Existence of Periodic Solutions to a Class of Environmental Mathematical Model

Jun Yi Yin

doi:10.4028/www.scientific.net/AMR.518-523.1540

Paper Titles

Estimating Pan Evaporation of Taklimakan Desert Hinterland by Using Conventional Meteorological Observation Data
p.1520

Estimation of Daylight Availability and Illuminance on Vertical South Facing Surfaces in Tehran
p.1525

Estimation on Emission of Nonpoint Source Pollution of Nitrogen and Phosphorus in Different Catchments of the Chaohu Lake Basin, China
p.1530

Evaluation on Heavy Metal Pollution in Agricultural Soils of Wuxi, China
p.1536

Existence of Periodic Solutions to a Class of Environmental Mathematical Model
p.1540

Independent Component Analysis of Multiple-Component Gaseous Photoacoustic Spectroscopy to Determine Feature Absorption
p.1544

Investigation of Heavy Metal Pollution Elucidated from Biomonitoring along Lianyungang Coast
p.1552

Mathematical Optimization of Monitoring Stations for Atmospheric Environment in Taiyuan City, Shanxi Province, China
p.1556

Measuring the Environmental Stress: Indicators and Application
p.1561

HomeAdvanced Materials ResearchAdvanced Materials Research Vols. 518-523Existence of Periodic Solutions to a Class of...

Existence of Periodic Solutions to a Class of Environmental Mathematical Model

Abstract:

This paper has studied a class of environmental mathematical model by using the coincidence degree theory, verified the existence of periodic solutions of the system to meet certain conditions, and revealed a relationship between a number of species in the system and pollution.