James Keener

James Keener
Residence Salt Lake City, Utah
Nationality United States
Alma mater California Institute of Technology
Known for monodomain model
mathematical cardiology models
Awards
Scientific career
Fields mathematical biology
physiology
Institutions University of Arizona
University of Utah
Thesis Some Modified Bifurcation Problems with Application to Imperfection Sensitivity in Buckling (1972)
Doctoral advisor Herbert Bishop Keller
Influences Otto Rossler

James "Jim" Paul Keener is an American mathematician, currently Distinguished Professor at University of Utah.[1][2][3] He is recognized as a pioneer in the field of mathematical physiology and cardiology.

Biography

Jim Keener received his PhD from the California Institute of Technology in 1972. Initially intending to work on bifurcation theory, he came across a paper by Otto Rossler that implied that heartbeat can be modeled using chaos theory. Looking to investigate this claim, he picked up the Textbook of Medical Physiology by Arthur Guyton to build some foundational knowledge in cardiology and discovered examples of dynamical systems that had previously been untouched by the applied mathematics community.[4] He was invited to join the faculty at the University of Utah in 1978 by Frank Hoppensteadt to start a new group in mathematical biology. He served as editor-in-chief of the SIAM Journal on Applied Mathematics and was named a SIAM Fellow in 2012.

Publications

  • Keener, J.P. (1999). Principles of Applied Mathematics: Transformation and Approximation (2nd ed.). Perseus Books. ISBN 0-7382-0129-4.
  • Keener, J.P.; Sneyd, J. (2008). Mathematical Physiology (2nd ed.). Springer.

References

  1. ↑ "Jim Keener". utah.edu. Retrieved February 24, 2017.
  2. ↑ "Keener, James P." worldcat.org. Retrieved February 24, 2017.
  3. ↑ "Distinguished Professors List" (PDF). utah.edu. Retrieved February 24, 2017.
  4. ↑ Keener, Jim (September 2008). "My Career in Mathematical Biology: A Personal Journel". Newsletter for the Society for Mathematical Biology. 21 (3): 6–7.
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