Parameterized Algorithms to Compute Ising Partition Function-Reference-Cited by-同舟云学术

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Parameterized Algorithms to Compute Ising Partition Function

Published:2018-09-01 Issue:9 Volume:E101.A Page:1398-1403
ISSN:0916-8508
Container-title:IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences
language:en
Short-container-title:IEICE Trans. Fundamentals

Author:

HIRAISHI Hidefumi¹,IMAI Hiroshi¹,IWATA Yoichi²,LIN Bingkai²

Affiliation:

1. Graduate School of Information Science and Technology, The University of Tokyo

2. National Institute of Informatics

Publisher

Institute of Electronics, Information and Communications Engineers (IEICE)

Subject

Applied Mathematics,Electrical and Electronic Engineering,Computer Graphics and Computer-Aided Design,Signal Processing

Link

https://www.jstage.jst.go.jp/article/transfun/E101.A/9/E101.A_1398/_pdf

Reference29 articles.

1. [1] F. Barahona, “On the computational complexity of Ising spin glass models,” J. Phys. A: Math. Gen., vol.15, no.10, pp.3241-3253, 1982. 10.1088/0305-4470/15/10/028

2. [2] A. Björklund, T. Husfeldt, P. Kaski, and M. Koivisto, “Computing the Tutte polynomial in vertex-exponential time,” Proc. 49th Annual IEEE Symposium on Foundations of Computer Science (FOCS 2008), pp.677-686, 2008. 10.1109/focs.2008.40

3. [3] H. Briegel, D. Browne, W. Dür, R. Raussendorf, and M. Van den Nest, “Measurement-based quantum computation,” Nature Physics, vol.5, no.1, pp.19-26, 2009. 10.1038/nphys1157

4. [4] D. Browne, “Quantum computation: Model versus machine,” Nature Physics, vol.10, no.3, pp.179-180, 2014. 10.1038/nphys2914

5. [5] H. Dell, T. Husfeldt, and M. Wahlén, “Exponential time complexity of the permanent and the Tutte polynomial,” Proc. 37th International Colloquium on Automata, Languages and Programming (ICALP 2010), Lecture Notes in Computer Science, vol.6198, pp.426-437, 2010. 10.1007/978-3-642-14165-2_37

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