|
| This Article | ||
| ||
| Share | ||
| Bibliographic References | ||
| Add to: | ||
| | ||
| Search | ||
| ||
| ASCII Text | x | ||
| Huiwen Zeng, H. Joel Trussell, "Constrained Dimensionality Reduction Using a Mixed-Norm Penalty Function with Neural Networks," IEEE Transactions on Knowledge and Data Engineering, vol. 22, no. 3, pp. 365-380, March, 2010. | |||
| BibTex | x | ||
| @article{ 10.1109/TKDE.2009.107, author = {Huiwen Zeng and H. Joel Trussell}, title = {Constrained Dimensionality Reduction Using a Mixed-Norm Penalty Function with Neural Networks}, journal ={IEEE Transactions on Knowledge and Data Engineering}, volume = {22}, number = {3}, issn = {1041-4347}, year = {2010}, pages = {365-380}, doi = {http://doi.ieeecomputersociety.org/10.1109/TKDE.2009.107}, publisher = {IEEE Computer Society}, address = {Los Alamitos, CA, USA}, } | |||
| RefWorks Procite/RefMan/Endnote | x | ||
| TY - JOUR JO - IEEE Transactions on Knowledge and Data Engineering TI - Constrained Dimensionality Reduction Using a Mixed-Norm Penalty Function with Neural Networks IS - 3 SN - 1041-4347 SP365 EP380 EPD - 365-380 A1 - Huiwen Zeng, A1 - H. Joel Trussell, PY - 2010 KW - Pruning KW - neural networks KW - penalty function KW - mixed-norm penalty. VL - 22 JA - IEEE Transactions on Knowledge and Data Engineering ER - | |||
[1] G.E. Hinton, “Connectionist Learning Procedures,” Artificial Intelligence, vol. 40, no. 1, pp. 143-150, 1989.
[2] E.B. Baum, “What Size of Neural Net Gives Valid Generalization?” Neural Computation, vol. 1, no. 1, pp. 51-160, 1989.
[3] J.K. Kruschke and J.R. Movellan, “Benefits of Gain: Speeded Learning and Minimal Hidden Layers in Back-Propagation Networks,” IEEE Trans. Systems Man and Cybernetics, vol. 21, no. 1, pp. 273-280, Jan./Feb. 1991.
[4] C.M. Bishop, Neural Networks for Pattern Recognition. Oxford Univ. Press, 1995.
[5] A. Hyvarinen, J. Karhunen, and E. Oja, Independent Component Analysis. Wiley, 2001.
[6] I. Koch and K. Naito, “Dimension Selection for Feature Selection and Dimension Reduction with Principal and Independent Component Analysis,” Neural Computation, vol. 19, pp. 513-545, 2007.
[7] J.B. Tenenbaum, V. de Silva, and J.C. Langford, “A Global Geometric Framework for Nonlinear Dimensionality Reduction,” Science, vol. 290, no. 5500, pp. 2319-2323, Dec. 2000.
[8] I. Borg and J. Lingoes, Multidimensional Similarity Structure Analysis. Springer-Verlag, 1987.
[9] K. Fukunaga, Introduction to Statistical Pattern Recognition, second ed. Academic Press, 1990.
[10] Y. LeCun, J. Denker, S. Solla, R.E. Howard, and L.D. Jackel, “Optimal Brain Damage,” Advances in Neural Information Processing Systems, D.S. Touretzky, ed., vol. 2, pp. 598-605, Morgan Kaufmann, 1990.
[11] B. Hassibi and D.G. Stork, “Second Order Derivatives for Network Pruning: Optimal Brain Surgeon,” Advances in Neural Information Processing Systems, S.J. Hanson, J.D. Cowan, C.L. Giles, eds., vol. 5, pp. 164-171, Morgan Kaufmann, 1993.
[12] A.S. Weigend, D.E. Rumelhart, and B.A. Huberman, “Generalization by Weight Elimination with Application to Forecasting,” Advances in Neural Information Processing Systems, R.P.Lippmann, J.E. Moody, and D.S. Touretzky, eds., vol. 3, pp.875-882, Morgan Kaufmann, 1991.
[13] J. Moody and T. R¨gnvaldsson, “Smoothing Regularizers for Projective Basis Function Networks,” Advances in Neural Information Processing Systems, M.C. Mozer, M.I. Jordan, and T. Petsche, eds., vol. 9, pp. 585-591, MIT Press, 1997.
[14] P.O. Hoyer, “Non-Negative Matrix Factorization with Sparseness Constraints,” J. Machine Learning Research, vol. 5, no. 9, pp. 1457-1469, 2004.
[15] J. Sietsma and R.J.F. Dow, “Neural Net Pruning—Why and How?” Proc. IEEE Int'l Conf. Neural Network, vol. 1, pp. 325-332, 1988.
[16] G. Castellano, A.M. Fanelli, and M. Pelillo, “An Iterative Pruning Algorithm for Feedforward Neural Networks,” IEEE Trans. Neural Networks, vol. 8, no. 3, pp. 519-531, May 1997.
[17] M.Y. Chow and J. Teeter, “An Analysis of Weight Decay As a Methodology of Reducing Three-Layer Feedforward Artificial Neural Networks for Classification Problems,” Proc. IEEE Int'l Conf. Neural Network, pp. 600-605, 1994.
[18] R. Fletcher, Practical Methods of Optimization, second ed. John Wiley Sons, 1987.
[19] N. Alexandrov and J.E. Dennis, “Algorithms for Bilevel Optimization,” Proc. AIAA/NASA/USAF/ISSMO Symp. Multidisciplinary Analysis and Optimization, pp. 810-816, 1994.
[20] http://color.psych.upenn.edu/hyperspectral/ bearfruitgraybearfruitgray.html, 2009.
[21] P.M. Williams, “Bayesian Regularisation and Pruning Using a Laplace Prior,” technical report, School of Cognitive and Computing Sciences, Univ. of Sussex, 1994.
[22] http://www.mathworks.com/access/helpdesk/ help/toolboxoptim/, 2009.
[23] R. Fletcher and M.J.D. Powell, “A Rapidly Convergent Descent Method for Minimization,” Computer J., vol. 6, no. 2, pp. 163-168, 1963.
[24] D. Goldfarb, “A Family of Variable Metric Updates Derived by Variational Means,” Math. of Computing, vol. 24, no. 109, pp. 23-26, 1970.
[25] S.P. Han, “A Globally Convergent Method for Nonlinear Programming,” J. Optimization Theory and Applications, vol. 22, no. 3, pp. 297-309, 1977.
[26] M.J.D. Powell, “A Fast Algorithm for Nonlinearly Constrained Optimization Calculations,” Numerical Analysis, G.A.Watson, ed., pp. 144-157, Springer-Verlag, 1978.
[27] K. Hornik, M. Stinchcombe, and H. White, “Universal Approximation of an Unknown Mapping and Its Derivatives Using Multilayer Feedforward Networks,” Neural Networks, vol. 3, no. 5, pp. 551-560, 1990.
[28] E.D. Sontag, “Feedback Stabilization Using Two-Hidden Layer Nets,” IEEE Trans. Neural Networks, vol. 3, no. 6, pp. 981-990, Nov. 1992.
[29] H. Zeng, “Dimensionality Reduction and Feature Selection Using a Mixed-Norm Penalty Function,” PhD thesis, Electrical Eng. Dept., North Carolina State Univ., 2005.
[30] H. Zeng and H.J. Trussell, “Feature Selection Using a Mixed-Norm Penalty Function,” Proc. IEEE Int'l Conf. Image Processing, Oct. 2006.

