No CrossRef data available.
Article contents
Eigenvalue approximation methods for quantum lattice Hamiltonians
Published online by Cambridge University Press: 17 April 2009
Abstract
An abstract is not available for this content so a preview has been provided. As you have access to this content, a full PDF is available via the ‘Save PDF’ action button.
- Type
- Abstracts of Australasian PhD theses
- Information
- Copyright
- Copyright © Australian Mathematical Society 1985
References
[1]Domb, C., Green, M.S. and Lebowitz, J.L., Phase transitions and critical phenomena, Vols. 1–8 (Academic Press, New York, London, 1972/1983).Google Scholar
[2]Drell, S.D., Weinstein, M. and Yankielowicz, S., “Quantum field theories on a lattice: variational methods for arbitrary coupling strengths and the Ising model in a transverse magnetic field”, Phys. Rev. D 16 (1977), 1769–1781.CrossRefGoogle Scholar
[3]Fisher, M.E. and Barber, M.N., “Scaling theory for finite-size effects in the critical region”, Phys. Rev. Lett. 28 (1972), 1516–1519.CrossRefGoogle Scholar
[4]Heys, D.W. and Stump, D.R., “Application of the Green's function Monte Carlo method to the Haniltonian XY model”, Phys. Rev. D 29 (1984), 1784–1794.CrossRefGoogle Scholar
[5]Horn, D. and Weinstein, M., “Gauge-invariant variational methods for Hamiltonian lattice gauge theories”, Phys. Rev. D 25 (1982), 3331–3335.CrossRefGoogle Scholar
[6]Pearson, R.B., “Application of Jastrow wave functions to quantum lattice spin theories”, Phys. Rev. A 18 (1978), 2655–2658.CrossRefGoogle Scholar
[7]Roomanay, H.H. and Wyld, H.W., “Finite-lattice approach to the 0(2) and 0(3) models in 1 + 1 dimensions and the (2+1) dimensional Ising model”, Phys. Rev. D 21 (1980), 3341–3349.CrossRefGoogle Scholar
[8]Singh, S.R., “Converging lower bounds to atomic binding energies”, J. Math. Phys. 22 (1981), 893–896.CrossRefGoogle Scholar
You have
Access