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...

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

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...

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...

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...

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...

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...

and generalized to higher dimensions by Wolfgang Franz (1935) and Georges de Rham (1936). Analytic torsion (or Ray–Singer torsion) is an invariant of...

groups and homogeneous spaces by relating cohomological methods of Georges de Rham to properties of the Lie algebra. It was later extended by Claude Chevalley...

theory is a part of culture, and reminds me of several things that Georges de Rham practiced on many occasions, such as teaching mathematics, reciting...

Cantor set, first described in 1884; and de Rham curves, a type of self-similar curve described by Georges de Rham in 1957. IFSs were conceived in their...

dramatist and novelist Georges de Rham, Swiss mathematician Georges de Scudéry, French novelist, dramatist and poet Georges de Selve, French scholar,...

d'informatique, Bibliothèque Georges de Rham (Mathematics), Bibliothèque de l'Institut des Sciences de l'environnement (ISE), Bibliothèque de l'Observatoire (Astronomy)...

Charles de Rham (October 22, 1822 – February 23, 1909) was an American merchant and clubman who was prominent in New York society. Charles was born in...

integration (sometimes called geometric integration theory), pioneered by Georges de Rham and Hassler Whitney. With the advent of Fourier series, many analytical...

Alfred Hässig 1963: Gerold Schwarzenbach 1964: Vladimir Prelog 1965: Georges de Rham 1966: Edouard Kellenberger and Alfred Tissières 1967: Kurt Mühlethaler...

discover that they contained flaws. Influential mathematicians such as Georges de Rham, R. H. Bing, Wolfgang Haken, Edwin E. Moise, and Christos Papakyriakopoulos...

different types of cohomology was Georges de Rham. One can use the differential structure of smooth manifolds via de Rham cohomology, or Čech or sheaf cohomology...

simply injective resolutions. de Rham theorem De Rham, Georges (1931). Sur l'analysis situs des variétés à n dimensions. Thèses de l'entre-deux-guerres. Vol...

neighborhoods of the diagonal in Xi+1. In 1931, Georges de Rham related homology and differential forms, proving de Rham's theorem. This result can be stated more...

Kuratowski shows that the three-cottage problem has no solution, 1931 – Georges de Rham develops theorems in cohomology and characteristic classes, 1933 –...

high-altitude balloonist. Martine Rebetez (1961–), Swiss climatologist Georges de Rham (1903–1990), Swiss mathematician, known for his contributions to differential...

instructors arranged for community support to continue his education at the Collège de Beauvais and then at Lycée Saint-Louis and Lycée Louis-le-Grand in Paris....

study of complex manifolds, Sir William Vallance Douglas Hodge and Georges de Rham who expanded understanding of differential forms, Charles Ehresmann...

more L. E. J. Brouwer: simplicial approximation theorem Élie Cartan, Georges de Rham: the notion of differential form, the exterior derivative as a coordinate-independent...

system for mathematics is either incomplete or inconsistent. 1931 – Georges de Rham develops theorems in cohomology and characteristic classes. 1932 -...

Fribourg, Geneva, Grenchen, Herisau, Köniz, Kreuzlingen, La Chaux-de-Fonds, La Tour-de-Peilz, Lausanne, Le Châtelard, Les Planches, Liestal, Locarno, Lucerne...