No. |
Title |
Author |
Year |
---|

1 |
Eigenstripping, Spectral Decay, and Edge-Expansion on Posets |
Gaitonde, Jason et al. |
2022 |

2 |
Front Matter, Table of Contents, Preface, Conference Organization |
Lovett, Shachar |
2022 |

3 |
Lifting with Sunflowers |
Lovett, Shachar et al. |
2022 |

4 |
LIPIcs, Volume 234, CCC 2022, Complete Volume |
Lovett, Shachar |
2022 |

5 |
Fractional Pseudorandom Generators from Any Fourier Level |
Chattopadhyay, Eshan et al. |
2021 |

6 |
Singularity of Random Integer Matrices with Large Entries |
Karingula, Sankeerth Rao et al. |
2021 |

7 |
Sign Rank vs Discrepancy |
Hatami, Hamed et al. |
2020 |

8 |
Equality Alone Does not Simulate Randomness |
Chattopadhyay, Arkadev et al. |
2019 |

9 |
From DNF Compression to Sunflower Theorems via Regularity |
Lovett, Shachar et al. |
2019 |

10 |
Optimality of Linear Sketching Under Modular Updates |
Hosseini, Kaave et al. |
2019 |

11 |
Generalized Comparison Trees for Point-Location Problems |
Kane, Daniel M. et al. |
2018 |

12 |
Hardness Amplification for Non-Commutative Arithmetic Circuits |
Carmosino, Marco L. et al. |
2018 |

13 |
Pseudorandom Generators from Polarizing Random Walks |
Chattopadhyay, Eshan et al. |
2018 |

14 |
Pseudorandom Generators from the Second Fourier Level and Applications to AC0 with Parity Gates |
Chattopadhyay, Eshan et al. |
2018 |

15 |
Sunflowers and Quasi-Sunflowers from Randomness Extractors |
Li, Xin et al. |
2018 |

16 |
Torus Polynomials: An Algebraic Approach to ACC Lower Bounds |
Bhrushundi, Abhishek et al. |
2018 |

17 |
On the Beck-Fiala Conjecture for Random Set Systems |
Ezra, Esther et al. |
2016 |

18 |
Towards a Constructive Version of Banaszczyk's Vector Balancing Theorem |
Dadush, Daniel et al. |
2016 |

19 |
Large Supports are Required for Well-Supported Nash Equilibria |
Anbalagan, Yogesh et al. |
2015 |

20 |
Nonclassical Polynomials as a Barrier to Polynomial Lower Bounds |
Bhowmick, Abhishek et al. |
2015 |

21 |
Lower bounds for adaptive linearity tests |
Lovett, Shachar |
2008 |