default search action
Computational Complexity, Volume 32
Volume 32, Number 1, June 2023
- Michael Kaminski, Igor E. Shparlinski, Michel Waldschmidt:
On sets of linear forms of maximal complexity. 1 - Rishabh Batra, Nitin Saxena, Devansh Shringi:
Explicit construction of q+1 regular local Ramanujan graphs, for all prime-powers q. 2 - Prasad Chaugule, Mrinal Kumar, Nutan Limaye, Chandra Kanta Mohapatra, Adrian She, Srikanth Srinivasan:
Schur Polynomials Do Not Have Small Formulas If the Determinant does not. 3 - Jin-Yi Cai, Zhiguo Fu, Kurt Girstmair, Michael Kowalczyk:
A Complexity Trichotomy for k-Regular Asymmetric Spin Systems Using Number Theory. 4 - Ronen Shaltiel:
Is it possible to improve Yao's XOR lemma using reductions that exploit the efficiency of their oracle? 5
Volume 32, Number 2, December 2023
- Russell Impagliazzo, Valentine Kabanets, Ilya Volkovich:
The Power of Natural Properties as Oracles. 6 - Olivier Bournez, Arnaud Durand:
A Characterization of Functions over the Integers Computable in Polynomial Time Using Discrete Ordinary Differential Equations. 7 - Pascal Koiran, Subhayan Saha:
Absolute reconstruction for sums of powers of linear forms: degree 3 and beyond. 8 - Ashrujit Ghoshal, Ilan Komargodski:
On Time-Space Tradeoffs for Bounded-Length Collisions in Merkle-Damgård Hashing. 9 - Caroline Mattes, Armin Weiß:
Parallel algorithms for power circuits and the word problem of the Baumslag group. 10 - Oded Goldreich, Dana Ron:
A Lower Bound on the Complexity of Testing Grained Distributions. 11 - Ilario Bonacina, Nicola Galesi, Massimo Lauria:
On vanishing sums of roots of unity in polynomial calculus and sum-of-squares. 12 - Magnus Gausdal Find, Alexander Golovnev, Edward A. Hirsch, Alexander S. Kulikov:
Improving 3N Circuit Complexity Lower Bounds. 13
manage site settings
To protect your privacy, all features that rely on external API calls from your browser are turned off by default. You need to opt-in for them to become active. All settings here will be stored as cookies with your web browser. For more information see our F.A.Q.