Title :
High order locally corrected Nyström method with continuity constraints
Author :
Hendijani, N. ; Cheng, J. ; Adams, R.J. ; Young, J.C.
Author_Institution :
Dept. of Electr. & Comput. Eng., Univ. of Kentucky, Lexington, KY, USA
Abstract :
An extension of the high order, locally corrected Nyström (LCN) discretization method is presented, which provides current continuity via auxiliary constraints on the LCN basis. The high-order, constrained LCN (CLCN) method is obtained by enforcing normal continuity on the test and source vector quantities at mesh element boundaries. It is shown that the CLCN method reduces the size of the system matrix compared to the LCN approach and improves the accuracy of the LCN discretization at low orders.
Keywords :
matrix algebra; mesh generation; CLCN method; LCN discretization method; auxiliary constraints; continuity constraints; high order locally corrected Nyström discretization method; high-order constrained LCN method; mesh element boundary; source vector quantity; system matrix; Accuracy; Antennas; Computational efficiency; Conductors; Integral equations; Method of moments; Surface waves; Locally corrected Nyström method; Normal continuity; Transformation;
Conference_Titel :
Applied Computational Electromagnetics (ACES), 2015 31st International Review of Progress in
Conference_Location :
Williamsburg, VA
