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An Actions-Based Estimate of the Free Rider Fraction in Electric Utility DSM Programs
Most estimates of the free rider fraction are based on ex-post surveys of program participants. Program participants who indicate that they would have made the supported changes without the programExpand
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Toward a Student-Centered Measure of Learning Management System Utilization
This article describes a student-centered measure of LMS utilization, average number of student logins per student, as a primary tool for policymakers. Expand
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For M a closed, connected, oriented manifold, we obtain the Batalin-Vilkovisky (BV) algebra of its string topology through homotopy-theoretic constructions on its based loop space. In particular, weExpand
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Using Transaction-Specific Incentives to Increase Online Mortgage Transactions
Abstract About 31 million residential mortgages are now issued annually in the United States. While many mortgage companies have invested in online functions that allow customers to apply over theExpand
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CSR inom den svenska klädesindustrin : Problem vid revisionen av leverantörer i utvecklingsländer
Today most of the production for the Swedish clothing industry lies with suppliers in third world countries. Considerably lower labour costs are the main reason why this very labour intensiveExpand
Decimation-in-Frequency Fast Fourier Transforms for the Symmetric Group
In this thesis, we present a new class of algorithms that determine fast Fourier transforms for a given finite group G. These algorithms use eigenspace projections determined by a chain of subgroupsExpand
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Beyond Improved Retention: Building Value-Added Success on a Broad Foundation
Many have documented the positive benefits of Living and Learning Communities (LLCs), but creating an environment that truly integrates living and learning across campus can be a challenge. In thisExpand
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String Topology and the Hochschild Cohomology of the Based Loop Space
 Properties of C∗X and C∗G  . Simplicial Sets and Properties of C∗X . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .  . Tensor Products and Eilenberg-Zilber Equivalences . . .Expand
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