Daniel Hader
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Researcher
Also affiliated: U.S. National Science Foundation (2025)
Faculty Researcher
Research Areas
Links
Biography and Research Information
OverviewAI-generated summary
Daniel Hader's research focuses on theoretical computer science, specifically the abstract Tile Assembly Model (TAM). His work investigates the principles and limitations of self-assembly, a process where simple components spontaneously form complex structures. Hader has published on topics such as universal shape replication using signal-passing tiles, the impact of dimensionality and diffusion on simulation, and fractal dimensions within the TAM framework. He has collaborated extensively with other researchers at the University of Arkansas at Fayetteville, including Matthew J. Patitz and Andrew Alseth, on multiple publications. Hader's scholarship includes 25 publications and 26 citations, with an h-index of 3, and he remains an active researcher.
Metrics
- h-index: 3
- Publications: 24
- Citations: 25
Selected Publications
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Simulation of the abstract Tile Assembly Model using crisscross slats (extended version) (2026)
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Strict Self-Assembly of Discrete Self-Similar Fractals in the Abstract Tile Assembly Model (2026)
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Simulation of the Abstract Tile Assembly Model Using Crisscross Slats (2024)
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Universal shape replication via self-assembly with signal-passing tiles (2024)
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Self-replication via tile self-assembly (2024)
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The Impacts of Dimensionality, Diffusion, and Directedness on Intrinsic Cross-Model Simulation in Tile-Based Self-Assembly (2024)
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The Impacts of Dimensionality, Diffusion, and Directedness on Intrinsic Cross-Model Simulation in Tile-Based Self-Assembly (2023)
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The Impacts of Dimensionality, Diffusion, and Directedness on Intrinsic Cross-Model Simulation in Tile-Based Self-Assembly (2023)
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Fractal dimension of assemblies in the abstract tile assembly model (2023)
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Universal Shape Replication Via Self-Assembly With Signal-Passing Tiles (2023)
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Universal Shape Replication Via Self-Assembly With Signal-Passing Tiles (2022)
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Fractal Dimension of Assemblies in the Abstract Tile Assembly Model (2021)
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Self-Replication via Tile Self-Assembly (2021)
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Self-Replication via Tile Self-Assembly (Extended Abstract) (2021)
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Geometric tiles and powers and limitations of geometric hindrance in self-assembly (2021)
Collaboration Network
Top Collaborators
- Geometric tiles and powers and limitations of geometric hindrance in self-assembly
- Self-Replication via Tile Self-Assembly
- Fractal Dimension of Assemblies in the Abstract Tile Assembly Model
- Universal Shape Replication Via Self-Assembly With Signal-Passing Tiles
- Fractal dimension of assemblies in the abstract tile assembly model
Showing 5 of 13 shared publications
- Self-Replication via Tile Self-Assembly
- Universal Shape Replication Via Self-Assembly With Signal-Passing Tiles
- Universal shape replication via self-assembly with signal-passing tiles
- Self-Replication via Tile Self-Assembly (Extended Abstract)
- Universal Shape Replication Via Self-Assembly With Signal-Passing Tiles
Showing 5 of 6 shared publications
- Fractal Dimension of Assemblies in the Abstract Tile Assembly Model
- Fractal dimension of assemblies in the abstract tile assembly model
- Simulation of the Abstract Tile Assembly Model Using Crisscross Slats
- Simulation of the abstract Tile Assembly Model using crisscross slats (extended version)
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