Maxwell's theorem is the following statement about triangles in the plane. For a given triangle A B C {\displaystyle ABC} and a point V {\displaystyle...

thermodynamics Maxwell's theorem, in probability theory Maxwell's theorem (geometry) James Clerk Maxwell Telescope, on Mauna Kea, Hawaii Maxwell House (disambiguation)...

Kosnita's theorem Leg (geometry) Lemoine's problem Lester's theorem List of triangle inequalities Mandart inellipse Maxwell's theorem (geometry) Medial...

Maxwell's equations, or Maxwell–Heaviside equations, are a set of coupled partial differential equations that, together with the Lorentz force law, form...

the complexity of Maxwell's theory down to four partial differential equations, known now collectively as Maxwell's Laws or Maxwell's equations. Although...

Eberhard's theorem on the realization of polyhedra with given types of faces, to be proven more easily, without reference to the geometry of these shapes...

geometry topics Glossary of Riemannian and metric geometry What follows is an incomplete list of the most classical theorems in Riemannian geometry....

differential geometry the generalized Stokes theorem (sometimes with apostrophe as Stokes' theorem or Stokes's theorem), also called the Stokes–Cartan theorem, is...

root locus through a well-know conformal mapping in geometry (aka inversion mapping). Maxwell's equations are preserved by Lorentz transformations which...

correspondence Cremona–Maxwell diagram Maxwell's discs Maxwell's theorem Maxwell's theorem (geometry) Maxwell's Wheel Maxwell's fisheye lens Maxwell–Wagner–Sillars...

gravitation produces singularities. The Penrose singularity theorem is a theorem in semi-Riemannian geometry and its general relativistic interpretation predicts...

is experiencing spherical pulsations. Then Birkhoff's theorem says that the exterior geometry must be Schwarzschild; the only effect of the pulsation...

(geometry) Thales's theorem (geometry) Thébault's theorem (geometry) Theorem of the gnomon (geometry) Thomsen's theorem (geometry) Van Aubel's theorem...

In algebraic geometry, Chevalley's structure theorem states that a smooth connected algebraic group over a perfect field has a unique normal smooth connected...

energy theorem, and the Monge–Ampère equation. Yau is considered one of the major contributors to the development of modern differential geometry and geometric...

Euclid. The ancient Greeks considered geometry as just one of several sciences, and held the theorems of geometry on par with scientific facts. As such...

The no-hair theorem states that all stationary black hole solutions of the Einstein–Maxwell equations of gravitation and electromagnetism in general relativity...

Classical Lagrangian and Hamiltonian formalisms Classical electrodynamics (Maxwell's equations) Classical thermodynamics In contrast to classical physics,...

algebraic geometry, number theory, complex analysis and Lie theory. He famously introduced the concept of the Poincaré recurrence theorem, which states...

Electromagnetic behavior is governed by Maxwell's equations, and all parasitic extraction requires solving some form of Maxwell's equations. That form may be a...

electromagnetic wave. Maxwell's theory predicted there ought to be other types, with different frequencies. After some ingenious experiments, Maxwell's prediction...

(Clausius's theorem) (though he did not yet name the quantity). In 1859, James Clerk Maxwell discovered the distribution law of molecular velocities. Maxwell showed...

Clerk Maxwell (1831–1879) reduced electricity and magnetism to Maxwell's electromagnetic field theory, whittled down by others to the four Maxwell's equations...

harmonic. The theory was developed by Hodge in the 1930s to study algebraic geometry, and it built on the work of Georges de Rham on de Rham cohomology. It...

British-Lebanese mathematician specialising in geometry. His contributions include the Atiyah–Singer index theorem and co-founding topological K-theory. He...

called Yang–Mills theories, generalised the classical work of James Maxwell on Maxwell's equations, which had been phrased in the language of a U ⁡ ( 1 )...

Calabi's construction. Calabi found the Laplacian comparison theorem in Riemannian geometry, which relates the Laplace–Beltrami operator, as applied to...

commonly been given credit for discovering the Pythagorean theorem, a theorem in geometry that states that in a right-angled triangle the area of the...

Convex Geometry with Applications. Birkhäuser. doi:10.1007/978-3-030-03868-7. ISBN 978-3-030-03866-3. MR 3930585. S2CID 127264210. See Barbier's theorem, Corollary...

the equations geometrically produces a planar embedding. Tutte's spring theorem, proven by W. T. Tutte (1963), states that this unique solution is always...