Computable and Approximately Low-Dimensional. 10:1-10:11 - Mrinalkanti Ghosh, Madhur Tulsiani:

From Weak to Strong LP Gaps for All CSPs. 11:1-11:27 - Mika Göös, Pritish Kamath, Toniann Pitassi, Thomas Watson:

Query-to-Communication Lifting for P^NP. 12:1-12:16 - Roei Tell:

Improved Bounds for Quantified Derandomization of Constant-Depth Circuits and Polynomials. 13:1-13:48 - Elad Haramaty, Chin Ho Lee, Emanuele Viola:

Bounded Independence Plus Noise Fools Products. 14:1-14:30 - Avishay Tal:

Tight Bounds on the Fourier Spectrum of AC0. 15:1-15:31 - Yuval Dagan, Yuval Filmus, Hamed Hatami, Yaqiao Li

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Trading Information Complexity for Error. 16:1-16:59 - Alexey Milovanov, Nikolay K. Vereshchagin

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Stochasticity in Algorithmic Statistics for Polynomial Time. 17:1-17:18 - Igor C. Oliveira, Rahul Santhanam

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Conspiracies Between Learning Algorithms, Circuit Lower Bounds, and Pseudorandomness. 18:1-18:49 - Mrinal Kumar:

A Quadratic Lower Bound for Homogeneous Algebraic Branching Programs. 19:1-19:16 - Karl Bringmann, Christian Ikenmeyer, Jeroen Zuiddam:

On Algebraic Branching Programs of Small Width. 20:1-20:31 - Neeraj Kayal, Vineet Nair, Chandan Saha, Sébastien Tavenas:

Reconstruction of Full Rank Algebraic Branching Programs. 21:1-21:61 - Scott Aaronson, Lijie Chen:

Complexity-Theoretic Foundations of Quantum Supremacy Experiments. 22:1-22:67 - Ashwin Nayak, Dave Touchette:

Augmented Index and Quantum Streaming Algorithms for DYCK(2). 23:1-23:21 - Anurag Anshu, Shalev Ben-David, Ankit Garg, Rahul Jain

, Robin Kothari
, Troy Lee:
Separating Quantum Communication and Approximate Rank. 24:1-24:33 - Srinivasan Arunachalam, Ronald de Wolf:

Optimal Quantum Sample Complexity of Learning Algorithms. 25:1-25:31 - Xi Chen, Rocco A. Servedio

, Li-Yang Tan, Erik Waingarten
, Jinyu Xie:
Settling the Query Complexity of Non-Adaptive Junta Testing. 26:1-26:19 - Clément L. Canonne, Tom Gur:

An Adaptivity Hierarchy Theorem for Property Testing. 27:1-27:25 - Eric Blais, Clément L. Canonne, Tom Gur:

Distribution Testing Lower Bounds via Reductions from Communication Complexity. 28:1-28:40 - Irit Dinur

, Inbal Livni Navon:
Exponentially Small Soundness for the Direct Product Z-Test. 29:1-29:50 - Aleksandrs Belovs

, Gábor Ivanyos
, Youming Qiao
, Miklos Santha, Siyi Yang:
On the Polynomial Parity Argument Complexity of the Combinatorial Nullstellensatz. 30:1-30:24 - Mrinal Kumar, Ramprasad Saptharishi

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An Exponential Lower Bound for Homogeneous Depth-5 Circuits over Finite Fields. 31:1-31:30 - Daniel Minahan, Ilya Volkovich:

Complete Derandomization of Identity Testing and Reconstruction of Read-Once Formulas. 32:1-32:13 - Markus Bläser, Gorav Jindal

, Anurag Pandey:
Greedy Strikes Again: A Deterministic PTAS for Commutative Rank of Matrix Spaces. 33:1-33:16

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