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• W2953028144 abstract "In this paper, we derive the expression for spectral dimension using a modified diffusion equation in the kappa-deformed space-time. We start with the Beltrami-Laplace operator in the kappa-Minkowski space-time and obtain the deformed diffusion equation. From the solution of this deformed diffusion equation, we calculate the spectral dimension which depends on the deformation parameter `$a$' and also on an integer `$k$', apart from the topological dimension. Using this, we show that, for large diffusion times the spectral dimension approaches the usual topological dimension where as spectral dimension diverges to $+infty$ for $kgeq 0$ and $-infty$ for $k < 0$ at high energies ." @default.
• W2953028144 created "2019-06-27" @default.
• W2953028144 creator A5042231098 @default.
• W2953028144 date "2015-09-23" @default.
• W2953028144 modified "2023-09-27" @default.
• W2953028144 title "Diffusion in kappa deformed space and Spectral Dimension" @default.
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• W2953028144 hasPublicationYear "2015" @default.
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