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http://cbcl.mit.edu/publications/ps/evgeniou-reviewall.pdf
2 T. Evgeniou et al / Regularization Networks and Support Vector Machines l pairs (x i,y i)) and λ is the regularization parameter (see the seminal work of [102]). Under rather general conditions the solution of equation (1.1) is f(x)= l i=1 c iK(x,x i). (1.2) Until now the functionals of classical regularization have lacked a rigorous
http://faculty.insead.edu/theodoros-evgeniou/documents/regularization_networks_and_support_vector_machines.pdf
2 T. Evgeniou et al / Regularization Networks and Support Vector Machines lpairs (xi;yi)) and is the regularization parameter (see the seminal work of [102]). Under rather general conditions the solution of …
http://www.cse.psu.edu/~b58/csestat598/evgeniou.pdf
Regularization Networks and Support Vector Machines are techniques for solving certain problems of learning from examples – in particular, the regression problem of approximating a multivariate function from sparse data. Radial Basis Functions, for example, are a special case of both regularization and Support Vector Machines.
https://link.springer.com/article/10.1023%2FA%3A1018946025316
Regularization Networks and Support Vector Machines are techniques for solving certain problems of learning from examples – in particular, the regression problem of approximating a multivariate function from sparse data. Radial Basis Functions, for example, are a special case of both regularization and Support Vector Machines.Cited by: 1431
http://citeseer.ist.psu.edu/viewdoc/citations?doi=10.1.1.123.7506
CiteSeerX - Document Details (Isaac Councill, Lee Giles, Pradeep Teregowda): Regularization Networks and Support Vector Machines are techniques for solving certain problems of learning from examples – in particular the regression problem of approximating a multivariate function from sparse data. Radial Basis Functions, for example, are a special case of both regularization and Support Vector ...
http://www.kernel-machines.org/publications/EvgPonPog00b
Regularization Networks and Support Vector Machines are techniques for solving certain problems of learning from examples – in particular the regression problem of approximating a multivariate function from sparse data. Radial Basis Functions, for example, are a special case of both regularization and Support Vector Machines.
https://www.researchgate.net/publication/220391260_Regularization_Networks_and_Support_Vector_Machines
Regularization Networks and Support Vector Machines are techniques for solving certain problems of learning from examples – in particular, the regression problem of approximating a multivariate ...
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