A Schur-Horn-Kostant convexity theorem for the diffeomorphism group of the annulus

Mathematics

• Adjoints 50%
• Cartan Subalgebra 50%
• Convex Set 50%
• Diffeomorphism 100%
• Extreme Points 50%
• Group of Diffeomorphisms 100%
• Hamiltonian 50%
• Hilbert Space 50%
• Lie Algebra 50%
• Measure Preserving Transformation 50%
• Permutation 50%
• Semigroup 50%
• Unitary Operator 50%
• Weakly Compact 50%

Keyphrases

• Adjoint Orbit 33%
• Area-preserving Diffeomorphisms 33%
• Cartan Subalgebra 33%
• Convexity Theorem 100%
• Diffeomorphism 33%
• Diffeomorphism Group 100%
• Group Thinking 33%
• Lie Algebra 33%
• Measure Preserving Transformations 33%
• Schur-Horn 100%
• Semigroups of Measures 33%
• Unitary Operators 33%
• Weakly Compact Convex Subset 33%