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⏱ 2h 48m📚 28 lessons
Electrostatics: Mastering Fields, Forces, and Potentials
Build a foundational understanding of classical electrostatics, enabling you to confidently calculate electric fields and potentials using Gauss's Law and advanced integration techniques.
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About this course
Electrostatics forms the bedrock of classical electromagnetism, but mastering the concepts requires strong mathematical rigor. This course provides a deep, calculus-based approach to understanding static electric phenomena.
By the end of this course, you will move beyond simple definitions to rigorously apply vector calculus to problems involving charge distributions, electric fields, and potentials. You will gain the analytical skills necessary to tackle complex electrostatics scenarios, setting a solid foundation for further study in physics and electrical engineering.
What you'll learn:
* Understand the fundamental principles of Coulomb's Law and the superposition principle for forces and electric fields.
* Apply Gauss's Law in integral form to calculate electric fields for highly symmetric charge distributions.
* Calculate electric potential and potential energy for discrete and continuous charge configurations using integration.
* Analyze the behavior of conductors and dielectrics in static equilibrium, including concepts of polarization and boundary conditions.
* Master techniques for solving complex problems, including the method of images and basic multipole expansion concepts.
* Configure and analyze parallel plate, spherical, and cylindrical capacitors, and calculate stored electrostatic energy.
The course begins with defining charge and Coulomb's Law, progresses through the mathematical tools of electric fields and potentials, and culminates in the application of Gauss's Law and the study of conductors and capacitors. Written explanations and detailed derivations ensure conceptual clarity and mathematical precision.
This course is designed for serious beginners in physics or engineering who have a working knowledge of introductory calculus (single-variable integration and differentiation). No prior knowledge of electromagnetism is required.
Start building your rigorous foundation in classical electrostatics today.
Course contents
What you'll get
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⚡Short & focused 2h 48m of practical content
Certificate of completion
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