A mathematical model for a natural population subjected to seasonal harvesting

Date

3-1995

Degree

Bachelor of Science in Agriculture

College

College of Arts and Sciences (CAS)

Adviser/Committee Chair

Norberto R. Navarrete Jr.

Abstract

A mathematical model based on the logistic differential equation is developed for a natural growing population subjected to seasonal harvesting. This harvesting policy is characterized as periodic and represented by the Fourier Series expansion. This paper presents the linear approximation as the solution to the model and shows a comparison of the solution to the linearized approximation to the exact solution.

Language

English

Location

UPLB Main Library Special Collections Section (USCS)

Call Number

Thesis

Document Type

Thesis

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