One generalization of the class of problems named for this person is the Lewy example, which limits the existence theorem proved in the general case by Kovalevskaya and in a special case by this thinker, who also proved a special case of the Peano existence theorem.
One generalization of the class of problems named for this person is the Lewy example, which limits the existence theorem proved in the general case by Kovalevskaya and in a special case by this thinker, who also proved a special case of the Peano existence theorem. A special case of the Pólya theorem establishing the equivalence of the number of non-permutable elements and orbits for a finite group is a lemma due to this mathematician and Froebenius. His namesake boundary conditions specify normal derivatives up to a certain order on a hypersurface. Coeffieicents of a Laurent series can be found with his namesake integral formual. His namesake criterion determines convergence of his namesake sequences, all of which converge in a complete metric space. For ten points, name this mathematician who demonstrated that the inner product is dominated by the norm in an inequality named for him and Schwarz.
One generalization of the class of problems named for this person is the Lewy example, which limits the existence theorem proved in the general case by Kovalevskaya and in a special case by this thinker, who also proved a special case of the Peano existence theorem.
Augustin Louis {Cauchy}