Prof Linnaeus University, Sweden
Master of Science in Mathematics, Physics, and Chemistry, Åbo Akademi, Turku, Finland, May 1989.Licentiate in Engineering in Applied Mathematics, Luleå University, Sweden, May 1991.Doctor of Philosophy in Applied Mathematics, Luleå University, Sweden, January 1995. Thesis: “Why Do Rodent Populations Fluctuate? Stability and Bifurcation Analysis of Some Discrete and Continuous Predator-Prey Models.” Supervisor: Prof. Mats Gyllenberg.
Publication Profile
Orcid
Academic
Master of Science in Mathematics, Physics, and Chemistry, ˚Abo Akademi, Turku, Finland, May 1989 (Includes a one-year full-time teaching exam)Licentiate in Engineering in Applied Mathematics, Lule˚a University, Lule˚a, Sweden, May 1991Doctor of Philosophy in Applied Mathematics, Lule˚a University, Lule˚a, Sweden, January 1995Thesis Title: Why Do Rodent Populations Fluctuate? Stability and Bifurcation Analysis of Some Discrete and Continuous Predator-Prey ModelsSupervisor: Prof. Mats Gyllenberg
Awards
1986 – 2007: Various awards from ˚Abo Akademi University, Wallenberg Foundation, Magnusson Foundation, Swedish Council for Planning and Coordination of Research, Carl Trygger Foundation, Swedish Natural Science Research Council, Royal Swedish Academy of Sciences, and Swedish Research Council.
2001 – 2007: Substantial research grants from the Swedish Research Council and the Royal Swedish Academy of Sciences.
Publications Top Notes
- “On the stochastic engine of contagious diseases in exponentially growing populations”
Nonlinear Analysis: Real World Applications
2024
DOI: 10.1016/j.nonrwa.2023.104045
This article explores the stochastic modeling of contagious diseases within exponentially growing populations, focusing on the dynamics and predictions of disease spread under such conditions.
- “Exploring undergraduate thesis manuscript assessment feedback”
The Curriculum Journal
2023
DOI: 10.1002/curj.188
This paper examines feedback mechanisms for undergraduate thesis manuscripts, aiming to improve the quality and effectiveness of thesis assessments.
- “On the stochastic engine of transmittable diseases in exponentially growing populations”
arXiv
2021
DOI: 10.48550/arXiv.2104.03254
This preprint investigates the stochastic aspects of disease transmission in rapidly growing populations, offering insights into the randomness and variability of disease spread.
- “Destabilization, stabilization, and multiple attractors in saturated mixotrophic environments”
SIAM Journal on Applied Mathematics
2020
DOI: 10.1137/19M1294186
This article addresses the dynamics of mixotrophic environments with a focus on how saturation affects system stability and the presence of multiple attractors.
- “Destabilization, stabilization, and multiple attractors in saturated mixotrophic environments”
arXiv
2019
This preprint discusses similar themes as the 2020 journal article, with an emphasis on the effects of environmental saturation on system dynamics.
- “Preface”
Trends in Mathematics
2019
This book includes a preface by Lindström among other contributors, setting the stage for discussions in mathematical trends.
- “Conditional reproductive strategies under variable environmental conditions”
Annales Zoologici Fennici
2017
DOI: 10.5735/086.054.0117
This paper examines how reproductive strategies of species adapt to changing environmental conditions, focusing on the conditional nature of these strategies.
- “Problems in relating various tasks and their sample solutions to Bloom’s taxonomy”
Mathematics Enthusiast
2017
This article discusses the challenges of aligning educational tasks and solutions with Bloom’s taxonomy, providing insights into educational assessment and task design.
- “A Rosenzweig-MacArthur (1963) Criterion for the Chemostat”
The Scientific World Journal
2016
DOI: 10.1155/2016/5626980
This paper presents a criterion for the Rosenzweig-MacArthur model in the context of the chemostat, exploring its implications for ecological modeling.
- “Uniqueness of limit cycles for a limiting case of the chemostat: does it justify the use of logistic growth rates?”
Conclusion
Based on the available information, the individual appears to be a strong candidate for the Best Researcher Award due to their extensive teaching experience, significant awards, leadership roles, and international collaboration. However, to further enhance their candidacy, it would be beneficial to include details on their research outputs, impact, and to present the information more succinctly. Emphasizing these aspects would provide a more comprehensive view of their suitability for the award.