<--- Back to Details
First PageDocument Content
Algebra / Mathematics / Geometry / Symmetry / Representation theory / Group actions / Lie groups / Quadratic forms / Invariant subspace / Equivariant map / Orthogonal group / Symmetry in mathematics
Date: 2014-07-15 07:15:57
Algebra
Mathematics
Geometry
Symmetry
Representation theory
Group actions
Lie groups
Quadratic forms
Invariant subspace
Equivariant map
Orthogonal group
Symmetry in mathematics

61 Doc. Math. J. DMV Hopf-Bifurcation in Systems with Spherical Symmetry Part I : Invariant Tori

Add to Reading List

Source URL: documenta.sagemath.org

Download Document from Source Website

File Size: 351,02 KB

Share Document on Facebook

Similar Documents

459  Documenta Math. K-Theory and the Enriched Tits Building To A. A. Suslin with admiration, on his sixtieth birthday.

459 Documenta Math. K-Theory and the Enriched Tits Building To A. A. Suslin with admiration, on his sixtieth birthday.

DocID: 1rj88 - View Document

Large scale geometry of automorphism groups Christian Rosendal, University of Illinois at Chicago Permutation groups and transformation semigroups, Durham, July 2015

Large scale geometry of automorphism groups Christian Rosendal, University of Illinois at Chicago Permutation groups and transformation semigroups, Durham, July 2015

DocID: 1rbld - View Document

61  Doc. Math. J. DMV Hopf-Bifurcation in Systems with Spherical Symmetry Part I : Invariant Tori

61 Doc. Math. J. DMV Hopf-Bifurcation in Systems with Spherical Symmetry Part I : Invariant Tori

DocID: 1qWl3 - View Document

Documenta Mathematica Band 12, 2007 Benoˆıt Collins, James A. Mingo, ´ Piotr Sniady, Roland Speicher

Documenta Mathematica Band 12, 2007 Benoˆıt Collins, James A. Mingo, ´ Piotr Sniady, Roland Speicher

DocID: 1qUlw - View Document

459  Documenta Math. K-Theory and the Enriched Tits Building To A. A. Suslin with admiration, on his sixtieth birthday.

459 Documenta Math. K-Theory and the Enriched Tits Building To A. A. Suslin with admiration, on his sixtieth birthday.

DocID: 1qJvy - View Document