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CONTACT: PRAVEEN KUMAR. L (, +91 – 9791938249)
MAIL ID: sunsid1989@gmail.com, praveen@nexgenproject.com
Web: www.nexgenproject.com, www.finalyear-ieeeprojects.com
LEARNING MIXTURES OF MARKOV CHAINS FROM AGGREGATE DATA WITH
STRUCTURAL CONSTRAINTS
ABSTRACT
Statistical models based on Markov chains, especially mixtures of Markov
chains, have recently been studied and demonstrated to be effective in various
data mining applications such as tourist flow analysis, animal migration
modeling, and transportation administration. Nevertheless, the research so far
has mainly focused on analyzing data at individual levels. Due to security and
privacy reasons, however, the observations in practice usually consist of
coarse-grained statistics of individual data, a.k.a. aggregate data, rendering
learning mixtures of Markov chains an even more challenging problem. In this
work, we show that this challenging problem, although intractable in its
original form, can be solved approximately by posing structural constraints on
the transition matrices. The proposed structural constraints include specifying
active state sets corresponding to the chains and adding a pairwise sparse
regularization term on transition matrices. Based on these two structural
constraints, we propose a constrained least-squares method to learn mixtures
of Markov chains. We further develop a novel iterative algorithm that
decomposes the overall problem into a set of convex subproblems and solves
each subproblem efficiently, making it possible to effectively learn mixtures of
Markov chains from aggregate data. We propose a framework for generating
synthetic data and analyze the complexity of our algorithm. Additionally, the
empirical results of the convergence and the robustness of our algorithm are
CONTACT: PRAVEEN KUMAR. L (, +91 – 9791938249)
MAIL ID: sunsid1989@gmail.com, praveen@nexgenproject.com
Web: www.nexgenproject.com, www.finalyear-ieeeprojects.com
also presented. These results demonstrate the effectiveness and efficiency of
the proposed algorithm, comparing with traditional methods. Experimental
results on real-world data sets further validate that our algorithm can be used
to solve practical problems
DISCUSSION
In this paper, we study the problem of learning a mixture of Markov chains
model from aggregate data. With the help of two structural constraints, we
propose a new formulation for model learning and develop an effective and
efficient optimization algorithm.We analyze the proposed algorithm in depth.
The analytic experiments show that our method is robust and has encouraging
performances on estimating Markov chains and predicting the aggregate
behaviors. Our method still has many problems, for example: _ Similar to other
learning methods of Markov chain [23], [26], our MMCs learning algorithm’s
complexity is still O(N3) w.r.t. the number of states N. How to improve the
scalability of our algorithm is an important problem of large scale applications.
_ In some situations, the active state sets are hard to obtain. To deal with
these situations, it is necessary to find a more easily available structural
constraint. These problems point out the direction of our future work. We will
further explore the theoretical aspects of our method and extend its
applications accordingly.
CONTACT: PRAVEEN KUMAR. L (, +91 – 9791938249)
MAIL ID: sunsid1989@gmail.com, praveen@nexgenproject.com
Web: www.nexgenproject.com, www.finalyear-ieeeprojects.com
REFERENCES
[1] T. W. Anderson and L. A. Goodman, “Statistical inference about markov
chains,” The Annals of Mathematical Statistics, pp. 89–110, 1957.
[2] R. Sundberg, “Some results about decomposable (or markov-type) models
for multidimensional contingency tables: distribution of marginals and
partitioning of tests,” Scandinavian Journal of Statistics, pp. 71–79, 1975.
[3] L. Tierney, “Markov chains for exploring posterior distributions,” the Annals
of Statistics, pp. 1701–1728, 1994.
[4] J. C. Xia, P. Zeephongsekul, and C. Arrowsmith, “Modelling spatio-temporal
movement of tourists using finite markov chains,” Mathematics and
Computers in Simulation, vol. 79, no. 5, pp. 1544– 1553, 2009.
[5] Y. Honma, O. Kurita, and A. Taguchi, “Spatial interaction model for trip-
chaining behavior based on entropy maximizing method,” Journal of the
Operations Research Society of Japan, vol. 53, no. 4, p. 235, 2010.
[6] M. G. Bell, “The estimation of origin-destination matrices by constrained
generalised least squares,” Transportation Research Part B: Methodological,
vol. 25, no. 1, pp. 13–22, 1991.
[7] H. Frydman, “Estimation in the mixture of markov chains moving with
different speeds,” Journal of the American Statistical Association, vol. 100, no.
471, pp. 1046–1053, 2005.
CONTACT: PRAVEEN KUMAR. L (, +91 – 9791938249)
MAIL ID: sunsid1989@gmail.com, praveen@nexgenproject.com
Web: www.nexgenproject.com, www.finalyear-ieeeprojects.com
[8] X. Y. Leung, F. Wang, B. Wu, B. Bai, K. A. Stahura, and Z. Xie, “A social
network analysis of overseas tourist movement patterns in beijing: The impact
of the olympic games,” International Journal of Tourism Research, vol. 14, no.
5, pp. 469–484, 2012.
[9] Y. Song, A. D. Keromytis, and S. Stolfo, “Spectrogram: A mixtureof- markov-
chains model for anomaly detection in web traffic,” in Network and Distributed
System Security Symposium 2009: February 8-11, 2009, San Diego, California:
Proceedings. Internet Society, 2009, pp. 121–135.
[10] D. Sheldon, T. Sun, A. Kumar, and T. G. Dietterich, “Approximate inference
in collective graphical models,” in Proceedings of the 30th International
Conference on Machine Learning (ICML), 2013

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LEARNING MIXTURES OF MARKOV CHAINS FROM AGGREGATE DATA WITH STRUCTURAL CONSTRAINTS

  • 1. CONTACT: PRAVEEN KUMAR. L (, +91 – 9791938249) MAIL ID: sunsid1989@gmail.com, praveen@nexgenproject.com Web: www.nexgenproject.com, www.finalyear-ieeeprojects.com LEARNING MIXTURES OF MARKOV CHAINS FROM AGGREGATE DATA WITH STRUCTURAL CONSTRAINTS ABSTRACT Statistical models based on Markov chains, especially mixtures of Markov chains, have recently been studied and demonstrated to be effective in various data mining applications such as tourist flow analysis, animal migration modeling, and transportation administration. Nevertheless, the research so far has mainly focused on analyzing data at individual levels. Due to security and privacy reasons, however, the observations in practice usually consist of coarse-grained statistics of individual data, a.k.a. aggregate data, rendering learning mixtures of Markov chains an even more challenging problem. In this work, we show that this challenging problem, although intractable in its original form, can be solved approximately by posing structural constraints on the transition matrices. The proposed structural constraints include specifying active state sets corresponding to the chains and adding a pairwise sparse regularization term on transition matrices. Based on these two structural constraints, we propose a constrained least-squares method to learn mixtures of Markov chains. We further develop a novel iterative algorithm that decomposes the overall problem into a set of convex subproblems and solves each subproblem efficiently, making it possible to effectively learn mixtures of Markov chains from aggregate data. We propose a framework for generating synthetic data and analyze the complexity of our algorithm. Additionally, the empirical results of the convergence and the robustness of our algorithm are
  • 2. CONTACT: PRAVEEN KUMAR. L (, +91 – 9791938249) MAIL ID: sunsid1989@gmail.com, praveen@nexgenproject.com Web: www.nexgenproject.com, www.finalyear-ieeeprojects.com also presented. These results demonstrate the effectiveness and efficiency of the proposed algorithm, comparing with traditional methods. Experimental results on real-world data sets further validate that our algorithm can be used to solve practical problems DISCUSSION In this paper, we study the problem of learning a mixture of Markov chains model from aggregate data. With the help of two structural constraints, we propose a new formulation for model learning and develop an effective and efficient optimization algorithm.We analyze the proposed algorithm in depth. The analytic experiments show that our method is robust and has encouraging performances on estimating Markov chains and predicting the aggregate behaviors. Our method still has many problems, for example: _ Similar to other learning methods of Markov chain [23], [26], our MMCs learning algorithm’s complexity is still O(N3) w.r.t. the number of states N. How to improve the scalability of our algorithm is an important problem of large scale applications. _ In some situations, the active state sets are hard to obtain. To deal with these situations, it is necessary to find a more easily available structural constraint. These problems point out the direction of our future work. We will further explore the theoretical aspects of our method and extend its applications accordingly.
  • 3. CONTACT: PRAVEEN KUMAR. L (, +91 – 9791938249) MAIL ID: sunsid1989@gmail.com, praveen@nexgenproject.com Web: www.nexgenproject.com, www.finalyear-ieeeprojects.com REFERENCES [1] T. W. Anderson and L. A. Goodman, “Statistical inference about markov chains,” The Annals of Mathematical Statistics, pp. 89–110, 1957. [2] R. Sundberg, “Some results about decomposable (or markov-type) models for multidimensional contingency tables: distribution of marginals and partitioning of tests,” Scandinavian Journal of Statistics, pp. 71–79, 1975. [3] L. Tierney, “Markov chains for exploring posterior distributions,” the Annals of Statistics, pp. 1701–1728, 1994. [4] J. C. Xia, P. Zeephongsekul, and C. Arrowsmith, “Modelling spatio-temporal movement of tourists using finite markov chains,” Mathematics and Computers in Simulation, vol. 79, no. 5, pp. 1544– 1553, 2009. [5] Y. Honma, O. Kurita, and A. Taguchi, “Spatial interaction model for trip- chaining behavior based on entropy maximizing method,” Journal of the Operations Research Society of Japan, vol. 53, no. 4, p. 235, 2010. [6] M. G. Bell, “The estimation of origin-destination matrices by constrained generalised least squares,” Transportation Research Part B: Methodological, vol. 25, no. 1, pp. 13–22, 1991. [7] H. Frydman, “Estimation in the mixture of markov chains moving with different speeds,” Journal of the American Statistical Association, vol. 100, no. 471, pp. 1046–1053, 2005.
  • 4. CONTACT: PRAVEEN KUMAR. L (, +91 – 9791938249) MAIL ID: sunsid1989@gmail.com, praveen@nexgenproject.com Web: www.nexgenproject.com, www.finalyear-ieeeprojects.com [8] X. Y. Leung, F. Wang, B. Wu, B. Bai, K. A. Stahura, and Z. Xie, “A social network analysis of overseas tourist movement patterns in beijing: The impact of the olympic games,” International Journal of Tourism Research, vol. 14, no. 5, pp. 469–484, 2012. [9] Y. Song, A. D. Keromytis, and S. Stolfo, “Spectrogram: A mixtureof- markov- chains model for anomaly detection in web traffic,” in Network and Distributed System Security Symposium 2009: February 8-11, 2009, San Diego, California: Proceedings. Internet Society, 2009, pp. 121–135. [10] D. Sheldon, T. Sun, A. Kumar, and T. G. Dietterich, “Approximate inference in collective graphical models,” in Proceedings of the 30th International Conference on Machine Learning (ICML), 2013