Search Results - "Jozefiak, Adam"

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  1. 1

    A knapsack intersection hierarchy by Jozefiak, Adam, Shepherd, F. Bruce, Weninger, Noah

    Published in Operations research letters (01-01-2023)
    “…We introduce a knapsack intersection hierarchy for strengthening linear programming relaxations of packing integer programs. In level t of the hierarchy, all…”
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    Journal Article
  2. 2

    Eigenvalues and eigenvectors of tau matrices with applications to Markov processes and economics by Ekström, Sven-Erik, Garoni, Carlo, Jozefiak, Adam, Perla, Jesse

    Published in Linear algebra and its applications (15-10-2021)
    “…In the context of matrix displacement decomposition, Bozzo and Di Fiore introduced the so-called τε,φ algebra, a generalization of the well known τ algebra. We…”
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    Journal Article
  3. 3

    Self-Normalized Resets for Plasticity in Continual Learning by Farias, Vivek F, Jozefiak, Adam D

    Published 26-10-2024
    “…Plasticity Loss is an increasingly important phenomenon that refers to the empirical observation that as a neural network is continually trained on a sequence…”
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  4. 4

    Diversity Embeddings and the Hypergraph Sparsest Cut by Jozefiak, Adam D, Shepherd, F. Bruce

    Published 07-03-2023
    “…Good approximations have been attained for the sparsest cut problem by rounding solutions to convex relaxations via low-distortion metric embeddings. Recently,…”
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    Journal Article
  5. 5

    A Knapsack Intersection Hierarchy Applied to All-or-Nothing Flow in Trees by Jozefiak, Adam, Shepherd, F. Bruce, Weninger, Noah

    Published 08-01-2022
    “…We introduce a natural knapsack intersection hierarchy for strengthening linear programming relaxations of packing integer programs, i.e., $\max\{w^Tx:x\in…”
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    Journal Article
  6. 6

    Eigenvalues and Eigenvectors of Tau Matrices with Applications to Markov Processes and Economics by Ekström, Sven-Erik, Garoni, Carlo, Jozefiak, Adam, Perla, Jesse

    Published 24-08-2020
    “…In the context of matrix displacement decomposition, Bozzo and Di Fiore introduced the so-called $\tau_{\varepsilon,\varphi}$ algebra, a generalization of the…”
    Get full text
    Journal Article