Abstract

When managing populations of threatened species, conservation managers seek to make the best conservation decisions to avoid extinction. Making the best decision is difficult because the true population size and the effects of management are uncertain. Managers must allocate limited resources between actively protecting the species and monitoring. Resources spent on monitoring reduce expenditure on management that could be used to directly improve species persistence. However monitoring may prevent sub-optimal management actions being taken as a result of observation error. Partially observable Markov decision processes (POMDPs) can optimize management for populations with partial detectability, but the solution methods can only be applied when there are few discrete states. We use the Continuous U-Tree (CU-Tree) algorithm to discretely represent a continuous state space by using only the states that are necessary to maintain an optimal management policy. We exploit the compact discretization created by CU-Tree to solve a POMDP on the original continuous state space. We apply our method to a population of sea otters and explore the trade-off between allocating resources to management and monitoring. We show that accurately discovering the population size is less important than management for the long term survival of our otter population.

Highlights

  • Conservation managers must manage populations of endangered species despite being uncertain about the population dynamics and the exact size of the population of interest

  • Observable Markov decision processes (POMDPs) are decision models that account for stochastic population dynamics as well as imperfect detection of the population

  • Efficient methods have been developed in artificial intelligence to solve Partially observable Markov decision processes (POMDPs) approximately providing a suite of tools that can be used in ecology and conservation biology

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Summary

Introduction

Conservation managers must manage populations of endangered species despite being uncertain about the population dynamics and the exact size of the population of interest. Monitoring may prevent poor management actions being taken due to observation error in abundance data. POMDPs are notoriously difficult to solve when the number of states is even moderately large because the solution algorithm efficiency decays exponentially with the size of the state space (finite-horizon problems have a complexity that is P-SPACE complete [1]; for infinite horizon problems the complexity is undecideable [2]). Efficient methods have been developed in artificial intelligence to solve POMDPs approximately providing a suite of tools that can be used in ecology and conservation biology. Our paper’s answer to the dilemma is to have just enough states so that managers can adequately discern between the effects of management actions

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