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Publication
Featured researches published by Robert M. Del Vecchio.
IEEE Transactions on Magnetics | 2013
Robert M. Del Vecchio; Rajendra Ahuja
The linear impedance boundary condition is based on the solution of Maxwells equations for a slab of conducting material with a constant permeability and a given tangential surface magnetic field. The permeability is assumed high enough that the eddy currents are confined to a narrow thickness near the surface. By solving these equations for a similar geometry but with a nonlinear B-H curve, the losses obtained were compared with the linear losses and a correction factor obtained. This correction factor is a function of the surface magnetic field and can be implemented in finite element programs. Using this approach, the stray losses obtained with a finite element program were in good agreement with the tested losses for a variety of transformers.
Archive | 2001
Bertrand Poulin; Robert M. Del Vecchio; Pierre T. Feghali; Rajendra Ahuja; Dilipkumar M. Shah
Archive | 2010
Robert M. Del Vecchio; Betrand Poulin; Pierre T. Feghali; Dilipkumar M. Shah; Rajendra Ahuja
Archive | 2017
Robert M. Del Vecchio; Bertrand Poulin; Pierre T. Feghali; Dilipkumar M. Shah; Rajendra Ahuja
Archive | 2001
Robert M. Del Vecchio; Bertrand Poulin; Pierre T. Feghali; Dilipkumar M. Shah; Rajendra Ahuja
Archive | 2001
Robert M. Del Vecchio; Bertrand Poulin; Pierre T. Feghali; Dilipkumar M. Shah; Rajendra Ahuja
Archive | 2010
Robert M. Del Vecchio; Betrand Poulin; Pierre T. Feghali; Dilipkumar M. Shah; Rajendra Ahuja
Archive | 2001
Bertrand Poulin; Robert M. Del Vecchio; Pierre T. Feghali; Rajendra Ahuja; Dilipkumar M. Shah
Archive | 2017
Robert M. Del Vecchio; Bertrand Poulin; Pierre T. Feghali; Dilipkumar M. Shah; Rajendra Ahuja
Archive | 2017
Robert M. Del Vecchio; Bertrand Poulin; Pierre T. Feghali; Dilipkumar M. Shah; Rajendra Ahuja