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  • Search: person:"Lieb, Elliott H."
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Choo–Siow 1 Comparative statics 1 Convex analysis 1 Ehe 1 Exact solution 1 Familienökonomik 1 Family economics 1 Frustration 1 Heisenberg antiferromagnet 1 Hubbard model 1 Marriage 1 Marriage market 1 Matching 1 One dimension 1 Pyrochlore 1 Quantum spin system 1 Random 1 Reflection postitivity 1 Statistical mechanics 1 Stochastic game 1 Stochastisches Spiel 1 Theorie 1 Theory 1 Unique equilibrium 1 quantum electrodynamics 1 quantum mechanics 1 thermodynamics 1
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Undetermined 6
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Article 8
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Article in journal 1 Aufsatz in Zeitschrift 1
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Undetermined 7 English 1
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Lieb, Elliott H. 8 Decker, Colin 3 McCann, Robert J. 3 Stephens, Benjamin K. 3 Kennedy, Tom 1 Schupp, Peter 1 Wu, F.Y. 1
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Physica A: Statistical Mechanics and its Applications 5 Journal of economic theory 2 Journal of Economic Theory 1
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RePEc 6 ECONIS (ZBW) 1 OLC EcoSci 1
Showing 1 - 8 of 8
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Unique equilibria and substitution effects in a stochastic model of the marriage market
Decker, Colin; Lieb, Elliott H.; McCann, Robert J.; … - In: Journal of Economic Theory 148 (2013) 2, pp. 778-792
Choo and Siow (2006) [7] proposed a model for the marriage market which allows for random identically distributed McFadden-type noise in the preferences of each of the participants. In this note we exhibit a strictly convex function whose derivatives vanish precisely at the equilibria of their...
Persistent link: https://www.econbiz.de/10011043032
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Unique equilibria and substitution effects in stochastic model of the marriage market
Decker, Colin; Lieb, Elliott H.; McCann, Robert J.; … - In: Journal of economic theory 148 (2013) 2, pp. 778-792
Persistent link: https://www.econbiz.de/10009726444
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Unique equilibria and substitution effects in a stochastic model of the marriage market
Decker, Colin; Lieb, Elliott H.; McCann, Robert J.; … - In: Journal of economic theory 148 (2013) 2, pp. 778-792
Persistent link: https://www.econbiz.de/10010091389
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The one-dimensional Hubbard model: a reminiscence
Lieb, Elliott H.; Wu, F.Y. - In: Physica A: Statistical Mechanics and its Applications 321 (2003) 1, pp. 1-27
In 1968 we published the solution of the ground state energy and wave function of the one-dimensional Hubbard model, and we also showed that there is no Mott transition in this model. Details of the analysis have never been published, however. As the Hubbard model has become increasingly...
Persistent link: https://www.econbiz.de/10010589479
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Singlets and reflection symmetric spin systems
Lieb, Elliott H.; Schupp, Peter - In: Physica A: Statistical Mechanics and its Applications 279 (2000) 1, pp. 378-385
We rigorously establish some exact properties of reflection symmetric spin systems with antiferromagnetic crossing bonds: At least one ground state has total spin zero and a positive semidefinite coefficient matrix. The crossing bonds obey an ice rule. This augments some previous results which...
Persistent link: https://www.econbiz.de/10010874611
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Some problems in statistical mechanics that I would like to see solved
Lieb, Elliott H. - In: Physica A: Statistical Mechanics and its Applications 263 (1999) 1, pp. 491-499
Some reflections about open problems in statistical mechanics are offered on the occasion of the award of the IUPAP Boltzmann medal.
Persistent link: https://www.econbiz.de/10010586573
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An itinerant electron model with crystalline or magnetic long range order
Kennedy, Tom; Lieb, Elliott H. - In: Physica A: Statistical Mechanics and its Applications 138 (1986) 1, pp. 320-358
A quantum mechanical lattice model of fermionic electrons interacting with infinitely massive nuclei is considered. (It can be viewed as a modified Hubbard model in which the spin-up electrons are not allowed to hop.) The electron-nucleus potential is “on-site” only. Neither this potential...
Persistent link: https://www.econbiz.de/10011062802
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A model for crystallization: A variation on the Hubbard model
Lieb, Elliott H. - In: Physica A: Statistical Mechanics and its Applications 140 (1986) 1, pp. 240-250
A quantum mechanical lattice model of fermionic electrons interacting with infinitely massive nuclei is considered. (It can be viewed as a modified Hubbard model in which the spin-up electrons are not allowed to hop.) The electron-nucleus potential is “on-site” only. Neither this potential...
Persistent link: https://www.econbiz.de/10011064491
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