Martin Bohner

Professor of Applied Mathematics, Missouri University of Science and Technology, USA

Personal information

Martin Bohner is the Curators’ Distinguished Professor of Mathe-matics and Statistics at Missouri University of Science and Technology in Rolla, Missouri, USA. He received the BS (1989) and MS (1993) in Econo-mathematics and PhD (1995) from University Ulm, Germany, and MS (1992) in Applied Mathematics from San Diego State University. He was a Postdoc, sponsored by the Alexander von Humboldt-Foundation, at National University of Singapore (1997) and at San Diego State Univer-sity (1998). Martin Bohner is a Past President of ISDE, the International Society of Di erence Equations. His research interests center around di erential, di erence, and dynamic equations
as well as their applications to economics, nance, biology, physics, and engineering. He is the author of seven textbooks and more than 350 publications, Editor-in-Chief of three interna- tional journals, and Associate Editor for almost 100 international journals. His work has been cited more than 20000 times in the literature, including more than 5000 citations of his book Dynamic Equations on Time Scales: An Introduction with Applications”, co-authored with Professor Allan Peterson. His h-index is 65, and his i10-index is 248. Professor Bohner is the
recipient of the 2021 Obada Prize. His honors at Missouri S&T include ve Faculty Excellence Awards, one Faculty Research Award, and nine Teaching Awards.

References

[1] Martin Bohner, Jaqueline Mesquita, and Sabrina Streipert. Generalized periodicity and applications to logistic growth. Chaos Solitons ractals, 186:1–13, Paper No. 115139, 2024.
[2] Martin Bohner, Jaqueline Mesquita, and Sabrina Streipert. The Beverton–Holt model on isolated time scales. Math. Biosci. Eng., 19(11):11693–11716, 2022.
[3] Martin Bohner, Jaqueline Mesquita, and Sabrina Streipert. Periodicity on isolated time scales.Math. Nachr., 295(2):259–280, 2022.
[4] Martin Bohner, Jaqueline Mesquita, and Sabrina Streipert. The Beverton-Holt model on isolated time scales. Math. Biosci. Eng., 19(11):11693–11716, 2022.
[5] Martin Bohner and Sabrina Streipert. The second Cushing-Henson conjecture for the Beverton-Holt q-difference equation. Opuscula Math., 37(6):795–819, 2017.
[6] Martin Bohner and Sabrina Streipert. Optimal harvesting policy for the Beverton-Holt model. Math. Biosci. Eng., 13(4):673–695, 2016.
[7] Martin Bohner and Sabrina Streipert. The Beverton-Holt equation with periodic growth rate. Int. J. Math. Comput., 26(4):1–10, 2015.
[8] Martin Bohner and Rotchana Chieochan. The Beverton-Holt q-difference equation. J. Biol. Dyn.,7(1):86–95, 2013.
[9] Martin Bohner and Howard Warth. The Beverton-Holt dynamic equation. Appl. Anal., 86(8):1007–1015, 2007.