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Physics of Waves Course
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Physics of Waves Course

Master the physics of waves from first principles to advanced phenomena, covering mechanical waves, acoustics, electromagnetic radiation, and quantum connections. This course builds rigorous analytical skills through a structured progression from wave fundamentals to cutting-edge research topics. Whether you are pursuing physics, engineering, or applied science, this is the definitive wave physics course.

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What you will learn:

You will build a complete understanding of wave physics, starting with the mathematical description of wave motion and progressing through superposition, interference, reflection, and refraction. You will analyse resonance in strings, pipes, and membranes, and apply acoustic principles to real-world sound phenomena including the Doppler effect and room acoustics. The course covers electromagnetic waves derived from Maxwell's equations, including polarisation and energy transport. You will also explore diffraction, wave optics, dispersion, solitons, and wave packets using Fourier analysis. Advanced topics include quantum wave mechanics, topological wave physics, metamaterials, and gravitational waves.

How you study in practice Physics of Waves Course

How you practise Physics of Waves Course

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Course content

8 Chapters • 40 LessonsDuration between 4 and 360 hours (you decide)

Chapter 1See details

Foundations of Wave Motion

  • Lesson 1 • What Is a Wave?

    Defines waves as disturbances propagating through space and time. Distinguishes mechanical from electromagnetic waves and introduces the concept of energy transport.

  • Lesson 2 • Energy and Power in Waves

    Quantifies energy transport using intensity and power expressions. Connects amplitude and frequency to the rate of energy flow.

  • Lesson 3 • Mathematical Description of Waves

    Develops the sinusoidal wave function y(x,t) and the general wave equation. Provides the algebraic tools used throughout the course.

  • Lesson 4 • Wave Speed in Different Media

    Relates wave speed to medium properties such as tension, density, and elasticity. Builds intuition for how material properties control propagation.

  • Lesson 5 • Wave Parameters and Terminology

    Introduces amplitude, wavelength, frequency, period, and wave speed. Connects each parameter to observable physical behaviour.

Chapter 2See details

Superposition and Interference

  • Lesson 1 • Standing Waves on Strings

    Derives standing waves from two counter-propagating waves of equal frequency. Identifies nodes, antinodes, and harmonic mode shapes.

  • Lesson 2 • Constructive and Destructive Interference

    Analyses conditions producing maximum and zero amplitude from two coherent sources. Links path-length difference to interference outcome.

  • Lesson 3 • Beats and Amplitude Modulation

    Explains the beat phenomenon from two slightly different frequencies. Derives beat frequency and connects it to amplitude modulation in signals.

  • Lesson 4 • Phasors and Complex Notation

    Introduces phasor representation to simplify superposition calculations. Provides the complex exponential form used in advanced wave analysis.

  • Lesson 5 • The Superposition Principle

    States that wave displacements add algebraically when waves overlap. Establishes the mathematical basis for all interference and standing-wave analysis.

Chapter 3See details

Reflection, Refraction, and Transmission

  • Lesson 1 • Snell's Law and Refraction

    Derives Snell's law from wave speed differences across a boundary. Applies the law to predict bending direction and angle for any wave type.

  • Lesson 2 • Total Internal Reflection

    Identifies the critical angle condition and evanescent wave behaviour. Explains practical applications such as waveguides and fibre optics principles.

  • Lesson 3 • Reflection at Boundaries

    Examines wave reflection from fixed and free boundaries, including phase inversion. Derives reflection coefficients for amplitude and intensity.

  • Lesson 4 • Huygens' Principle

    Uses Huygens' construction to predict wavefront evolution after obstacles and apertures. Provides the geometric foundation for diffraction analysis.

  • Lesson 5 • Transmission Across Interfaces

    Derives transmission coefficients for waves crossing media boundaries. Connects impedance mismatch to energy partitioning between reflected and transmitted waves.

Chapter 4See details

Resonance and Standing Wave Systems

  • Lesson 1 • Driven Oscillations and Damping

    Models forced oscillations with damping using the driven harmonic oscillator equation. Analyses amplitude and phase response as functions of driving frequency.

  • Lesson 2 • Standing Waves in Pipes

    Derives harmonic frequencies for open and closed pipes using boundary conditions. Connects pipe geometry to the harmonic series produced.

  • Lesson 3 • Vibrating Membranes and Plates

    Extends standing wave analysis to two-dimensional surfaces. Identifies nodal lines and mode shapes for circular and rectangular membranes.

  • Lesson 4 • Coupled Oscillators and Normal Modes

    Analyses systems of coupled oscillators to find normal mode frequencies. Introduces the concept of mode splitting and energy exchange between coupled resonators.

  • Lesson 5 • Resonance Fundamentals

    Defines resonance as maximum amplitude response at natural frequencies. Introduces quality factor Q and bandwidth as measures of resonance sharpness.

Chapter 5See details

Sound Waves and Acoustics

  • Lesson 1 • Nature of Sound Waves

    Describes sound as longitudinal pressure and displacement oscillations in a medium. Derives the speed of sound from bulk modulus and density.

  • Lesson 2 • Sound Intensity and Decibels

    Defines sound intensity and the logarithmic decibel scale. Applies intensity calculations to source power, distance, and hearing thresholds.

  • Lesson 3 • The Doppler Effect

    Derives observed frequency shifts for moving sources and observers. Extends the analysis to shock waves and the Mach number.

  • Lesson 4 • Room Acoustics and Reverberation

    Introduces reverberation time and its dependence on room volume and absorption. Connects acoustic design principles to intelligibility and sound quality.

  • Lesson 5 • Acoustic Resonance and Musical Instruments

    Applies pipe and string resonance theory to musical instrument acoustics. Analyses timbre through harmonic content and Fourier decomposition.

Chapter 6See details

Electromagnetic Waves

  • Lesson 1 • Maxwell's Equations and Wave Derivation

    Derives the electromagnetic wave equation from Maxwell's four equations. Shows that the speed of light emerges from electric and magnetic constants.

  • Lesson 2 • Energy Transport and the Poynting Vector

    Defines the Poynting vector as the directional energy flux of an EM wave. Derives radiation pressure and connects intensity to field amplitudes.

  • Lesson 3 • Properties of Plane EM Waves

    Characterises the mutual perpendicularity of E, B, and propagation direction. Establishes the relationship between E and B amplitudes.

  • Lesson 4 • Polarisation of EM Waves

    Classifies linear, circular, and elliptical polarisation states. Applies Malus's law and analyses polarisation by reflection and scattering.

  • Lesson 5 • EM Waves in Dielectric Media

    Extends plane wave analysis to non-vacuum dielectrics using permittivity and permeability. Derives the index of refraction and discusses dispersion.

Chapter 7See details

Diffraction and Wave Optics

  • Lesson 1 • Single-Slit Diffraction

    Derives the single-slit intensity pattern using Huygens' principle and phasor summation. Identifies minima positions and the central maximum width.

  • Lesson 2 • Thin-Film Interference

    Analyses constructive and destructive interference in thin transparent films. Accounts for phase shifts on reflection and optical path length differences.

  • Lesson 3 • Circular Apertures and Resolution Limits

    Derives the Airy disk pattern for circular apertures. Applies the Rayleigh criterion to set resolution limits for optical instruments.

  • Lesson 4 • Double-Slit Interference and Diffraction

    Combines double-slit interference with single-slit diffraction envelopes. Predicts missing orders and the full intensity pattern.

  • Lesson 5 • Diffraction Gratings

    Analyses multi-slit gratings for sharp principal maxima and high resolving power. Derives the grating equation and resolving power formula.

Chapter 8See details

Advanced Wave Phenomena

  • Lesson 1 • Dispersion and Group Velocity

    Distinguishes phase velocity from group velocity in dispersive media. Derives the group velocity from the dispersion relation and analyses pulse spreading.

  • Lesson 2 • Introduction to Quantum Wave Mechanics

    Connects classical wave concepts to the Schrödinger equation and de Broglie wavelength. Highlights wave-particle duality as an extension of classical wave physics.

  • Lesson 3 • Waves in Periodic Structures

    Analyses wave propagation in periodic media using Bloch's theorem and band theory. Identifies pass bands, stop bands, and their physical origins.

  • Lesson 4 • Nonlinear Waves and Solitons

    Introduces nonlinear wave equations and the balance between dispersion and nonlinearity. Describes soliton solutions and their stability properties.

  • Lesson 5 • Wave Packets and Fourier Analysis

    Constructs wave packets as superpositions of plane waves using Fourier transforms. Connects bandwidth and pulse duration through the uncertainty relation.

Certification

Your valid completion certificate

This course is for you:

  • Undergraduate physics students: needing a rigorous, structured wave mechanics foundation.

  • Electrical engineering students: wanting deeper physical intuition behind signal propagation.

  • Acoustics enthusiasts: curious about the science underlying sound, music, and resonance.

  • Optics and photonics professionals: seeking to formalize their wave theory knowledge.

  • Graduate school applicants: preparing for qualifying exams covering classical wave phenomena.

  • Self-taught scientists: ready to move beyond surface-level explanations into real derivations.

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