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Showing 1 to 6 of 6 for “"heat kernels"”.

  1. Geometric Conditions for the Recovery of Sparse Signals on Graphs from Measurements Generated with Heat Kernels

    … of the signal smoothed by evolving it under the heat equation governed by the graph Laplacian. The results discussed here are in close analogy to the mathematical theory of super-resolution developed by Cand`es and Fernandez-Granda for finitely supported measures on Euclidean spaces. As in the …

    houston Repository record for Geometric Conditions for the Recovery of Sparse Signals on Graphs from Measurements Generated with Heat Kernels (opens in a new tab)

  2. Heat trace and heat content asymptotics for Schrodinger Operators of stable processes/fractional Laplacians

    … ↓ 0. These quantities are called the <em>heat trace</em> and <em>heat content</em> in <strong>R</strong><em><sup>d</sup></em> with respect to <em>V</em>, respectively. Here, <em>p</em>((α)/<em> t</em>)(<em>x, y</em>) and <em>p</em>(<em><sup> H<sub>V</sub></sup></em>/<em>t</em>)(<em>x, …

    purdue-thes Repository record for Heat trace and heat content asymptotics for Schrodinger Operators of stable processes/fractional Laplacians (opens in a new tab)

  3. A geometric description of the heat kernel of the Witten Laplacian and the Cheeger-Müller theorem

    Submission original under an indefinite embargo labeled 'Open Access'. The submission was exported from vireo on 2025-10-19 without embargo terms

    uiuc Repository record for A geometric description of the heat kernel of the Witten Laplacian and the Cheeger-Müller theorem (opens in a new tab)

  4. Homogenization of Random Media: Random Walks, Diffusions and Stochastic Interface Models

    … results, in particular scaling limits and heat kernel estimates, for random processes moving in random environments and for stochastic interface models. The first chapter will survey recent research and introduce three models of interest: the random conductance model, the Ginzburg-Landau ∇φ …

    cambridge Repository record for Homogenization of Random Media: Random Walks, Diffusions and Stochastic Interface Models (opens in a new tab)