Georges de Rham (French: [dəʁam]; 10 September 1903 – 9 October 1990) was a Swiss mathematician, known for his contributions to differential topology...

In mathematics, de Rham cohomology (named after Georges de Rham) is a tool belonging both to algebraic topology and to differential topology, capable...

the Koch curve are all examples of de Rham curves. The general form of the curve was first described by Georges de Rham in 1957. Consider some complete metric...

diplomat Jeanne de Rham (1892–1965), American politician and philanthropist Georges de Rham (1903–1990), Swiss mathematician William de Rham (b. 1922), Swiss...

derivative. The resulting operator is called the Laplace–de Rham operator (named after Georges de Rham). The Laplace–Beltrami operator, like the Laplacian...

In mathematics, the Hodge–de Rham spectral sequence (named in honor of W. V. D. Hodge and Georges de Rham) is an alternative term sometimes used to describe...

study Riemannian geometry in a more general setting. In 1952 Georges de Rham proved the de Rham decomposition theorem, a principle for splitting a Riemannian...

topology, and geometric measure theory, a k-current in the sense of Georges de Rham is a functional on the space of compactly supported differential k-forms...

1930s to study algebraic geometry, and it built on the work of Georges de Rham on de Rham cohomology. It has major applications in two settings—Riemannian...

L_{4k+2}.} It is named for Swiss mathematician Georges de Rham, and used in surgery theory. The de Rham invariant of a (4k+1)-dimensional manifold can...