1 code implementation • 20 Mar 2023 • Jeongwhan Choi, Noseong Park
A prevalent approach in the field is to combine graph convolutional networks and recurrent neural networks for the spatio-temporal processing.
1 code implementation • 25 Nov 2022 • Jeongwhan Choi, Seoyoung Hong, Noseong Park, Sung-Bae Cho
In particular, diffusion equations have been widely used for designing the core processing layer of GNNs, and therefore they are inevitably vulnerable to the notorious oversmoothing problem.
no code implementations • 22 Nov 2022 • Jaehoon Lee, Chan Kim, Gyumin Lee, Haksoo Lim, Jeongwhan Choi, Kookjin Lee, Dongeun Lee, Sanghyun Hong, Noseong Park
Forecasting future outcomes from recent time series data is not easy, especially when the future data are different from the past (i. e. time series are under temporal drifts).
1 code implementation • 17 Nov 2022 • Jeongwhan Choi, Seoyoung Hong, Noseong Park, Sung-Bae Cho
Various methods have been proposed for collaborative filtering, ranging from matrix factorization to graph convolutional methods.
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2 code implementations • 30 Aug 2022 • Seoyoung Hong, Heejoo Shin, Jeongwhan Choi, Noseong Park
Owing to the continuous and bijective characteristics of NODEs, in addition, we design a one-shot price optimization method given a pre-trained prediction model, which requires only one iteration to find the optimal solution.
1 code implementation • 7 Dec 2021 • Jeongwhan Choi, Hwangyong Choi, Jeehyun Hwang, Noseong Park
A prevalent approach in the field is to combine graph convolutional networks and recurrent neural networks for the spatio-temporal processing.
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2 code implementations • 14 Nov 2021 • Taeyong Kong, Taeri Kim, Jinsung Jeon, Jeongwhan Choi, Yeon-Chang Lee, Noseong Park, Sang-Wook Kim
To our knowledge, we are the first who design a hybrid method and report the correlation between the graph centrality and the linearity/non-linearity of nodes.
2 code implementations • 11 Nov 2021 • Jeehyun Hwang, Jeongwhan Choi, Hwangyong Choi, Kookjin Lee, Dongeun Lee, Noseong Park
On the other hand, neural ordinary differential equations (NODEs) are to learn a latent governing equation of ODE from data.
2 code implementations • 8 Aug 2021 • Jeongwhan Choi, Jinsung Jeon, Noseong Park
In this work, we extend them based on neural ordinary differential equations (NODEs), because the linear GCN concept can be interpreted as a differential equation, and present the method of Learnable-Time ODE-based Collaborative Filtering (LT-OCF).
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