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20112019
most citedAsymptotics of Spinfoam Amplitude on Simplicial Manifold: Lorentzian Theory

69 citations · 332 across the 13 of their papers we have counts for

collaborators

13 papers

math.AG2019★ 1 cited

Multiplier ideals of analytically irreducible plane curves

Mingyi Zhang

Let be a Puiseux series of the germ of an analytically irreducible plane curve . We provide a new perspective to construct a set of polynomials a…

hep-th2019★ 19 cited

Group Field Theory and Holographic Tensor Networks: Dynamical Corrections to the Ryu-Takayanagi formula

Goffredo Chirco, Alex Goeßmann, Daniele Oriti +1

We introduce group field theory networks as a generalization of spin networks and of (symmetric) random tensor networks and provide a statistical computation of the Rényi entropy f…

math.AG2018★ 7 cited

Hodge filtration and Hodge ideals for -divisors with weighted homogeneous isolated singularities

Mingyi Zhang

We give an explicit formula for the Hodge filtration on the -module associated to the effective -divisor , where a…

hep-th2017★ 16 cited

Ryu-Takayanagi Formula for Symmetric Random Tensor Networks

Goffredo Chirco, Daniele Oriti, Mingyi Zhang

We consider the special case of Random Tensor Networks (RTN) endowed with gauge symmetry constraints on each tensor. We compute the Rènyi entropy for such states and recover the Ry…

gr-qc2017★ 48 cited

Group field theory for quantum gravity minimally coupled to a scalar field

Yang Li, Daniele Oriti, Mingyi Zhang

We construct a group field theory model for quantum gravity minimally coupled to relativistic scalar fields, defining as well a corresponding discrete gravity path integral (and, i…

gr-qc2017★ 31 cited

Group Field theory and Tensor Networks: towards a Ryu-Takayanagi formula in full quantum gravity

Goffredo Chirco, Daniele Oriti, Mingyi Zhang

We establish a dictionary between group field theory (thus, spin networks and random tensors) states and generalized random tensor networks. Then, we use this dictionary to compute…

gr-qc2016★ 16 cited

On Spinfoams Near a Classical Curvature Singularity

Muxin Han, Mingyi Zhang

We apply the technique of spinfoam to study the space-time which, classically, contains a curvature singularity. We derive from the full covariant Loop Quantum Gravity (LQG) that t…

gr-qc2015★ 13 cited

Area Law from Loop Quantum Gravity

Alioscia Hamma, Ling-Yan Hung, Antonino Marciano +1

We explore the constraints following from requiring the Area Law in the entanglement entropy in the context of loop quantum gravity. We find a unique solution to the single link wa…

cs.IT2014★ 2 cited

On Classification of Toric Surface Codes of Low Dimension

Xue Luo, Stephen S. -T. Yau, Mingyi Zhang +1

This work is a natural continuation of our previous work \cite{yz}. In this paper, we give a complete classification of toric surface codes of dimension less than or equal to 6, ex…

gr-qc2013★ 24 cited

Null twisted geometries

Simone Speziale, Mingyi Zhang

We define and investigate a quantisation of null hypersurfaces in the context of loop quantum gravity on a fixed graph. The main tool we use is the parametrisation of the theory in…

gr-qc2011★ 57 cited

Asymptotics of Spinfoam Amplitude on Simplicial Manifold: Euclidean Theory

Muxin Han, Mingyi Zhang

We study the large-j asymptotics of the Euclidean EPRL/FK spin foam amplitude on a 4d simplicial complex with arbitrary number of simplices. We show that for a critical configurati…

gr-qc2011★ 69 cited

Asymptotics of Spinfoam Amplitude on Simplicial Manifold: Lorentzian Theory

Muxin Han, Mingyi Zhang

The present paper studies the large-j asymptotics of the Lorentzian EPRL spinfoam amplitude on a 4d simplicial complex with an arbitrary number of simplices. The asymptotics of the…

gr-qc2011★ 29 cited

Euclidean three-point function in loop and perturbative gravity

Carlo Rovelli, Mingyi Zhang

We compute the leading order of the three-point function in loop quantum gravity, using the vertex expansion of the Euclidean version of the new spin foam dynamics, in the region o…