We propose a novel way of investigating the universal properties of spin systems by coupling them to an ensemble of causal dynamically triangulated lattices, instead of studying them on a fixed regular or random lattice. Somewhat surprisingly, graph-counting methods to extract high- or low-temperature series expansions can be adapted to this case. For the two-dimensional Ising model, we present evidence that this ameliorates the singularity structure of thermodynamic functions in the complex plane, and improves the convergence of the power series
We calculate high-temperature graph expansions for the Ising spin glass model with 4 symmetric rando...
We present the results of a numerical simulation aimed at understanding the nature of the c = 1 bar...
We introduce a new model of background independent physics in which the degrees of freedom live on a...
An outstanding challenge for models of non-perturbative quantum gravity is the consistent formulatio...
A potentially powerful approach to quantum gravity has been developed over the last few years under ...
An outstanding challenge for models of non-perturbative quantum gravity is the consistent formulatio...
International audienceThe goal of this paper is to exhibit a deep relation between the partition fun...
We present the results of a numerical simulation aimed at understanding the nature of the c = 1 bar...
We present the results of numerical simulations aimed at understanding the nature of models encorpor...
We present the results of numerical simulations aimed at understanding the nature of models encorpor...
We present a mapping of dynamical graphs and, in particular, the graphs used in the Quantum Graphity...
Abstract. We derive low-temperature series (in the variable u D exp[ − J=S2]) for the spontaneous ma...
We study a model in which p independent Ising spins are coupled to 2d quantum gravity (in the form o...
A block spin renormalization group approach is proposed for the dynamical triangulation formulation ...
We study with Monte Carlo methods an ensemble of c=&5 gravity graphs, generated by coupling a co...
We calculate high-temperature graph expansions for the Ising spin glass model with 4 symmetric rando...
We present the results of a numerical simulation aimed at understanding the nature of the c = 1 bar...
We introduce a new model of background independent physics in which the degrees of freedom live on a...
An outstanding challenge for models of non-perturbative quantum gravity is the consistent formulatio...
A potentially powerful approach to quantum gravity has been developed over the last few years under ...
An outstanding challenge for models of non-perturbative quantum gravity is the consistent formulatio...
International audienceThe goal of this paper is to exhibit a deep relation between the partition fun...
We present the results of a numerical simulation aimed at understanding the nature of the c = 1 bar...
We present the results of numerical simulations aimed at understanding the nature of models encorpor...
We present the results of numerical simulations aimed at understanding the nature of models encorpor...
We present a mapping of dynamical graphs and, in particular, the graphs used in the Quantum Graphity...
Abstract. We derive low-temperature series (in the variable u D exp[ − J=S2]) for the spontaneous ma...
We study a model in which p independent Ising spins are coupled to 2d quantum gravity (in the form o...
A block spin renormalization group approach is proposed for the dynamical triangulation formulation ...
We study with Monte Carlo methods an ensemble of c=&5 gravity graphs, generated by coupling a co...
We calculate high-temperature graph expansions for the Ising spin glass model with 4 symmetric rando...
We present the results of a numerical simulation aimed at understanding the nature of the c = 1 bar...
We introduce a new model of background independent physics in which the degrees of freedom live on a...