A Complete Energy Model for Graphene Flake Growth with the Fewest Possible Dangling Bonds
Ivan G. Grozev, Dobromir A. Kalchevski, Dimitar V. Trifonov, Stefan K. Kolev, Hristiyan A. Aleksandrov, Valentin N. Popov, Teodor I. Milenov

TL;DR
This paper introduces a new energy model for predicting graphene flake growth with high accuracy and minimal dangling bonds.
Contribution
A novel energy model for graphene flake growth with high accuracy and minimal dangling bonds is introduced.
Findings
The model accurately calculates binding energy for diverse graphene flakes.
The model has a deviation error of about 2–3% in predictions.
The model could replace conventional Monte Carlo simulation methods for graphene growth studies.
Abstract
This work presents a complete energy model for graphene flakes’ growth with the fewest possible dangling bonds. The model is based on a simple equation that describes the binding energy of graphene flakes consisting of up to 10,000 carbon atoms. Moreover, we demonstrate that the model can accurately calculate the binding energy of a topologically and geometrically diverse array of graphene flakes. According to our calculations, the model can predict the binding energy of a graphene flake with a deviation error of about 2–3%. Hence, we envision that the complete energy model for graphene flakes presented here could be utilized as a novel alternative to conventional Monte Carlo simulation methods used to study graphene growth.
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Taxonomy
TopicsGraphene research and applications · Graphite, nuclear technology, radiation studies · Recycling and Waste Management Techniques
