Rundell, William individual record
education and training
selected publications
Academic Articles70
  • Rundell, W., & Zhang, Z. (2018). Recovering an unknown source in a fractional diffusion problem. Journal of Computational Physics. 368, 299-314.
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  • Kress, R., & Rundell, W. (2018). Inverse scattering for shape and impedance revisited. Journal of Integral Equations and Applications. 30(2), 293-311.
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  • Rundell, W., & Zhang, Z. (2017). Fractional diffusion: recovering the distributed fractional derivative from overposed data. Inverse Problems. 33(3), 035008-035008.
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  • Liu, Y., Rundell, W., & Yamamoto, M. (2016). Strong maximum principle for fractional diffusion equations and an application to an inverse source problem. Fractional Calculus and Applied Analysis. 19(4), 888-906.
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  • Kress, R., & Rundell, W. (2015). A nonlinear integral equation and an iterative algorithm for an inverse source problem. Journal of Integral Equations and Applications. 27(2), 179-197.
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  • Chadan, K., Colton, D., Rundell, W., & Pivrinta, L. (1997). An Introduction to Inverse Scattering and Inverse Spectral Problems. SIAM.
  • Kiffe, T., & Rundell, W. (1990). Ode Solver: Numerical Procedures for Ordinary Differential Equations. Wadsworth Pub Co.
Conference Papers4
  • Rundell, W. (1998). Iteration schemes for inverse obstacle problems. Proceedings of the International Conference on Inverse Problems in Engineering. 269-280.
  • Lowe, B. D., & Rundell, W. (1995). Numerical algorithm for determining a coefficient in an elliptic equation. American Society of Mechanical Engineers, Design Engineering Division (Publication) DE. 84(3 Pt C),
  • Rundell, W., & Sacks, P. (1992). Numerical determination of potentials. Proceedings of SPIE - The International Society for Optical Engineering. 1767, 31-42.
  • Pilant, M., & Rundell, W. (1989). Collocation scheme for the identification of coefficients in nonlinear parabolic equations. Proceedings of the IEEE Conference on Decision and Control. 2, 1462-1463.
chaired theses and dissertations
First Name
Last Name
mailing address
Texas A&M University; Mathematics; 3368 TAMU
College Station, TX 77843-3368