A survey on interference networks: Interference alignment and neutralization

Entropy

Volumn 14, Issue 10, 2012, Pages 1842-1863

  Jeon, Sang Woon ^a   Gastpar, Michael ^a,b  

^a EPFL   (Switzerland)

^b UNIVERSITY OF CALIFORNIA   (United States)

Author keywords

Approximate capacity; Degrees of freedom; Gaussian networks; Interference alignment; Interference neutralization; Multiple unicast

Indexed keywords

EID: 84867466205     PISSN: None     EISSN: 10994300     Source Type: Journal    
DOI: 10.3390/e14101842     Document Type: Review

References (45)

1. Cover, T.M.; El-Gamal, A. Capacity theorems for the relay channel. IEEE Trans. Inf. Theory 1979, IT-25, 572-584.
2. Carleial, A.B. A case where interference does not reduce capacity. IEEE Trans. Inf. Theory 1975, IT-21, 569-570.
3. Han, T.S.; Kobayashi, K. A new achievable rate region for the interference channel. IEEE Trans. Inf. Theory 1981, IT-27, 49-60.
4. Etkin, R.H.; Tse, D.N.C.;Wang, H. Gaussian interference channel capacity to within one bit. IEEE Trans. Inf. Theory 2008, 54, 5534-5562.
5. Minero, P.; Franceschetti, M.; Tse, D.N.C. Random access: An information-theoretic perspective. IEEE Trans. Inf. Theory 2012, 58, 909-930.
6. Cadambe, V.R.; Jafar, S.A. Interference alignment and degrees of freedom of the K-user interference channel. IEEE Trans. Inf. Theory 2008, 54, 3425-3441.
7. Maddah-Ali, M.; Motahari, A.; Khandani, A. Communication over MIMO X channels: Interference alignment, decomposition, and performance analysis. IEEE Trans. Inf. Theory 2008, 54, 3457-3470.
8. Cadambe, V.R.; Jafar, S.A. Interference alignment and the degrees of freedom of wireless X networks. IEEE Trans. Inf. Theory 2009, 54, 3893-3908.
9. Gou, T.; Jafar, S.A. Degrees of freedom of the K user M × N MIMO interference channel. IEEE Trans. Inf. Theory 2010, 56, 6040-6057.
10. Suh, C.; Ho, M.; Tse, D.N.C. Downlink interference alignments. IEEE Trans. Commun. 2011, 59, 2616-2626.
11. Suh, C.; Tse, D.N.C. Interference alignment for cellular networks. In Proceedings of the Allerton Conference on Communication, Control, and Computing, Monticello, IL, USA, 23-26 September 2008.
12. Cadambe, V.R.; Jafar, S.A. Degrees of freedom of wireless networks with relays, feedback, cooperation and full duplex operation. IEEE Trans. Inf. Theory 2009, 55, 2334-2344.
13. Annapureddy, V.S.; El-Gamal, A.; Veeravalli, V.V. Degrees of freedom of interference channels with CoMP transmission and reception. IEEE Trans. Inf. Theory 2012, 58, 5740-5760.
14. Ke, L.; Ramamoorthy, A.;Wang, Z.; Yin, H. Degrees of freedom region for an interference network with general message demands. IEEE Trans. Inf. Theory 2012, 58, 3787-3797.
15. Nazer, B; Gastpar, M.; Jafar, S.A.; Vishwanath, S. Ergodic interference alignment. IEEE Trans. Inf. Theory 2012, 58, 6355-6371.
16. Rankov, B.; Wittneben, A. Spectral efficient protocols for half- duplex fading relay channels. IEEE J. Select. Areas Commun. 2007, 25, 379-389.
17. Mohajer, S.; Diggavi, S.N.; Fragouli, C.; Tse, D.N.C. Approximate capacity region for a class of relay-interference networks. IEEE Trans. Inf. Theory 2011, 57, 2837-2864.
18. Gou, T.; Jafar, S.A.; Wang, C.; Jeon, S.-W.; Chung, S.-Y. Aligned interference neutralization and the degrees of freedom of the 2 × 2 × 2 interference channel. IEEE Trans. Inf. Theory 2012, 58, 4381-4395.
19. Jeon, S.-W.; Chung, S.-Y.; Jafar, S.A. Degrees of freedom region of a class of multisource Gaussian relay networks. IEEE Trans. Inf. Theory 2011, 57, 3032-3044.
20. Jeon, S.-W.;Wang, C.-Y.; Gastpar, M. Approximate Ergodic Capacity of a Class of Fading 2×2×2 Networks. In Proceedings of the Information Theory and Applications Workshop, San Diego, CA, USA, 5-10 February 2012.
21. Jeon, S.-W.; Wang, C.-Y.; Gastpar, M. Approximate ergodic capacity of a class of fading 2-user 2-hop networks. In Proceedings of the IEEE International Symposium on Information Theory, Cambridge, MA, USA, 1-6 July 2012.
22. Birk, Y.; Kol, T. Coding on demand by an informed source (ISCOD) for efficient broadcast of different supplemental data to caching clients. IEEE Trans. Inf. Theory 2006, 52, 2825-2830.
23. Suh, C.; Ramchandran, K. Exact-repair MDS code construction using interference alignment. IEEE Trans. Inf. Theory 2011, 57, 1425-1442.
24. Cadambe, V.R.; Jafar, S.A.; Maleki, H.; Ramchandran, K.; Suh, C. Asymptotic interference alignment for optimal repair of MDS codes in distributed storage. IEEE Trans. Inf. Theory, 2011, Submitted.
25. Maleki, H.; Cadambe, V.R.; Jafar, S.A. Index Coding-An Interference Alignment Perspective. In Proceedings of the IEEE International Symposium on Information Theory, Cambridge, MA, USA, 1-6 July 2012.
26. Choi, S.W.; Jafar, S.A.; Chung, S.-Y. On the beamforming design for efficient interference alignment. IEEE Commun. Lett. 2009, 13, 847-849.
27. Cadambe, V.R.; Jafar, S.A. Parallel Gaussian interference channels are not always separable. IEEE Trans. Inf. Theory 2009, 55, 3983-3990.
28. Sankar, L.; Shang, X.; Erkip, E.; Poor, H.V. Ergodic Two-User Interference Channels: Is Separability Optimal? In Proceedings of the Allerton Conference on Communication, Control, and Computing, Monticello, IL, USA, 23-26 September 2008.
29. Nazer, B; Gastpar, M.; Jafar, S.A.; Vishwanath, S. Ergodic Interference Alignment. In Proceedings of the IEEE International Symposium on Information Theory, Seoul, Korea, 28 June-3 July 2009.
30. Jeon, S.-W.; Chung, S.-Y. Capacity of a Class of Multi-Source Relay Networks. In Proceedings of the Information Theory and Applications Workshop, La Jolla, CA, USA, 8-13 February 2009.
31. Koyluoglu, O.O.; El Gamal, H.; Lai, L.; Poor, H.V. Interference alignment for secrecy. IEEE Trans. Inf. Theory 2011, 57, 3323-3332.
32. Johnson, O.; Aldridge, M.; Piechocki, R. Delay-Rate Tradeoff in Ergodic Interference Alignment. In Proceedings of the IEEE International Symposium on Information Theory, Cambridge, MA, USA, 1-6 July 2012.
33. Cadambe, V.R.; Jafar, S.A. Interference alignment with asymmetric complex signaling-Settling the Høst-Madsen-Nosratinia conjecture. IEEE Trans. Inf. Theory 2010, 56, 4552-4565.
34. Motahari, A.; Gharan, S.; Maddah-Ali, M.; Khandani, A. Real interference alignment: Exploiting the potential of single antenna systems. Available online: arxiv.org/abs/0908.2282/ (accessed on 28 September 2012).
35. Motahari, A.; Gharan, S.; Khandani, A. Real interference alignment with real numbers. Available online: arXiv:cs.IT/0908.1208/ (accessed on 28 September 2012).
36. Shomorony, I.; Avestimehr, A. S. Two-unicast wireless networks: Characterizing the degrees-offreedom. IEEE Trans. Inf. Theory 2012, doi: 10.1109/TIT.2012.2214024.
37. Wang, C.; Gou, T.; Jafar, S.A. Multiple Unicast Capacity of 2-source 2-sink Networks. In Proceedings of the IEEE Global Telecommunications Conference, Houston, TA, USA, 5-9 December 2011.
38. Vaze, C.S.; Varanasi, M.K. Beamforming and aligned interference neutralization achieve the degrees of freedom region of the 2 × 2 × 2 MIMO interference network. In Proceedings of the Information Theory and Applications Workshop, San Diego, CA, USA, 5-10 February 2012.
39. Bresler, G.; Parekh, A.; Tse, D.N.C. The approximate capacity of the many-to-one and one-to-many Gaussian interference channels. IEEE Trans. Inf. Theory 2010, 56, 4566-4592.
40. Nam, W.; Chung, S.-Y.; Lee, Y.H. Capacity of the Gaussian two-way relay channel to within 1 2 bit. IEEE Trans. Inf. Theory 2010, 56, 5488-5494.
41. Avestimehr, A.S.; Diggavi, S.N.; Tse, D.N.C. Wireless network information flow: A deterministic approach. IEEE Trans. Inf. Theory 2011, 57, 1872-1905.
42. Lim, S.H.; Kim, Y.-H.; El Gamal, A.; Chung, S.-Y. Noisy network coding. IEEE Trans. Inf. Theory 2011, 57, 3132-3152.
43. Nazer, B; Gastpar, M. Compute-and-forward: Harnessing interference through structured codes. IEEE Trans. Inf. Theory 2011, 57, 6463-6486.
44. Niesen, U.; Nazer, B.; Whiting, P. Computation alignment: Capacity approximation without noise accumulation. In Proceedings of the Allerton Conference on Communication, Control, and Computing, Monticello, IL, USA, 28-30 September 2011.
45. Ordentlich, O.; Erez, U.; Nazer, B. The approximate sum capacity of the symmetric Gaussian K-user interference channel. In Proceedings of the IEEE International Symposium on Information Theory, Cambridge, MA, USA, 1-6 July 2012; pp. 2072-2076.