Common use of Xxxxxxxx and X Clause in Contracts

Xxxxxxxx and X. X. Xxxxxxx, “Coded cooperative data exchange for a secrect key,” in Proc. IEEE International Symp. on Information Theory, Honolulu, HI, July 2014, pp. 776–780. [16] T. T. Mapoka, “Group key management protocols for secure mobile mul- ticast communication: A comprehensive survey,” International Journal of Computer Applications, vol. 84, no. 12, pp. 28–38, December 2013. [17] B. E. Jung, “An efficient group key agreement protocol,” IEEE Commu- nications Letters, vol. 10, no. 2, pp. 106–107, February 2006. [18] I. Csisza´r and X. Xxxxxxx, “Secrecy capacities for multiple terminals,” IEEE Trans. Information Theory, vol. 50, no. 12, pp. 3047–3061, December 2004. [19] X. Xxxx, “Linear perfect secret key agreement,” in Proc. IEEE Infor- mation Theory Workshop, Paraty, Brazil, October 2011, pp. 723–726. [20] X. Xxxxxxxxx and X. Xxxxxxx, “On the communication complexity of secret key generation in the multiterminal source model,” in Proc. IEEE International Symp. on Information Theory, Honolulu, HI, July 2014, pp. 1151–1155. [21] S. Nitinawarat and X. Xxxxxxx, “Perfect omniscience, perfect secrecy and Xxxxxxx tree packing,” IEEE Trans. Information Theory, vol. 56, no. 12, pp. 6490–6500, December 2010. [22] X. Xxxxx, “Common information and secret key capacity,” IEEE Trans. Information Theory, vol. 59, no. 9, pp. 5627–5640, September 2013. [23] S. Nitinawarat, C. Ye, X. Xxxx, X. Xxxxxxx, and X. Xxxxxx, “Secret key generation for a pairwise independent network model,” IEEE Trans. Information Theory, vol. 56, no. 12, pp. 6482–6489, December 2010. [24] X. Xxxxx, X. Xxxxxxx, X. Xxxxxxxxxxxxxxxxxx, and X. Xxxxxxxxxxx, “Fault-tolerant secret key generation,” in Proc. IEEE International Symp. on Information Theory, Cambridge, MA, July 2012, pp. 1787– 1791.

Appears in 2 contracts

Samples: people.eecs.berkeley.edu, ieeexplore.ieee.org

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Xxxxxxxx and X. X. Xxxxxxx, “Coded cooperative data exchange for a secrect secret key,” in Proc. IEEE International Symp. Transactions on Information Theory, Honoluluvol. 62, HI, July 2014no. 7, pp. 776–7803785–3795, July 2016. [1629] T. T. MapokaX. Xxxx and X. Xxxxx, “Group Mutual dependence for secret key management protocols for secure mobile mul- ticast communication: A comprehensive surveyagreement,” International Journal in Proceedings of Computer Applications44th Annual Conference on Information Sciences and Systems, 2010. [30] I. Csisza´r and X. Xx¨rner, Information Theory: Coding Theorems for Discrete Memoryless Systems. Akade´miai Kiado´, Budapest, 1981. [31] X. Xxxxxxxxx, Combinatorial Optimization: Polyhedra and Efficiency. Springer, 2002. [32] X. Xxxx, X. Xxxxxxxxx, X. Xxxxxxx, and X. Xxxx, “On the optimality of secret key agreement via omniscience,” CoRR, vol. 84abs/1702.07429, no. 12, pp. 28–38, December 20132017. [17Online]. Available: xxxx://xxxxx.xxx/abs/1702.07429 [33] B. E. Jung, “An efficient group key agreement protocol,” IEEE Commu- nications Letters, vol. 10, no. 2, pp. 106–107, February 2006. [18] I. Csisza´r X. Xxxxxx´r and X. Xxxxxxx, “Secrecy capacities for multiple terminalsmultiterminal channel models,” IEEE Trans. Transactions on Information Theory, vol. 5054, no. 126, pp. 3047–30612437–2452, December 2004June 2008. [1934] X. Xxxx, “Linear perfect secret On tightness of mutual dependence upperbound for secret-key capacity of multiple terminals,” arXiv preprint arXiv:0805.3200, 2008. [35] X. Xxxx, X. Xx-Xxxxxxxxxx, X. Xxxxxxxx, X. Xxxxx, and X. Xxx, “Multivariate mutual information inspired by secret-key agreement,” in ProcProceedings of the IEEE, vol. IEEE Infor- mation Theory Workshop103, Paraty, Brazil, October 2011no. 10, pp. 723–7261883–1913, Oct 2015. [2036] X. Xxxxxxxxx Xxxx, X. Xx-Xxxxxxxxxx, X. Xxxx, X. Xxxxx, and X. XxxxxxxXxx, “On the communication complexity of secret key generation in the multiterminal source modelInfo- clustering: A mathematical theory for data clustering,” in ProcIEEE Transac- tions on Molecular, Biological and Multi-Scale Communications, vol. IEEE International Symp2, no. on Information Theory, Honolulu, HI, July 20141, pp. 1151–115564–91, June 2016. [2137] S. Nitinawarat X. Xxxx, X. Xx-Xxxxxxxxxx, and X. XxxxxxxXxxx, “Perfect omniscience, perfect secrecy and Xxxxxxx tree packingChange of multivariate mutual information: From local to global,” IEEE Trans. Transactions on Information Theory, vol. 56PP, no. 1299, pp. 6490–65001–1, December 20102017. [2238] X. Xxxxx, “Common information and secret key capacity,” IEEE Trans. Information Theory, vol. 59, no. 9, pp. 5627–5640, September 2013. [23] S. Nitinawarat, C. Ye, X. Xxxx, X. XxxxxxxX. Xxxx, and X. XxxxxxQ. T. Sun, “Secret key generation for a pairwise independent network modelCombinatorial flow over cyclic linear networks,” in IEEE TransInformation Theory Workshop (ITW), Sep. 2013, pp. 1–5. [39] X. Xxxx, “Cyclic linking network,” in IEEE International Symposium on Information TheoryTheory Proceedings (ISIT), July 2013, pp. 789–793. [40] X. Xxxxxxx and X. Xx¨rner, Information theory: coding theorems for discrete memoryless systems, 2nd ed. Cambridge University Press, 2011. [41] X. Xxxxxxxxx, “Polymatroidal dependence structure of a set of random variables,” Information and Control, vol. 5639, no. 121, pp. 6482–648955 – 72, December 2010. [24] X. Xxxxx, X. Xxxxxxx, X. Xxxxxxxxxxxxxxxxxx, and X. Xxxxxxxxxxx, “Fault-tolerant secret key generation,” in Proc. IEEE International Symp. on Information Theory, Cambridge, MA, July 2012, pp. 1787– 17911978.

Appears in 1 contract

Samples: arxiv.org

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Xxxxxxxx and X. X. Xxxxxxx, “Coded cooperative data exchange for a secrect secret key,” in Proc. IEEE International Symp. Transactions on Information Theory, Honoluluvol. 62, HI, July 2014no. 7, pp. 776–7803785–3795, July 2016. [1629] T. T. MapokaX. Xxxx and X. Xxxxx, “Group Mutual dependence for secret key management protocols for secure mobile mul- ticast communication: A comprehensive surveyagreement,” International Journal in Proceedings of Computer Applications44th Annual Conference on Information Sciences and Systems, 2010. [30] I. Csisza´r and J. Ko¨rner, Information Theory: Coding Theorems for Discrete Memoryless Systems. Akade´miai Kiado´, Budapest, 1981. [31] A. Schrijver, Combinatorial Optimization: Polyhedra and Efficiency. Springer, 2002. [32] X. Xxxx, X. Xxxxxxxxx, X. Xxxxxxx, and X. Xxxx, “On the optimality of secret key agreement via omniscience,” CoRR, vol. 84abs/1702.07429, no. 12, pp. 28–38, December 20132017. [17] B. E. Jung, “An efficient group key agreement protocol,” IEEE Commu- nications Letters, volOnline]. 10, no. 2, pp. 106–107, February 2006. Available: xxxx://xxxxx.xxx/abs/1702.07429 [1833] I. Csisza´r and X. Xxxxxxx, “Secrecy capacities for multiple terminalsmultiterminal channel models,” IEEE Trans. Transactions on Information Theory, vol. 5054, no. 126, pp. 3047–30612437–2452, December 2004June 2008. [1934] X. Xxxx, “Linear perfect secret On tightness of mutual dependence upperbound for secret-key capacity of multiple terminals,” arXiv preprint arXiv:0805.3200, 2008. [35] X. Xxxx, X. Xx-Xxxxxxxxxx, X. Xxxxxxxx, X. Xxxxx, and X. Xxx, “Multivariate mutual information inspired by secret-key agreement,” in ProcProceedings of the IEEE, vol. IEEE Infor- mation Theory Workshop103, Paraty, Brazil, October 2011no. 10, pp. 723–7261883–1913, Oct 2015. [2036] X. Xxxxxxxxx Xxxx, X. Xx-Xxxxxxxxxx, X. Xxxx, X. Xxxxx, and X. XxxxxxxXxx, “On the communication complexity of secret key generation in the multiterminal source modelInfo- clustering: A mathematical theory for data clustering,” in ProcIEEE Transac- tions on Molecular, Biological and Multi-Scale Communications, vol. IEEE International Symp2, no. on Information Theory, Honolulu, HI, July 20141, pp. 1151–115564–91, June 2016. [2137] S. Nitinawarat X. Xxxx, X. Xx-Xxxxxxxxxx, and X. XxxxxxxXxxx, “Perfect omniscience, perfect secrecy and Xxxxxxx tree packingChange of multivariate mutual information: From local to global,” IEEE Trans. Transactions on Information Theory, vol. 56PP, no. 1299, pp. 6490–65001–1, December 20102017. [2238] X. Xxxxx, “Common information and secret key capacity,” IEEE Trans. Information Theory, vol. 59, no. 9, pp. 5627–5640, September 2013. [23] S. Nitinawarat, C. Ye, X. Xxxx, X. XxxxxxxX. Xxxx, and X. XxxxxxQ. T. Sun, “Secret key generation for a pairwise independent network modelCombinatorial flow over cyclic linear networks,” in IEEE TransInformation Theory Workshop (ITW), Sep. 2013, pp. 1–5. [39] X. Xxxx, “Cyclic linking network,” in IEEE International Symposium on Information TheoryTheory Proceedings (ISIT), July 2013, pp. 789–793. [40] X. Xxxxxxx and X. Xx¨rner, Information theory: coding theorems for discrete memoryless systems, 2nd ed. Cambridge University Press, 2011. [41] X. Xxxxxxxxx, “Polymatroidal dependence structure of a set of random variables,” Information and Control, vol. 5639, no. 121, pp. 6482–648955 – 72, December 2010. [24] X. Xxxxx, X. Xxxxxxx, X. Xxxxxxxxxxxxxxxxxx, and X. Xxxxxxxxxxx, “Fault-tolerant secret key generation,” in Proc. IEEE International Symp. on Information Theory, Cambridge, MA, July 2012, pp. 1787– 17911978.

Appears in 1 contract

Samples: arxiv.org

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