Quick Overview: Michael Forbes, Princeton University Connections Between Algorithm Design and Complexity Theory ... Zeyu Guo, Mrinal Kumar, Ramprasad Saptharishi, Noam Solomon. Russell Impagliazzo, UC San Diego Fine-Grained Complexity and Algorithm Design Boot Camp ...

Derandomization Via Robust Algebraic Circuit - Detailed Overview & Context

Michael Forbes, Princeton University Connections Between Algorithm Design and Complexity Theory ... Zeyu Guo, Mrinal Kumar, Ramprasad Saptharishi, Noam Solomon. Russell Impagliazzo, UC San Diego Fine-Grained Complexity and Algorithm Design Boot Camp ... 12th Innovations in Theoretical Computer Science Conference (ITCS 2021) A Largish Sum-of-Squares Implies ... I will present two families of mathematical problems that are very simple to describe, that seem natural to study from geometric, ... Lijie Chen; Xin Lyu; R. Ryan Williams Affiliations: MIT; Tsinghua University; MIT.

Michael Forbes, Princeton University Proving and Computational Complexity Conference 2020. Computer Science/Discrete Mathematics Seminar II Topic: Amplification and Derandomization Without Slowdown Short talks by postdoctoral members Topic: Proof and Computer Science/Discrete Mathematics Seminar II Topic: Non-Black-Box

Computer Science/Discrete Mathematics Seminar II Topic: Superfast Randomized algorithms are ubiquitous in computer science, but deterministic algorithms are preferable in many settings. Classic ...

Photo Gallery

Derandomization via Robust Algebraic Circuit Lower Bounds
Derandomization from Algebraic Hardness: Treading the Borders
Derandomization from Circuit Lower Bounds II
Derandomization to Boolean Circuit Lower Bounds
An Overview of Quantified Derandomization
Connections Between Hardness and Randomness in the Algebraic Setting
Derandomization from Circuit Lower Bounds I
A Largish Sum-of-Squares Implies Circuit Hardness and Derandomization
How to fool people to work on circuit lower bounds
Almost-Everywhere Circuit Lower Bounds from Non-Trivial Derandomization
Derandomizing "Algebraic RL"
Sébastien Tavenas - Superpolynomial lower bounds against low-depth algebraic circuits
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