function f of n with a finite group G has an Abelian subgroup H that is normal with respect to G and whose index is at most f of n according to this man's theorem on finite linear groups, which was expanded by Schur. The integral of a function over the infinite upper semicircle can be found with the use of this man's namesake lemma. With Chevalley, he names a decomposition that uses the semisimple and nilpotent parts of a linear operator to express the operator. Any two composition series of a group are isomorphic to each other, according to a theorem named after this man and Holder. A namesake theorem by this man states that a simple closed curve divides the plane into two regions, and he gives his name to a matrix
function f of n with a finite group G has an Abelian subgroup H that is normal with respect to G and whose index is at most f of n according to this man's theorem on finite linear groups, which was expanded by Schur. The integral of a function over the infinite upper semicircle can be found with the use of this man's namesake lemma. With Chevalley, he names a decomposition that uses the semisimple and nilpotent parts of a linear operator to express the operator. Any two composition series of a group are isomorphic to each other, according to a theorem named after this man and Holder. A namesake theorem by this man states that a simple closed curve divides the plane into two regions, and he gives his name to a matrix block which is zero everywhere except the diagonal and super-diagonal. For 10 points, identify this mathematician whose namesake blocks are used to write matrices in his namesake canonical form.
function f of n with a finite group G has an Abelian subgroup H that is normal with respect to G and whose index is at most f of n according to this man's theorem on finite linear groups, which was expanded by Schur.
Camille Jordan