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The Laplacian spectrum of neural networks [PDF]
The brain is a complex network of neural interactions, both at the microscopic and macroscopic level. Graph theory is well suited to examine the global network architecture of these neural networks.
Siemon ede Lange +2 more
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Some results on the Laplacian spectrum
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Muhuo Liu, Bolian Liu
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On some forests determined by their Laplacian or signless Laplacian spectrum
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Zoran Stanić, Slobodan K SIMIĆ
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On the essential spectrum of the Laplacian and the drifted Laplacian
This paper concerns the $L^2$ essential spectrum of the Laplacian $Δ$ and the drift Laplacian $Δ_f$ on complete Riemannian manifolds endowed with a weighted measure $e^{-f}d\;vol_g$. We prove that the essential spectrum of the drift Laplacian $Δ_f$ is $[0,+\infty) $ provided the Bakry-Émery curvature tensor $Ric_f$ is nonnegative and $f$ has sublinear ...
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The Laplacian spectrum of a graph
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On the Spectrum of Laplacian Matrix [PDF]
Let G be a simple graph of order n . The matrix ℒ
Akbar Jahanbani +2 more
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Spektrum Laplace pada graf kincir angin berarah (Q_k^3)
Suppose that 0 = µ0 ≤ µ1 ≤ ... ≤ µn-1 are eigen values of a Laplacian matrix graph with n vertices and m(µ0), m(µ1), …, m(µn-1) are the multiplicity of each µ, so the Laplacian spectrum of a graph can be expressed as a matrix 2 × n whose line elements ...
Melly Amaliyanah +2 more
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Signless normalized Laplacian for hypergraphs
The spectral theory of the normalized Laplacian for chemical hypergraphs is further investigated. The signless normalized Laplacian is introduced and it is shown that its spectrum for classical hypergraphs coincides with the spectrum of the normalized ...
Eleonora Andreotti, Raffaella Mulas
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Cospectral constructions for several graph matrices using cousin vertices
Graphs can be associated with a matrix according to some rule and we can find the spectrum of a graph with respect to that matrix. Two graphs are cospectral if they have the same spectrum.
Lorenzen Kate
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On distance Laplacian spectrum of zero divisor graphs of the ring $\mathbb{Z}_{n}$
For a finite commutative ring $\mathbb{Z}_{n}$ with identity $1\neq 0$, the zero divisor graph $\Gamma(\mathbb{Z}_{n})$ is a simple connected graph having vertex set as the set of non-zero zero divisors, where two vertices $x$ and $y$ are adjacent if and
S. Pirzada, B.A. Rather, T.A. Chishti
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