報告一：Ranking Preserving Nonnegative Matrix Factorization
報告內容：Nonnegative matrix factorization (NMF), a well-known technique to find parts-based representations of nonnegative data, has been widely studied. In reality, ordinal relations often exist among data,such as dataiis more related tojthan toq. Such relative order is naturally available, and more importantly, it truly reflects the latent data structure. Preserving the ordinal relations enables us to find structured representations of data that are faithful to the relative order, so that the learned representations become more discriminative. However, this cannot be achieved by current NMFs. In thispresentation,Dr. Wangmake the attempt towards incorporating the ordinal relations and propose a novel ranking preserving nonnegative matrix factorization (RPNMF) approach, which enforces the learned representations to be ranked according to the relations.Shederive iterative updating rules to solve RPNMF’s objective function with convergence guaranteed. Experimental results with several datasets for clustering and classification have demonstrated that RPNMF achieves greater performance against the state-of-the-arts, not only in terms of accuracy, but also interpretation of orderly data structure.
報告二：Brief talk about VRandAR
報告內容：In recent years丰彩彩票app官方下载，VR technology develop rapidly.The virtual realityis widely used in our daily life.Dr. Mawillintroduce how VR technology can change people's daily lives, especially in education, medical care, tourism, and others insights that have changed which could influenced us. And how we develop our own VR hardware software products. Similarly, we use VR an technologies together to develop new technology products that change traditional industries.
報告三：Hyperbolic Space for Hierarchical Data Embedding
報告內容：Embedding refers to a map from a object set to a space, with additional information preserved. Here, additional information includes an edge set in graph embedding setting and a distance matrix in metric multi-dimensional scaling. Although existing approaches have preserved such additional information in Euclidean space, whether Euclidean space is compatible with true data structure is largely ignored. which is essential to effective embedding. Since real data often exhibit hierarchical structure, it is hard for Euclidean space approaches to achieve effective embeddings in low dimensionality, which incurs high computational complexity or overfitting. Recent work has solved this problem by using hyperbolic space. In presentation,Mr. Suzukibriefly explain some basic properties of hyperbolic space, and how hyperbolic space works on embedding of hierarchical data.
報告人簡介：王晶丰彩彩票app官方下载，現任日本東京大學博士后，研究領域包括機器學習丰彩彩票app官方下载，數據挖掘丰彩彩票app官方下载，專攻降維，聚類，多視角學習等。2018年1月于英國伯恩茅斯取得博士學位丰彩彩票app官方下载。在此之前丰彩彩票app官方下载，于香港城市大學取得多媒體資訊科技碩士學位丰彩彩票app官方下载。博期間以訪問學生身份訪問法國蒙彼利埃第二大學，美國紐約大學 和 以EU Marie Curie訪問學者身份訪問了澳大利亞查爾斯特大學丰彩彩票app官方下载。 博士期間憑借其研究成果獲得全英“2017 ABTA Doctoral research award”工程自然科學類第二名。 目前共發表論文近20篇丰彩彩票app官方下载，其中包括CCF-A類會議AAAI 2019, IJCAI 2019丰彩彩票app官方下载，2018，2017丰彩彩票app官方下载，KDD 2019以及JCR-1區期刊IEEE transactions on Cybernetics, IEEE transactions on Image Processing等。并擔任國際期刊及會議審稿人，包括AAAI 2020, 2019, TKDE, TIP, IEEE access等。
Atsushi Suzuki (鈴木 惇), who is a third-year JSPS funded phd student in the graduate school of information science and technology of the University of Tokyo. Previous to that, he obtained both master and bachelor degrees from the same university. His research mainly focuses on deep learning, tensor factorization, information theory, statistics and so on.He has published several papers in top conferences, including ICDM, ISIT, AAAI, IJCAI, etc.