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+---
+references:
+- id: aristoteDynamicalTriangulationInduced2020
+  abstract: >-
+    We present the single-particle sector of a quantum cellular automaton,
+    namely a quantum walk, on a simple dynamical triangulated 2-manifold. The
+    triangulation is changed through Pachner moves, induced by the walker
+    density itself, allowing the surface to transform into any topologically
+    equivalent one. This model extends the quantum walk over triangular grid,
+    introduced in a previous work, by one of the authors, whose space-time limit
+    recovers the Dirac equation in (2+1)-dimensions. Numerical simulations show
+    that the number of triangles and the local curvature grow as exp(a log(t) -
+    bt²), where a and b parametrize the way geometry changes upon the local
+    density of the walker, and that, in the long run, flatness emerges. Finally,
+    we also prove that the global behavior of the walker, remains the same under
+    spacetime random fluctuations.
+  accessed:
+    - year: 2020
+      month: 8
+      day: 17
+  author:
+    - family: Aristote
+      given: Quentin
+    - family: Eon
+      given: Nathanaël
+    - family: Molfetta
+      given: Giuseppe
+      non-dropping-particle: di
+  citation-key: aristoteDynamicalTriangulationInduced2020
+  container-title: Symmetry
+  DOI: 10.3390/sym12010128
+  ISSN: 2073-8994
+  issue: '1:128'
+  issued:
+    - year: 2020
+      month: 1
+  language: en
+  license: http://creativecommons.org/licenses/by/3.0/
+  number: '1'
+  publisher: Multidisciplinary Digital Publishing Institute
+  title: Dynamical Triangulation Induced by Quantum Walk
+  type: article-journal
+  URL: https://www.mdpi.com/2073-8994/12/1/128
+  volume: '12'
+...