| Dahmen, W., Micchelli, C. A., Some remarks on ridge functions, Approx. Theory and its Appl. 3 (1987), 139--143. |
.... tomography, see e.g. 8] 12] 13] and references therein, projection pursuit in statistics, see e.g. 6] 9] neural networks, see [1] 2] 11] and references therein, partial differential equations [10] where they are called plane waves ) and approximation theory, see e.g. 1] 3] [4], 5] and [14] We consider, for given d, 1 d n Gamma 1, functions G of the form G(x) g(Ax) where A is a fixed d Theta n real matrix, and g : IR d IR. For d = 1, this reduces to ridge functions. In this paper we let Omega be a subset of all d Theta n real matrices. Set ....
Dahmen, W., Micchelli, C. A., Some remarks on ridge functions, Approx. Theory and its Appl. 3 (1987), 139--143.
No context found.
Dahmen, W., Micchelli, C. A., Some remarks on ridge functions, Approx. Theory and its Appl. 3 (1987), 139--143.
No context found.
Dahmen, W., and C. A. Micchelli, Some remarks on ridge functions, Approx. Theory and its Appl. 3 (1987), 139--143.
No context found.
Dahmen, W. and C. Micchelli, Some remarks on ridge functions, Approx. Theory and its Appl. 3 (1987), 139--143.
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