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- W4283011205 abstract "In this paper, we introduce the notion of oriented triangular faces [Formula: see text], the notion of edges potential [Formula: see text] and the notion of triangular faces potential [Formula: see text] in a connected oriented locally finite graph [Formula: see text] in order to construct a new framework that’s we call the magnetic weighted [Formula: see text]-simplicial complex [Formula: see text]. On this new magnetic weighted framework, we introduce the magnetic [Formula: see text]-cochains set, the magnetic [Formula: see text]-cochains set, the magnetic [Formula: see text]-cochains set and the magnetic cochains set. After that, we construct the magnetic [Formula: see text]-cochains Laplacian, the magnetic [Formula: see text]-cochains Laplacian, the magnetic [Formula: see text]-cochains Laplacian and the magnetic cochains Laplacian. Finally, we ensure essential self-adjointness for our new magnetic cochains Laplacians using the Stieltjes vectors." @default.
- W4283011205 created "2022-06-18" @default.
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- W4283011205 creator A5037278365 @default.
- W4283011205 date "2022-08-15" @default.
- W4283011205 modified "2023-10-18" @default.
- W4283011205 title "Magnetic cochains Laplacians and their essential self-adjointness" @default.
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- W4283011205 doi "https://doi.org/10.1142/s1793830922501233" @default.
- W4283011205 hasPublicationYear "2022" @default.
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