Persistent 1-Cycles: Definition, Computation, and Its Application. - Tamal K. Dey; Tao Hou 002; Sayan Mandal (CTIC, 2019)

Computing Minimal Persistent Cycles: Polynomial and Hard Cases. - Tamal K. Dey; Tao Hou 002; Sayan Mandal (SODA, 2020)

Computing Zigzag Persistence on Graphs in Near-Linear Time. - Tamal K. Dey; Tao Hou 002 (SoCG, 2021)

3D Microstructure Segmentation by Topological Persistence. - Anand V. Patel; Tao Hou 002; Juan D. Beltran Rodriguez; Tamal K. Dey; Dunbar P. Birnie III (CoRR, 2021)

Computing Optimal Persistent Cycles for Levelset Zigzag on Manifold-like Complexes. - Tamal K. Dey; Tao Hou 002 (CoRR, 2021)

On Association between Absolute and Relative Zigzag Persistence. - Tamal K. Dey; Tao Hou 002 (CoRR, 2021)

Updating Zigzag Persistence and Maintaining Representatives over Changing Filtrations. - Tamal K. Dey; Tao Hou 002 (CoRR, 2021)

Fast Computation of Zigzag Persistence. - Tamal K. Dey; Tao Hou 002 (ESA, 2022)

Homological Representatives in Topological Persistence - Tao Hou 002 (2022)

Revisiting Graph Persistence for Updates and Efficiency. - Tamal K. Dey; Tao Hou 002; Salman Parsa (WADS, 2023)

Revisiting Graph Persistence for Updates and Efficiency. - Tamal K. Dey; Tao Hou 002 (CoRR, 2023)

Computing Zigzag Vineyard Efficiently Including Expansions and Contractions. - Tamal K. Dey; Tao Hou 002 (SoCG, 2024)

Tracking the Persistence of Harmonic Chains: Barcode and Stability. - Tao Hou 002; Salman Parsa; Bei Wang 001 (SoCG, 2025)

Apex Representatives. - Tamal K. Dey; Tao Hou 002; Dmitriy Morozov (SoCG, 2025)

A Fast Algorithm for Computing Zigzag Representatives. - Tamal K. Dey; Tao Hou 002; Dmitriy Morozov (SODA, 2025)