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Frobenius theorem
Frobenius theorem In mathematics, Frobenius' theorem states that a subbundle of the tangent ... if it arises from a regular foliation. Frobenius' theorem is one of the supporting ...
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Perron–Frobenius theorem
Perron–Frobenius theorem In mathematics, the Perron–Frobenius theorem is a theorem in matrix theory about the eigenvalues and ... the matrix A coincides with r. The theorem applies in particular to a positive stochastic ... to 1. In this case the Perron–Frobenius theorem asserts that the eigenvalue |
Talk:Perron–Frobenius theorem
Talk:Perron–Frobenius theorem Please could you define (in this article ...
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Frobenius theorem (real division algebras)
Frobenius theorem (real division algebras) In mathematics, more specifically in abstract algebra, the Frobenius theorem, proved by Ferdinand Georg Frobenius in 1877, characterizes the finite dimensional ...
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Frobenius group
Frobenius group In mathematics, a Frobenius group is a transitive permutation group on ... point. They are named after F. G. Frobenius. Structure The subgroup H of a Frobenius group G fixing a point of the set X is called the Frobenius complement. The identity element together with ...
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Frobenius endomorphism
Frobenius endomorphism In commutative algebra and field theory, which are branches of mathematics, the Frobenius endomorphism is a special endomorphism of rings ... is an integral domain, for example). The Frobenius endomorphism F is defined by F(r ... p can be expanded using the binomial theorem, and since p is prime, the coefficients ... equal to p. Fixed points of the Frobenius endomorphism Say R is an integral ...
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Frobenius normal form
Frobenius normal form In linear algebra, the Frobenius normal form or rational canonical form of ... the base field F. Motivating example The Frobenius normal form M of a matrix A ... transformed by a similarity transformation to its Frobenius normal form. For example, consider: |
Ferdinand Georg Frobenius
Ferdinand Georg Frobenius Picture of Frobenius Ferdinand Georg Frobenius (October 26, 1849 - August 3, 1917) was ... of differential equations and to group theory. Frobenius was born in Charlottenburg, a suburb of ... group theory Group theory was one of Frobenius' principal interests in the second half ...
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Not Loby Nice theorem (translated from Chinese)
Not Loby Nice theorem Frobenius theoremPoints out (< Math> C^1< /math> Smooth ... the situation. Also useful vector field expression theorem. The existence and the following vector field ... the sub- space, this condition also isEssential. Theorem these two kinds indicate are because of ... indicate the vector field on manifold integrability. Theorem this variety indicates the manifoldMOn any ...
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Picard–Lindelöf theorem
Picard–Lindelöf theorem In mathematics, the Picard–Lindelöf theorem or Picard's existence theorem on existence and uniqueness of solutions of ... math>, thus proving the uniqueness. See also Frobenius theorem Integrability conditions for differential systems
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