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Denise Young

Researcher at University of Alberta

Publications -  24
Citations -  590

Denise Young is an academic researcher from University of Alberta. The author has contributed to research in topics: Efficient energy use & Jump. The author has an hindex of 12, co-authored 24 publications receiving 552 citations.

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The potential for energy efficiency gains in the Canadian commercial building sector: A stochastic frontier study

TL;DR: In this article, the authors apply a stochastic frontier approach to a cross-section of Canadian commercial buildings included in the Commercial and Institutional Building Energy Use Survey (CIBEUS).
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Split incentives and energy efficiency in Canadian multi-family dwellings

TL;DR: In this paper, the authors examine the energy-related behaviour of owners and occupants of multi-family dwellings in Canada, some of whom do not pay directly for electricity or heat, but instead have these costs included in their rent or condo fees.
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When do energy-efficient appliances generate energy savings? Some evidence from Canada

TL;DR: In this article, the authors examined appliance replacement patterns in Canada for refrigerators, freezers, dishwashers, clothes washers and clothes dryers, and found that replacement patterns can be sensitive to household characteristics such as income, providing evidence that there may be scope for targeted policies aimed at inducing earlier replacements of older household appliances with new energyefficient models.
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Jumping hedges: An examination of movements in copper spot and futures markets

TL;DR: In this article, a bivariate GARCH-jump model with autoregressive jump intensity is proposed to capture the features of the joint distribution of cash and futures returns over two subperiods with different dominant pricing regimes.
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Cost Specification and Firm Behaviour in a Hotelling Model of Resource Extraction

TL;DR: In this article, a preliminary specification search is performed to determine the appropriate cost function parameterization for the firms in the sample before proceeding to the estimation of the Euler equation via the Generalization Method of Moments (GMM).