Search Results for author: Tran Ngoc Thang

Found 5 papers, 1 papers with code

Adaptive multi-gradient methods for quasiconvex vector optimization and applications to multi-task learning

no code implementations9 Feb 2024 Nguyen Anh Minh, Le Dung Muu, Tran Ngoc Thang

We present an adaptive step-size method, which does not include line-search techniques, for solving a wide class of nonconvex multiobjective programming problems on an unbounded constraint set.

Multi-Task Learning

A Hyper-Transformer model for Controllable Pareto Front Learning with Split Feasibility Constraints

no code implementations4 Feb 2024 Tran Anh Tuan, Nguyen Viet Dung, Tran Ngoc Thang

Controllable Pareto front learning (CPFL) approximates the Pareto solution set and then locates a Pareto optimal solution with respect to a given reference vector.

A Novel Approach in Solving Stochastic Generalized Linear Regression via Nonconvex Programming

no code implementations16 Jan 2024 Vu Duc Anh, Tran Anh Tuan, Tran Ngoc Thang, Nguyen Thi Ngoc Anh

Generalized linear regressions, such as logistic regressions or Poisson regressions, are long-studied regression analysis approaches, and their applications are widely employed in various classification problems.

Clustering regression

Building Footprint Extraction in Dense Areas using Super Resolution and Frame Field Learning

no code implementations4 Sep 2023 Vuong Nguyen, Anh Ho, Duc-Anh Vu, Nguyen Thi Ngoc Anh, Tran Ngoc Thang

Despite notable results on standard aerial datasets, current state-of-the-arts fail to produce accurate building footprints in dense areas due to challenging properties posed by these areas and limited data availability.

Super-Resolution

Improving Pareto Front Learning via Multi-Sample Hypernetworks

1 code implementation2 Dec 2022 Long P. Hoang, Dung D. Le, Tran Anh Tuan, Tran Ngoc Thang

Pareto Front Learning (PFL) was recently introduced as an effective approach to obtain a mapping function from a given trade-off vector to a solution on the Pareto front, which solves the multi-objective optimization (MOO) problem.

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