@InProceedings{   Li_2015aa,
  abstract      = {Isogeometric analysis (IGA) has recently become popular in computational science during the past decade or so. IGA tries to to unify both geometric and field representation; in other words, both the geometry and the fields are represented using the same underlying basis set. However, while the concept of IGA for differential equations is more common, extension to an integral equation framework is significantly more challenging. In this work, we present for the first time, the IGA as applied to integral equations encountered in electromagnetics. The presented approach relies on the subdivision scheme for both geometry and function representation. Results presented attest to the viability of the method.},
  author        = {Li, J. and Dault, D. and Zhao, R. and Liu, B. and Tong, Y. and Shanker, B.},
  booktitle     = {2015 {IEEE} International Symposium on Antennas and Propagation {USNC}/{URSI} National Radio Science Meeting},
  doi           = {10.1109/APS.2015.7304462},
  file          = {Li_2015aa.pdf},
  issn          = {1522--3965},
  keywords      = {iga,bem,nurbs,maxwell,igabem},
  month         = jul,
  pages         = {153--154},
  title         = {Isogeometric analysis of integral equations using subdivision},
  year          = {2015}
}

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