Daniel Hader
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Biography and Research Information
OverviewAI-generated summary
Daniel Hader's research focuses on the theoretical aspects of self-assembly, particularly within the abstract Tile Assembly Model. His work investigates how simple components, or "tiles," can be programmed to spontaneously form complex structures. Hader has explored the limitations and capabilities of "geometric hindrance" in guiding this process, examining how the shapes and arrangements of tiles influence the outcome of self-assembly. His publications also address the potential for self-replication, where the assembly process can generate copies of itself, and the replication of universal shapes using signal-passing tiles. Hader's work has also delved into the impact of factors such as dimensionality, diffusion, and directedness on cross-model simulations in tile-based self-assembly, as well as the fractal dimensions of assemblies within this model.
Metrics
- h-index: 3
- Publications: 23
- Citations: 35
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
- 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
Showing 5 of 18 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)
- The Impacts of Dimensionality, Diffusion, and Directedness on Intrinsic Universality in the abstract Tile Assembly Model
- The Impacts of Dimensionality, Diffusion, and Directedness on Intrinsic Universality in the abstract Tile Assembly Model
- Strict Self-Assembly of Discrete Self-Similar Fractals in the Abstract Tile Assembly Model
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