A Model for Gaussian Perturbations of Graphene

Author:

Dodson C. T. J.

Publisher

Springer Science and Business Media LLC

Subject

Mathematical Physics,Statistical and Nonlinear Physics

Reference19 articles.

1. Amari, S.-I., Nagaoka, H.: Methods of Information Geometry. American Mathematical Society, Oxford University Press, Oxford (2000)

2. Arwini, K., Dodson, C.T.J.: Information Geometry Near Randomness and Near Independence. In: Sampson, W.W. (ed.) Stochasic Fibre Networks (Chapter 9). Lecture Notes in Mathematics, pp. 161–194. Springer, Berlin (2008)

3. Costamagna, S., Dobry, A.: From the 2D graphene honeycomb lattice to 1D nanoribbons: dimensional crossover signals in the structural thermal fluctuations. Phys. Rev. B 83, 233401 (2011) 1-4. cf. also arXiv:1104.3763v1

4. Couto, N.J.G., Costanzo, D., Engels, S., Ki, D.-K., Watanabe, K., Taniguchi, T., Stampfer, C., Guinea, F., Morpurgo, A.F.: Random strain fluctuations as dominant disorder source for high-quality on-substrate graphene devices. Phys. Rev. X 4, 041019 (2014)

5. Dodson, C.T.J.: On the entropy flows to disorder. In: Skiadas, C. H., Dimotikalis, I. (Eds.), Chaotic Systems: Theory and Applications, pp. 75–84. World Scientific, Singapore (2010). Cf. also arXiv:0811.4318

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1. Wulff shape emergence in graphene;Mathematical Models and Methods in Applied Sciences;2016-10-25

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