Between 1975 and 1976, Sarkar worked for TACO Division ofGeneral Instrument. Between 1976 and 1985, he was a faculty member atRochester Institute of Technology; he also briefly held a research fellowship position at Gordon McKay Laboratory for Applied Sciences inHarvard University in between 1977 and 1978.[1] In 1985, he became a professor at Syracuse University and held the position until his death[2] in 2021.[3][4]
Sarkar's research interests focused on "numerical solutions ofoperator equations arising in electromagnetics andsignal processing with application to system design." He is the author or co-author of more than 380 journal articles, as well as 16 books and, 32 book chapters.[2] Along with his doctoral student Yingbo Hua, he developed thegeneralized pencil-of-function method forsignal estimation with complex exponentials. Based on Sarkar's past work on the original pencil-of-function method, the technique is used in electromagnetic analyses of layered structures, antenna analysis andradar signal processing.[5] He is also the co-author of the general purposeelectromagnetic solver,HOBBIES.[6]
In 2010, Sarkar was chosen as the IEEE Distinguished Lecturer in Antennas and Propagation Systems.[7] In 2020, he receivedIEEE Electromagnetics Award "for contributions to the efficient and accurate solution of computational electromagnetic problems in frequency and time domain, and for research in adaptive antennas."[8] He previously was the recipient of Best Paper Awards of theIEEE Transactions on Electromagnetic Compatibility in 1979 and National Radar Conference in the 1997.[2]
Sarkar, T. K.; Pereira, O. (February 1995). "Using the matrix pencil method to estimate the parameters of a sum of complex exponentials".IEEE Antennas and Propagation Magazine.37 (1):48–55.Bibcode:1995IAPM...37...48S.doi:10.1109/74.370583.
Salazar-Palma, M.; Sarkar, T.K.; Garcia-Costillo, L.E.; Roy, T.; Djordevic, A. (1998).Iterative and Self-Adaptive Finite-Elements in Electromagnetic Modeling.Artech House.ISBN978-0890068953.
^Sarkar, T. K.; Pereira, O. (February 1995). "Using the matrix pencil method to estimate the parameters of a sum of complex exponentials".IEEE Antennas and Propagation Magazine.37 (1):48–55.Bibcode:1995IAPM...37...48S.doi:10.1109/74.370583.
^Zhang, Y.; Sarkar, T.K. (2009).Parallel Solution of Integral Equation-Based EM Problems in the Frequency Domain. Wiley-IEEE Press.ISBN9780470405451.