Andrew Alseth Data-verified
Affiliation confirmed via AI analysis of OpenAlex, ORCID, and web sources.
Researcher
faculty
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Biography and Research Information
OverviewAI-generated summary
Andrew Alseth's research focuses on the theoretical underpinnings of self-replication through tile self-assembly. His work investigates how systems can autonomously replicate universal shapes, a fundamental concept in theoretical computer science and artificial life. Alseth has published multiple papers on this topic, including studies on the abstract Tile Assembly Model and the role of signal-passing tiles in achieving universal shape replication. He has a significant number of shared publications with collaborators Matthew J. Patitz and Daniel Hader, both from the University of Arkansas at Fayetteville, indicating a strong collaborative network within the institution. Alseth's scholarship metrics include an h-index of 2 across 14 total publications, with 10 citations. He remains an active researcher, with recent publications in 2024.
Metrics
- h-index: 2
- Publications: 14
- Citations: 10
Selected Publications
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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 Need for Seed (in the Abstract Tile Assembly Model) (2023)
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The Need for Seed (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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Replication of Arbitrary Hole-Free Shapes via Self-assembly with Signal-Passing Tiles (2022)
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Universal Shape Replication Via Self-Assembly With Signal-Passing Tiles (2022)
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Self-Replication via Tile Self-Assembly (2021)
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Self-Replication via Tile Self-Assembly (Extended Abstract) (2021)
Collaboration Network
Top Collaborators
- Self-Replication via Tile Self-Assembly
- Universal Shape Replication Via Self-Assembly With Signal-Passing Tiles
- The Need for Seed (in the abstract Tile Assembly Model)
- Self-Replication via Tile Self-Assembly
- Universal shape replication via self-assembly with signal-passing tiles
Showing 5 of 12 shared publications
- Self-Replication via Tile Self-Assembly
- Universal Shape Replication Via Self-Assembly With Signal-Passing Tiles
- Self-Replication via Tile Self-Assembly
- Universal shape replication via self-assembly with signal-passing tiles
- Self-Replication via Tile Self-Assembly (Extended Abstract)
Showing 5 of 7 shared publications
- Replication of Arbitrary Hole-Free Shapes via Self-assembly with Signal-Passing Tiles
- Replication of Arbitrary Hole-Free Shapes via Self-assembly with Signal-Passing Tiles
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