Eduardo Vanhaecke
Mathematics, Physics & Engineering EducatorMathematics, Physics & Engineering Educator. Professional biography provided by the INTELLECTA FLOW team.
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Differential Equations for Engineering
Explore the content, objectives, and everything you’ll learn in this experience.
Duration60 min
ModalityOnline Live
Price
MXN 250.00
Capacity7
IFLearning in motion
What it is about
University Level | 60 or 90 minutes | Interactive Engineering Mathematics Class
These classes are designed for engineering and science students who want to understand differential equations beyond mechanical solution procedures. The objective is to develop the ability to recognize, formulate, solve, and interpret differential equations that describe real physical and engineering systems.
Students will work through mathematical methods while connecting them to applications such as mechanical vibrations, electrical circuits, dynamic systems, control engineering, and physical modeling.
Format
Guided derivations, worked examples, interactive problem-solving, exam preparation, homework and project assistance, and mathematical modeling.
Ideal for
University students in engineering, physics, mathematics, or related fields who are currently studying differential equations or need stronger mathematical foundations for subjects such as vibrations, circuits, dynamics, control systems, signal processing, or mathematical modeling.
Language
English or Spanish, depending on the student’s needs.
Group Limit
Minimum 3 – Maximum 7 Students
What you will achieve
✓
Understand what differential equations represent and why they are important in engineering.
✓
Classify differential equations according to order, linearity, and structure.
✓
Solve first-order separable differential equations.
✓
Work with first-order linear differential equations.
✓
Solve exact equations and other common first-order models.
✓
Solve second-order linear differential equations.
✓
Work with homogeneous and nonhomogeneous equations.
✓
Apply characteristic equations to second-order systems.
✓
Analyze mechanical mass-spring-damper systems.
✓
Understand initial-value problems and boundary conditions.
✓
Apply Laplace transforms when required.
✓
Work with systems of differential equations at an introductory or intermediate level.
✓
Connect analytical solutions with MATLAB, Simulink, or numerical methods when appropriate.
Who will guide you