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Using deep learning to enhance electronic service quality: Application to real estate websites

arXiv 2408.06364 ↗First posted 27 Jul 2024cs.CV cs.LGcited by 0

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Abstract (arXiv)

Electronic service quality (E-SQ) is a strategic metric for successful e-services.Among the service quality dimensions, tangibility is overlooked. However, by incorporating visuals or tangible tools, the intangible nature of e-services can be balanced. Thanks to advancements in Deep Learning for computer vision, tangible visual features can now be leveraged to enhance the browsing and searching experience of electronic services. Users usually have specific search criteria to meet, but most services will not offer flexible search filters. This research emphasizes the importance of integrating visual and descriptive features to improve the tangibility and efficiency of e-services. A prime example of an electronic service that can benefit from this is real-estate websites. Searching for real estate properties that match user preferences is usually demanding and lacks visual filters, such as the Damage Level to the property. The research introduces a novel visual descriptive feature, the Damage Level, which utilizes a deep learning network known as Mask-RCNN to estimate damage in real estate images. Additionally, a model is developed to incorporate the Damage Level as a tangible feature in electronic real estate services, with the aim of enhancing the tangible customer experience.

Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 6 of its 53 references that are in the map. First posted on arXiv 27 Jul 2024.

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6 of 53 references.

References · 6

  1. 2017Mask R-CNNcited by 7,259
  2. 2016Feature Pyramid Networks for Object Detectioncited by 5,021
  3. 2017Connecting Look and Feel: Associating the visual and tactile properties of physical materialscited by 22
  4. 2017Vision-based Real Estate Price Estimationcited by 15
  5. 2016Image Based Appraisal of Real Estate Propertiescited by 10
  6. 2018Spatially varying coefficient modeling for large datasets: Eliminating N from spatial regressionscited by 1

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