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R. Bennett and E.J. Bredensteiner, Geometry in learning, Tech. Report, Department of Mathematical Sciences, Rennselaer Polytechnic Institute, New York, 1996.

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A Fast Iterative Nearest Point Algorithm for.. - Keerthi, Shevade, .. (1999)   (17 citations)  (Correct)

....v ) is a pair of closest points of U and V . Note that w = ffi(u Gamma v ) for ffi chosen such that ku Gamma v k = 2=kw k. A direct, geometrically intuitive proof is given by Sancheti and Keerthi[22] with reference to a geometrical problem in Robotics. Later, Bennett[3] proved a somewhat close result in the context of learning algorithms. Here we only give a discussion that follows the traditional Wolfe Dual approach employed in the SVM literature. The main reason for doing this is to show the relationships of NPP and the variables in it with the Wolfe Dual of ....

R. Bennett and E.J. Bredensteiner, Geometry in learning, Tech. Report, Department of Mathematical Sciences, Rennselaer Polytechnic Institute, New York, 1996.


A Fast Iterative Nearest Point Algorithm for.. - Keerthi, Shevade, .. (1999)   (17 citations)  (Correct)

....Theorem 1. w ; b ) solves SVM NV if and only if there exist u 2 U and v 2 V such that (u ; v ) solves NPP and (3) holds. 2 A direct, geometrically intuitive proof is given by Sancheti and Keerthi[20] with reference to a geometrical problem in Robotics. Later, Bennett[2] proved a somewhat close result in the context of learning algorithms. Here we only give a discussion that follows the traditional Wolfe Dual approach employed in the SVM literature. The main reason for doing this is to show the relationships of NPP and the variables in it with the Wolfe Dual of ....

R. Bennett and E.J. Bredensteiner, Geometry in learning, Tech. Report, Department of Mathematical Sciences, Rennselaer Polytechnic Institute, New York, 1996.

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