Oxford Mathematics

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The Oxford Mathematics YouTube Channel features public lectures, student lectures, research films and more. All with the aim of explaining a subject that aff...

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The Basel Problem & the Riemann hypothesis (1 + 14 + 19 + 116 + 125 + ∙ ∙ ∙ = π²6)

Sophie Germain and prime numbers - James Maynard

Special Relativity, Lecture 4 The postulates of Special Relativity - 3rd Year Student Lecture

Euler’s equation and identity (e^(i π) + 1 = 0 & e^(i x) = cos x + i sin x)

Special Relativity, Lecture 3 The Michelson-Morley Experiment - 3rd Year Student Lecture

Imaginary numbers (i ² = – 1 )

Special Relativity, Lecture 2 The Maxwell's equations - 3rd Year Student Lecture

Logarithms & exponentials (log (a × b) = log a + log b and eˣ × eʸ = eˣ ⁺ ʸ)

Computers, Geometry and Einstein - Jason Lotay

Special Relativity, Lecture 1 Space, time and relativity before Einstein - 3rd Year Student Lecture

Introducing Calculus - ∫ f ′ (x) dx = f (x)

Mathematical Physiology, Lecture 8 Calcium dynamics - 4th Year Student Lecture

Rhythmicity and Coordination The Importance of Circadian and Seasonal Biology - Russell Foster

Drawing curves (y = mx + c)

Mathematical Physiology, Lecture 7 Wave propagation in neurons - 4th Year Student Lecture

Polyhedra (V – E + F = 2)

Mathematical Physiology, Lecture 6 Spatial dependence in the FitzHugh–Nagumo equations

How Costly is Your Brain's Activity Pattern - Dani Bassett

Counting problems - C(n, k) = C(n − 1, k) + C(n − 1, k − 1)

Mathematical Physiology, Lecture 5 The Hodgkin–Huxley model and the FitzHugh–Nagumo model

Mathematical Physiology, Lecture 4 Ionic currents and the Hodgkin-Huxley model - 4th year lecture

Prime Numbers (Mₙ = 2ⁿ − 1)

Mathematical Physiology, Lecture 3 The Nernst potential and the resting potential - 4th yr lecture

The algebra of logic (X² = X)

Mathematical Physiology, Lecture 2 Transmembrane ion transport - 4th year student lecture

Mathematical Physiology, Lecture 1 Enzyme kinetics and the law of mass action. 4th year lecture.

Golden Section (φ² = φ + 1)

Polynomial equations (ax² + bx + c = 0)

Understanding Infectious Disease Transmission Insights and Uncertainty - Christl Donnelly

Differential Equations 1 Higher order ordinary differential equations - theory & practice lecture 2