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Andreas Pfadler

Researcher at Alibaba Group

Publications -  32
Citations -  464

Andreas Pfadler is an academic researcher from Alibaba Group. The author has contributed to research in topics: Computer science & Integrable system. The author has an hindex of 6, co-authored 24 publications receiving 272 citations. Previous affiliations of Andreas Pfadler include Technical University of Berlin & Technische Universität München.

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Proceedings ArticleDOI

POG: Personalized Outfit Generation for Fashion Recommendation at Alibaba iFashion

TL;DR: Wang et al. as discussed by the authors proposed a Personalized Outfit Generation (POG) model, which connects user preferences regarding individual items and outfits with Transformer architecture, and deployed POG on a platform named Dida in Alibaba to generate personalized outfits for the users of the online application iFashion.
Posted Content

POG: Personalized Outfit Generation for Fashion Recommendation at Alibaba iFashion

TL;DR: This paper proposes a Personalized Outfit Generation (POG) model, which connects user preferences regarding individual items and outfits with Transformer architecture, and releases a large-scale dataset, which is the largest, publicly available, fashion related dataset, and the first to provide user behaviors relating to both outfits and fashion items.
Journal ArticleDOI

On integrability of hirota-kimura type discretizations

TL;DR: In this paper, an overview of the integrability of the Hirota-Kimura discretization method applied to algebraically completely integrable (a.c.i.) systems with quadratic vector fields is given.
Journal ArticleDOI

On integrability of Hirota-Kimura type discretizations

TL;DR: In this article, the authors give an overview of the integrability of the Hirota-Kimura discretization method applied to algebraically completely integrable (a.c.i.) systems with quadratic vector fields.
Journal ArticleDOI

On integrability of Hirota-Kimura type discretizations. Experimental study of the discrete Clebsch system

TL;DR: Hirota and Kimura as mentioned in this paper presented integrable discretizations of the Euler and the Lagrange top, given by birational maps, which is a specialization to the integrability of a general context.