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      <marc:subfield code="a">Demone, Christopher, </marc:subfield>
      <marc:subfield code="e">author.</marc:subfield>
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    <marc:datafield tag="245" ind1="1" ind2="0">
      <marc:subfield code="a">Classical decomposition of Markowitz portfolio selection / </marc:subfield>
      <marc:subfield code="c">by Christopher Demone, Olivia Di Matteo and Barbara Collignon.</marc:subfield>
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    <marc:datafield tag="264" ind1=" " ind2="1">
      <marc:subfield code="a">Ottawa, Ontario, Canada : </marc:subfield>
      <marc:subfield code="b">Bank of Canada = Banque du Canada, </marc:subfield>
      <marc:subfield code="c">2020.</marc:subfield>
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      <marc:subfield code="c">©2020</marc:subfield>
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      <marc:subfield code="a">1 online resource (31 pages) : </marc:subfield>
      <marc:subfield code="b">graphs (mostly colour).</marc:subfield>
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      <marc:subfield code="a">Staff working paper = Document de travail du personnel, </marc:subfield>
      <marc:subfield code="x">1701-9397 ; </marc:subfield>
      <marc:subfield code="v">2020-21</marc:subfield>
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      <marc:subfield code="a">Cover title.</marc:subfield>
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      <marc:subfield code="a">"Last updated: June 4, 2020."</marc:subfield>
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      <marc:subfield code="a">Includes bibliographical references.</marc:subfield>
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      <marc:subfield code="a">"In this study, we enhance Markowitz portfolio selection with graph theory for the analysis of two portfolios composed of either EU or US assets. Using a threshold-based decomposition of their respective covariance matrices, we perturb the level of risk in each portfolio and build the corresponding sets of graphs. We show that the "superimposition" of all graphs in a set allows for the (re)construction of the efficient frontiers. We also identify a relationship between the Sharpe ratio (SR) of a given portfolio and the topology of the corresponding network of assets. More specifically, we suggest SR = f(topology) ≈ f(ECC/BC), where ECC is the eccentricity and BC is the betweenness centrality averaged over all nodes in the network. At each threshold, the structural analysis of the correlated networks provides unique insights into the relationships between assets, agencies, risks, returns and cash flows. We observe that the best threshold or best graph representation corresponds to the portfolio with the highest Sharpe ratio. We also show that simulated annealing performs better than a gradient-based solver"--Abstract, page [1].</marc:subfield>
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      <marc:subfield code="a">Includes abstract in French.</marc:subfield>
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      <marc:subfield code="a">Investment analysis</marc:subfield>
      <marc:subfield code="z">Canada.</marc:subfield>
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      <marc:subfield code="a">Gestion de portefeuille</marc:subfield>
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      <marc:subfield code="a">Analyse financière</marc:subfield>
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      <marc:subfield code="a">Portfolio management</marc:subfield>
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      <marc:subfield code="a">Bank of Canada, </marc:subfield>
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      <marc:subfield code="a">Staff working paper (Bank of Canada)</marc:subfield>
      <marc:subfield code="x">1701-9397 ; </marc:subfield>
      <marc:subfield code="v">2020-21.</marc:subfield>
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      <marc:subfield code="q">PDF</marc:subfield>
      <marc:subfield code="s">2.56 MB</marc:subfield>
      <marc:subfield code="u">https://publications.gc.ca/collections/collection_2020/banque-bank-canada/FB3-5-2020-21-eng.pdf</marc:subfield>
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