ABSTRACT:
Reduced graphene oxide (rGO) nano-ceramics are an extensive area of research because of their fascinating thermal, mechanical, and electrical characteristics. It is possible to undertake a thorough theoretical investigation of the structure's, structural entropy and electrical conductivity by expressing the rGO-included ceramic structure as a polyhedral complex. The work illustrates a theoretical method for choosing the best rGO proportion in order to maximise structural and electrical attributes.
Cite this article:
Vania Munjar (2022). Probabilistic model for rGO-enriched nano-ceramics for electro-mechanical study. Spectrum of Emerging Sciences, 2(2), pp. 6-9. 10.55878/SES2022-2-2-2DOI: https://doi.org/10.55878/SES2022-2-2-2
References:
[1] Borodin, A. P. Jivkov, A. G. Sheinerman,
and M. Y. Gutkin, “Optimisation of rGO-enriched nanoceramics by combinatorial
analysis,” Mater. Des., 2021.
[2] Ramírez, M. Belmonte, P. Miranzo, and M. I.
Osendi, “Applications of ceramic/graphene composites and hybrids,” Materials
(Basel)., 2021.
[3] P. Diaconis and B. Bollobas, “Modern Graph
Theory,” J. Am. Stat. Assoc., 2000.
[4] R. Durrett, Random graph dynamics. 2006.
[5] Kozlov, Combinatorial Algebraic Topology.
2008.
[6] J. Zomorodian, Topology for Computing.
2005.
[7] P. Van Mieghem, Graph spectra for complex
networks. 2010.
[8] Z. Pei and J. Yin, “Machine learning as a contributor
to physics: Understanding Mg alloys,” Mater. Des., 2019.
[9] Samaei and S. Chaudhuri, “Mechanical
performance of zirconia-silica bilayer coating on aluminum alloys with varying
porosities: Deep learning and microstructure-based FEM,” Mater. Des., 2021.
[10] H. Fu, W. Wang, X. Chen, G. Pia, and J. Li,
“Grain boundary design based on fractal theory to improve intergranular
corrosion resistance of TWIP steels,” Mater. Des., 2020.
[11] S. N. Hankins and R. S. Fertig,
“Methodology for optimizing composite design via biological pattern generation
mechanisms,” Mater. Des., 2021.
[12] R. Forman, “Morse Theory for Cell
Complexes,” Adv. Math. (N. Y)., 1998.
[13] R. Forman, “Combinatorial Novikov-Morse
theory,” Int. J. Math., 2002.
[14] S. Fortune, “Voronoi diagrams and delaunay
triangulations,” in Handbook of Discrete and Computational Geometry, Third
Edition, 2017.
[15] Bormashenko et al., “Characterization of
self-assembled 2D patterns with voronoi entropy,” Entropy. 2018.
[16] M. Senechal, A. Okabe, B. Boots, and K.
Sugihara, “Spatial Tessellations: Concepts and Applications of Voronoi
Diagrams,” Coll. Math. J., 1995.
[17] E. Shannon, “The Mathematical Theory of
Communication,” M.D. Comput., 1997.
[18] Fultz, Phase transitions in materials.
2014.