Multi-Party Quantum Communication Complexity with Routed Messages
スポンサーリンク
概要
- 論文の詳細を見る
This paper describes a general quantum lower bounding technique for the communication complexity of a function that depends on the inputs given to two parties connected via paths, which may be shared with other parties, on a network of any topology. The technique can also be employed to obtain a lower-bound of the quantum communication complexity of some functions that depend on the inputs distributed over all parties on the network. As a typical application, we apply our technique to the distinctness problem of deciding whether there are a pair of parties with identical inputs, on a k-party ring; almost matching upper bounds are also given.
- (社)電子情報通信学会の論文
- 2009-02-01
著者
-
TANI SEIICHIRO
NTT Communication Science Laboratories, NTT Corporation
-
YAMASHITA SHIGERU
Graduate School of Information Science, Nara Institute of Science and Technology
-
Tani Seiichiro
Ntt Communication Science Laboratories Ntt Corporation
-
Nakanishi Masaki
Graduate School Of Information Science Nara Institute Of Science And Technology
-
Yamashita Shigeru
Graduate School Of Information Science Nara Institute Of Science And Technology
関連論文
- Average/Worst-Case Gap of Quantum Query Complexities
- General Bounds for Quantum Biased Oracles (特集:量子計算と量子情報)
- Bit Length Optimization of Fractional Part on Floating to Fixed Point Conversion for High-Level Synthesis(Logic and High Synthesis)(VLSI Design and CAD Algorithms)
- Robust Quantum Algorithms Computing OR with ε-Biased Oracles(Quantum Computing,Foundations of Computer Science)
- Bit-Length Optimization Method for High-Level Synthesis Based on Non-linear Programming Technique(System Level Design,VLSI Design and CAD Algorithms)
- FOREWORD
- On the Power of Non-deterministic Quantum Finite Automata(Special Issue on Selected Papers from LA Symposium)
- Multi-Party Quantum Communication Complexity with Routed Messages
- SPFD-Based Flexible Transformation of LUT-Based FPGA Circuits(VLSI Design Technology and CAD)
- General Bounds for Quantum Biased Oracles