Exact Solutions for Some Nuclear Many-Body Problems
β Scribed by Feng Pan; J.P. Draayer
- Publisher
- Elsevier Science
- Year
- 1999
- Tongue
- English
- Weight
- 179 KB
- Volume
- 271
- Category
- Article
- ISSN
- 0003-4916
No coin nor oath required. For personal study only.
β¦ Synopsis
Exact solutions for eigenvalues and eigenfunctions of some nuclear many-body systems are found by using an infinite-dimensional, Lie-algebraic approach based on the corresponding Bethe ansatz. Applications of the theory, including solutions of some nuclear pairing problems and U(5) W SO( 6) transitional Hamiltonians of the interacting boson model, are given. The relationship between this new method and other Bethe ansatz solutions in completely integrable systems is discussed.
π SIMILAR VOLUMES
## Abstract By means of a perturbation argument devised by P. Bolle, we prove the existence of infinitely many solutions for perturbed symmetric polyharmonic problems with nonβhomogeneous Dirichlet boundary conditions. An extension to the higher order case of the estimate from below for the critica
In this problem, we are given N uniformly distributed random intervals of 0 1 . For each random interval I, we are given a weight X I . These weights are independent, independent of the intervals, and satisfy P X I β€ t = t Ξ± , where Ξ± > 0. A packing of the family is a disjoint subfamily of intervals
In this paper we extend some Chebyshev and Remez-type inequalities for multivariate polynomials. ## 1997 Academic Press Consider the set P n of complex valued polynomials of m real variables and of total degree at most n: | the uniform norm of p on K, and let ' m (K) be the m-dimensional Lebesque
In this paper, we study the multiple solutions for the semilinear elliptic equation where N 2, 11 for N = 2. We will prove that the problem possesses infinitely many solutions under some assumptions on Q(x).