논문 상세보기

How Do Hunting and Escape Strategies of Predator and Prey Influence Species Survival?

  • 언어ENG
  • URLhttps://db.koreascholar.com/Article/Detail/288275
모든 회원에게 무료로 제공됩니다.
한국응용곤충학회 (Korean Society Of Applied Entomology)
초록

Dynamics of predator-prey systems are strongly affected by the strategic behavior of both predator and prey. Thus, understanding the relationship between the strategic behavior and the species survival is necessary to comprehend the system resilience and stability. In the present study, we constructed a spatially explicit lattice model to simulate integrative predator (wolf)-prey (two rabbit species)-plant relationships. Wolves have only the hunting strategy, while rabbits have the hunting-escaping strategy. When a rabbit simultaneously encounters its predator (wolves) and prey (plant), either hunting or escaping should take priority. Hunting priority is referred to as hunting preferred strategy (HPS), while escape priority is referred to as escape preferred strategy (EPS). These strategies are associated with some degree of willingness to either hunt (H) or escape (E). One rabbit species takes HPS (HPS-rabbit) and the other rabbit species takes EPS (EPS-rabbit). We investigated the changes in predicted population density for wolves, rabbits, and plant with changes in the value of H and E. Simulation results indicated that EPS-rabbit had a greater chance for survival than HPS-rabbit regardless of the initial density of EPS-rabbit, and the chance was optimized at the appropriate values of E and H. In addition, we briefly discussed the development of our model as a tool for understanding behavioral strategies in specific predatorprey interactions.

저자
  • Jung-Hee Cho(Division of Mathematical Models, National Institute for Mathematical Sciences)
  • Hyuk Kang(Division of Mathematical Models, National Institute for Mathematical Sciences)
  • Oh Sung Kwon(Division of Mathematical Models, National Institute for Mathematical Sciences)
  • Sang-Hee Lee(Division of Mathematical Models, National Institute for Mathematical Sciences)