Vector Basis Functions is a mathematical construct consisting of a set of linearly independent vector-valued functions that span a function space, enabling the representation of arbitrary vector fields through linear combinations within the context of vector modeling.
212
Publications
10.5K
Citations
433
Authors
212
Institutions
Publications per year
2017–2026
19
Parents
Publications
212
1–5 of 212
Authors
433
- JJ
10
h-index
- AF
10
h-index
- RD
7
h-index
- DJ
7
h-index
- ZC
5
h-index
1–5 of 433
Institutions
212
University of Illinois Urbana-Champaign
Urbana, United States
14 h-index
41 publications
2.3K citations
Georgia Institute of Technology
Atlanta, United States
8 h-index
8 publications
960 citations
University of Electronic Science and Technology of China
Chengdu, China
7 h-index
28 publications
590 citations
Politecnico di Torino
Turin, Italy
7 h-index
10 publications
950 citations
Xidian University
Xi'an, China
5 h-index
20 publications
465 citations
Purdue University West Lafayette
West Lafayette, United States
5 h-index
8 publications
251 citations
Texas A&M University
College Station, United States
5 h-index
9 publications
286 citations
University of Arizona
Tucson, United States
4 h-index
6 publications
344 citations
1–8 of 212
Venues
- IEEE Transactions on Antennas and Propagation
38 publications · 3.1K citations
26
h-index
- IEEE Transactions on Magnetics
10 publications · 457 citations
10
h-index
- IEEE Transactions on Microwave Theory and Techniques
8 publications · 576 citations
8
h-index
- Microwave and Optical Technology Letters
7 publications · 242 citations
7
h-index
- Electromagnetics
4 publications · 157 citations
4
h-index
1–5