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Nonlinear Differential Equation Course

Nonlinear Differential Equation Course
4 to 360 hours flexible workload
valid certificate in your country

What will I learn?

This course equips you with practical tools to analyse equilibria, stability, and bifurcations in scalar models, emphasising population dynamics and harvesting. You will solve first-order equations analytically and numerically, conduct parameter scans, interpret persistence versus extinction, and produce rigorous reports clearly conveying model behaviour and findings.

Elevify advantages

Develop skills

  • Model nonlinear populations by constructing and analysing logistic-with-harvesting ODEs.
  • Solve nonlinear ODEs using separation of variables, exact methods, and partial fractions efficiently.
  • Analyse stability by classifying equilibria, phase lines, and one-dimensional bifurcations.
  • Conduct numerical experiments with Euler and Runge-Kutta methods for stiff population models.
  • Communicate results through clear, rigorous interpretations for technical audiences.

Suggested summary

Before starting, you can change the chapters and the workload. Choose which chapter to start with. Add or remove chapters. Increase or decrease the course workload.
Workload: between 4 and 360 hours

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