Zagreb Connection Numbers for Cellular Neural Networks
暂无分享,去创建一个
[1] Ivan Stojmenovic,et al. Addressing and Routing in Hexagonal Networks with Applications for Tracking Mobile Users and Connection Rerouting in Cellular Networks , 2002, IEEE Trans. Parallel Distributed Syst..
[2] B. Basavanagoud,et al. On leap Zagreb indices of some nanostructures , 2018, Malaya Journal of Matematik.
[3] Lin-Bao Yang,et al. Cellular neural networks: theory , 1988 .
[4] Leon O. Chua,et al. Cellular neural networks with non-linear and delay-type template elements and non-uniform grids , 1992, Int. J. Circuit Theory Appl..
[5] Jinde Cao,et al. Computing topological indices of probabilistic neural network , 2017, Neural Computing and Applications.
[6] I. Gutman,et al. Graph theory and molecular orbitals. XII. Acyclic polyenes , 1975 .
[7] Muhammad Kamran Siddiqui,et al. Topological properties of cellular neural networks , 2019, J. Intell. Fuzzy Syst..
[8] Akbar Ali,et al. Extremal trees for the modified first Zagreb connection index with fixed number of segments or vertices of degree 2 , 2019, Journal of Taibah University for Science.
[9] Jinde Cao,et al. On the Topological Properties of the Certain Neural Networks , 2018, J. Artif. Intell. Soft Comput. Res..
[11] Wei Gao,et al. Zagreb Connection Indices of Two Dendrimer Nanostars , 2019, Acta Chemica Iasi.
[12] Lewis Neale Lester,et al. Computer graphics on a hexagonal grid , 1984, Comput. Graph..
[13] Ming-Syan Chen,et al. Addressing, Routing, and Broadcasting in Hexagonal Mesh Multiprocessors , 1990, IEEE Trans. Computers.
[14] Leon O. Chua,et al. Several image processing examples by CNN , 1990, IEEE International Workshop on Cellular Neural Networks and their Applications.
[15] Alexandru T. Balaban,et al. Can topological indices transmit information on properties but not on structures? , 2005, J. Comput. Aided Mol. Des..
[16] Usman Ali,et al. Zagreb Connection Indices of Molecular Graphs Based on Operations , 2020, Complex..
[17] N. Trinajstic,et al. A Novel/Old Modification of the First Zagreb Index , 2017, Molecular informatics.
[18] I. Gutman,et al. Graph theory and molecular orbitals. Total φ-electron energy of alternant hydrocarbons , 1972 .
[19] Jinde Cao,et al. Topological Properties of Four-Layered Neural Networks , 2018, J. Artif. Intell. Soft Comput. Res..
[20] N. Trinajstic,et al. Alkanes with the First Three Maximal/Minimal Modified First Zagreb Connection Indices , 2019, Molecular informatics.
[21] S. Basak. Use of graph invariants in quantitative structure-activity relationship studies , 2016 .
[22] Leap Zagreb Connection Numbers for Some Networks Models , 2020 .
[23] Ganesh Ghorai,et al. A novel graph invariant: The third leap Zagreb index under several graph operations , 2019, Discret. Math. Algorithms Appl..