Method for high-level parallelization of large scale QP...

Data processing: artificial intelligence – Machine learning

Reexamination Certificate

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C706S014000, C706S016000, C706S045000

Reexamination Certificate

active

11111031

ABSTRACT:
One embodiment of the present invention provides a system that performs high-level parallelization of large scale quadratic-problem (QP) optimization. During operation, the system receives a training dataset comprised of a number of data vectors. The system first determines to what extent each data vector violates conditions associated with a current support vector machine (SVM). The system then sorts the data vectors based on each data vector's degree of violation. Next, the system partitions the sorted data vectors into a number of prioritized subsets, wherein the subset with the highest priority contains the largest number of violators with the highest degree of violation. The system subsequently solves in parallel a QP optimization problem for each subset based on the subset's priority. The system then constructs a new SVM to replace the current SVM based on the QP optimization solution for each subset.

REFERENCES:
patent: 2006/0112026 (2006-05-01), Graf et al.
R. Collobert and S. Bengio and Y. Bengio, “A Parallel Mixture of SVMs for Very Large Scale Problems”, Advances in Neural Information Processing Systems, 2002, MIT Press url=http://citeseer.ist.psu.edu/collobert02parallel.html.
J. Platt, “Sequential Minimal Optimization: A Fast Algorithm for Training Support Vector Machines” Technical Report 98-14, Microsoft Research, Redmond, Washington, Apr. 1998 url=citeseer.ist.psu.edu/platt98sequential.html.
Pavel Laskov, “Feasible Direction Decomposition Algorithms for Training Support Vector Machines”, Machine Learning, vol. 46, 1-3, publisher=“Kluwer Academic Publishers, Boston”, pp.=“315-349”, year=“2002”, url=citeseer.ist.psu.edu/laskov01feasible.html Only p. 315, 324-325 are furnished with this office action.

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