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Makoto Yamada | Yi Yang | Ruslan Salakhutdinov | Yanbin Liu | Linchao Zhu | Yao-Hung Hubert Tsai | Chao Liang | Mathis Petrovich
[1] Lawrence Carin,et al. Scalable Gromov-Wasserstein Learning for Graph Partitioning and Matching , 2019, NeurIPS.
[2] Stefanie Jegelka,et al. Learning Generative Models across Incomparable Spaces , 2019, ICML.
[3] Jamal Atif,et al. Equitable and Optimal Transport with Multiple Agents , 2020, AISTATS.
[4] Barnabás Póczos,et al. On the Estimation of alpha-Divergences , 2011, AISTATS.
[5] Tomás Pajdla,et al. Neighbourhood Consensus Networks , 2018, NeurIPS.
[6] Luc Van Gool,et al. Sliced Wasserstein Generative Models , 2019, 2019 IEEE/CVF Conference on Computer Vision and Pattern Recognition (CVPR).
[7] Marco Cuturi,et al. Wasserstein regularization for sparse multi-task regression , 2018, AISTATS.
[8] Wen Li,et al. Semi-Supervised Optimal Transport for Heterogeneous Domain Adaptation , 2018, IJCAI.
[9] Arnaud Doucet,et al. Fast Computation of Wasserstein Barycenters , 2013, ICML.
[10] C. Villani. Optimal Transport: Old and New , 2008 .
[11] Léon Bottou,et al. Wasserstein Generative Adversarial Networks , 2017, ICML.
[12] Leonidas J. Guibas,et al. The Earth Mover's Distance as a Metric for Image Retrieval , 2000, International Journal of Computer Vision.
[13] S. M. Ali,et al. A General Class of Coefficients of Divergence of One Distribution from Another , 1966 .
[14] Jamal Atif,et al. Handling Multiple Costs in Optimal Transport: Strong Duality and Efficient Computation , 2020, ArXiv.
[15] Roland Badeau,et al. Generalized Sliced Wasserstein Distances , 2019, NeurIPS.
[16] Lacra Pavel,et al. On the Properties of the Softmax Function with Application in Game Theory and Reinforcement Learning , 2017, ArXiv.
[17] Tommi S. Jaakkola,et al. Unsupervised Hierarchy Matching with Optimal Transport over Hyperbolic Spaces , 2020, AISTATS.
[18] Marco Cuturi,et al. Sinkhorn Distances: Lightspeed Computation of Optimal Transport , 2013, NIPS.
[19] Yurii Nesterov,et al. Smooth minimization of non-smooth functions , 2005, Math. Program..
[20] Kenji Fukumizu,et al. Tree-Sliced Approximation of Wasserstein Distances , 2019, ArXiv.
[21] David A. Forsyth,et al. Max-Sliced Wasserstein Distance and Its Use for GANs , 2019, 2019 IEEE/CVF Conference on Computer Vision and Pattern Recognition (CVPR).
[22] Motoaki Kawanabe,et al. Direct Importance Estimation with Model Selection and Its Application to Covariate Shift Adaptation , 2007, NIPS.
[23] Gabriel Peyré,et al. Computational Optimal Transport , 2018, Found. Trends Mach. Learn..
[24] Flemming Topsøe,et al. Jensen-Shannon divergence and Hilbert space embedding , 2004, International Symposium onInformation Theory, 2004. ISIT 2004. Proceedings..
[25] Rémi Emonet,et al. A Swiss Army Knife for Minimax Optimal Transport , 2020, ICML.
[26] Philip Wolfe,et al. An algorithm for quadratic programming , 1956 .
[27] G. Crooks. On Measures of Entropy and Information , 2015 .
[28] Yang Zou,et al. Sliced Wasserstein Kernels for Probability Distributions , 2015, 2016 IEEE Conference on Computer Vision and Pattern Recognition (CVPR).
[29] Josef Sivic,et al. End-to-End Weakly-Supervised Semantic Alignment , 2017, 2018 IEEE/CVF Conference on Computer Vision and Pattern Recognition.
[30] Jian Sun,et al. Deep Residual Learning for Image Recognition , 2015, 2016 IEEE Conference on Computer Vision and Pattern Recognition (CVPR).
[31] Yi Yang,et al. LSMI-Sinkhorn: Semi-supervised Squared-Loss Mutual Information Estimation with Optimal Transport , 2019, ArXiv.
[32] Bernhard Schölkopf,et al. A Kernel Two-Sample Test , 2012, J. Mach. Learn. Res..
[33] Hisashi Kashima,et al. Fast Unbalanced Optimal Transport on Tree , 2020, ArXiv.
[34] Thomas M. Cover,et al. Elements of Information Theory , 2005 .
[35] Jean Ponce,et al. Hyperpixel Flow: Semantic Correspondence With Multi-Layer Neural Features , 2019, 2019 IEEE/CVF International Conference on Computer Vision (ICCV).
[36] Justin Solomon,et al. Hierarchical Optimal Transport for Document Representation , 2019, NeurIPS.
[37] Tomasz Malisiewicz,et al. SuperGlue: Learning Feature Matching With Graph Neural Networks , 2019, 2020 IEEE/CVF Conference on Computer Vision and Pattern Recognition (CVPR).
[38] Le Song,et al. A Kernel Statistical Test of Independence , 2007, NIPS.
[39] Jean Ponce,et al. SPair-71k: A Large-scale Benchmark for Semantic Correspondence , 2019, ArXiv.
[40] Tommi S. Jaakkola,et al. Structured Optimal Transport , 2018, AISTATS.
[41] Vivien Seguy,et al. Smooth and Sparse Optimal Transport , 2017, AISTATS.
[42] Bolei Zhou,et al. Learning Deep Features for Discriminative Localization , 2015, 2016 IEEE Conference on Computer Vision and Pattern Recognition (CVPR).
[43] M. Yuan,et al. Model selection and estimation in regression with grouped variables , 2006 .
[44] Bohyung Han,et al. Attentive Semantic Alignment with Offset-Aware Correlation Kernels , 2018, ECCV.
[45] Takafumi Kanamori,et al. Relative Density-Ratio Estimation for Robust Distribution Comparison , 2011, Neural Computation.
[46] Josef Sivic,et al. Convolutional Neural Network Architecture for Geometric Matching , 2019, IEEE Transactions on Pattern Analysis and Machine Intelligence.
[47] S. Evans,et al. The phylogenetic Kantorovich–Rubinstein metric for environmental sequence samples , 2010, Journal of the Royal Statistical Society. Series B, Statistical methodology.
[48] Martin Jaggi,et al. Revisiting Frank-Wolfe: Projection-Free Sparse Convex Optimization , 2013, ICML.
[49] Li Fei-Fei,et al. ImageNet: A large-scale hierarchical image database , 2009, CVPR.
[50] Hongyuan Zha,et al. Gromov-Wasserstein Learning for Graph Matching and Node Embedding , 2019, ICML.
[51] Marco Cuturi,et al. Regularized Optimal Transport is Ground Cost Adversarial , 2020, ICML.
[52] Makoto Yamada,et al. Semantic Correspondence as an Optimal Transport Problem , 2020, 2020 IEEE/CVF Conference on Computer Vision and Pattern Recognition (CVPR).
[53] A. Müller. Integral Probability Metrics and Their Generating Classes of Functions , 1997, Advances in Applied Probability.
[54] Marco Cuturi,et al. Subspace Robust Wasserstein distances , 2019, ICML.