Hypercontractivity on high dimensional expanders
Author:
Affiliation:
1. University of Warwick, UK
2. Hebrew University of Jerusalem, Israel
3. University of California at Berkeley, USA
Publisher
ACM
Link
https://dl.acm.org/doi/pdf/10.1145/3519935.3520004
Reference45 articles.
1. Approximating Constraint Satisfaction Problems on High-Dimensional Expanders
2. Nima Anari , Vishesh Jain , Frederic Koehler , Huy Tuan Pham, and Thuy-Duong Vuong . 2021 . Entropic Independence in High-Dimensional Expanders: Modified Log-Sobolev Inequalities for Fractionally Log-Concave Polynomials and the Ising Model . arXiv preprint arXiv:2106.04105. Nima Anari, Vishesh Jain, Frederic Koehler, Huy Tuan Pham, and Thuy-Duong Vuong. 2021. Entropic Independence in High-Dimensional Expanders: Modified Log-Sobolev Inequalities for Fractionally Log-Concave Polynomials and the Ising Model. arXiv preprint arXiv:2106.04105.
3. Nima Anari Kuikui Liu and Shayan Oveis Gharan. 2021. Spectral independence in high-dimensional expanders and applications to the hardcore model. SIAM J. Comput. FOCS20–1. Nima Anari Kuikui Liu and Shayan Oveis Gharan. 2021. Spectral independence in high-dimensional expanders and applications to the hardcore model. SIAM J. Comput. FOCS20–1.
4. Log-concave polynomials II: high-dimensional walks and an FPRAS for counting bases of a matroid
5. Mitali Bafna Max Hopkins Tali Kaufman and Schahar Lovett. 2021. Hypercontractivity on High Dimensional Expanders. (personal communication). Mitali Bafna Max Hopkins Tali Kaufman and Schahar Lovett. 2021. Hypercontractivity on High Dimensional Expanders. (personal communication).
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