Quantum States and Soltion Solutions on Noncommutative Orbifold R4/G
- Received Date: 2004-02-12
- Accepted Date: 1900-01-01
- Available Online: 2004-10-05
Abstract: We obtain the ground state of the Hamiltonian which is constructed by general quadratic form of generalized coordinates and momenta. Consequently we can obtain eigenstates of each order energy. Invariant quadratic form with respect to coordinates under rotation subgroup G of SO(4) can be regularized as this kind of Hamiltonian, so we get the invariant ground state under rotation G. If G is a finite subgroup of SO(4),we will get the eigenvectors on noncommutative Orbifold R4/G.Based on this, we obtain the soliton solution on it.





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