The authors examine the quantization commutes with reduction phenomenon for Hamiltonian actions of compact Lie groups on closed symplectic manifolds from the point of view of topological K-theory and K-homology. They ...The authors examine the quantization commutes with reduction phenomenon for Hamiltonian actions of compact Lie groups on closed symplectic manifolds from the point of view of topological K-theory and K-homology. They develop the machinery of K-theory wrong-way maps in the context of orbifolds and use it to relate the quantization commutes with reduction phenomenon to Bott periodicity and the K-theory formulation of the Weyl character formula.展开更多
This paper considers multi-period portfolio based on single period modeling given by author. We got the limit of optimal solution for multi-period portfolio, and found the relation of limit which the optimal solution ...This paper considers multi-period portfolio based on single period modeling given by author. We got the limit of optimal solution for multi-period portfolio, and found the relation of limit which the optimal solution sequence and corresponding return sequence.展开更多
文摘The authors examine the quantization commutes with reduction phenomenon for Hamiltonian actions of compact Lie groups on closed symplectic manifolds from the point of view of topological K-theory and K-homology. They develop the machinery of K-theory wrong-way maps in the context of orbifolds and use it to relate the quantization commutes with reduction phenomenon to Bott periodicity and the K-theory formulation of the Weyl character formula.
文摘This paper considers multi-period portfolio based on single period modeling given by author. We got the limit of optimal solution for multi-period portfolio, and found the relation of limit which the optimal solution sequence and corresponding return sequence.
