<--- Back to Details
First PageDocument Content
Communication / Communication complexity / Computational complexity theory / Quantum complexity theory / Quantum information science
Date: 2014-04-12 03:40:34
Communication
Communication complexity
Computational complexity theory
Quantum complexity theory
Quantum information science

Unconditional lower bounds April 12, L´ aszl´ o Babai, Noam Nisan, and Mario Szegedy. Multiparty protocols and Logspace-hard pseudorandom sequences. In Proc. 21st STOC, pages 1–11.

Add to Reading List

Source URL: people.cs.uchicago.edu

Download Document from Source Website

File Size: 88,27 KB

Share Document on Facebook

Similar Documents

Large Bell violations from communication complexity lower bounds Gabriel Senno Joint work with with S. Laplante, M. Laurière, A. Nolin (IRIF), J. Roland (ULB)

Large Bell violations from communication complexity lower bounds Gabriel Senno Joint work with with S. Laplante, M. Laurière, A. Nolin (IRIF), J. Roland (ULB)

DocID: 1vn3Y - View Document

The communication complexity of addition Emanuele Viola∗ December 12, 2013 Abstract Suppose each of k ≤ no(1)

The communication complexity of addition Emanuele Viola∗ December 12, 2013 Abstract Suppose each of k ≤ no(1)

DocID: 1uYzp - View Document

Communication Complexity for Distributed Graphs Qin Zhang Indiana University Bloomington

Communication Complexity for Distributed Graphs Qin Zhang Indiana University Bloomington

DocID: 1uTYi - View Document

The multiparty communication complexity of interleaved group products W. T. Gowers∗ Emanuele Viola†

The multiparty communication complexity of interleaved group products W. T. Gowers∗ Emanuele Viola†

DocID: 1uPys - View Document

1  Fundamental limits on complexity and power consumption in coded communication Pulkit Grover† , Andrea Goldsmith† , Anant Sahai‡ † Stanford University ‡ University of California, Berkeley

1 Fundamental limits on complexity and power consumption in coded communication Pulkit Grover† , Andrea Goldsmith† , Anant Sahai‡ † Stanford University ‡ University of California, Berkeley

DocID: 1uKNv - View Document