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Dive into the research topics where Trent A. Rogers is active.

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Featured researches published by Trent A. Rogers.


Natural Computing | 2015

Signal transmission across tile assemblies: 3D static tiles simulate active self-assembly by 2D signal-passing tiles

Tyler Fochtman; Jacob Hendricks; Jennifer E. Padilla; Matthew J. Patitz; Trent A. Rogers

The 2-handed assembly model (2HAM) is a tile-based self-assembly model in which, typically beginning from single tiles, arbitrarily large aggregations of static tiles combine in pairs to form structures. The signal-passing tile assembly model (STAM) is an extension of the 2HAM in which the tiles are dynamically changing components which are able to alter their binding domains as they bind together. In this paper, we examine the


international conference on unconventional computation | 2014

Doubles and Negatives are Positive (in Self-assembly)

Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers


international conference on unconventional computation | 2015

Replication of Arbitrary Hole-Free Shapes via Self-assembly with Signal-Passing Tiles

Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers

\hbox {STAM}^+


computing and combinatorics conference | 2014

The Power of Duples (in Self-Assembly): It’s Not So Hip to Be Square

Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers; Scott M. Summers


descriptional complexity of formal systems | 2017

Self-attraction Removal from Oritatami Systems

Yo-Sub Han; Hwee Kim; Trent A. Rogers; Shinnosuke Seki

STAM+, a restriction of the STAM that does not allow glues to be turned “off”, and prove that there exists a 3D tile set at temperature


international conference on dna computing | 2017

Thermodynamic Binding Networks

David Doty; Trent A. Rogers; David Soloveichik; Chris Thachuk; Damien Woods


Natural Computing | 2016

Doubles and negatives are positive (in self-assembly)

Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers

\tau >1


international conference on dna computing | 2015

Reflections on Tiles in Self-Assembly

Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers


Natural Computing | 2017

Reflections on tiles (in self-assembly)

Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers

τ>1 in the 2HAM which is intrinsically universal for the class of all 2D


machines computations and universality | 2015

The Simulation Powers and Limitations of Hierarchical Self-Assembly Systems

Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers

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Jacob Hendricks

University of Wisconsin–River Falls

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Scott M. Summers

University of Wisconsin–Oshkosh

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Robert T. Schweller

University of Texas at Austin

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Erik D. Demaine

Massachusetts Institute of Technology

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Shinnosuke Seki

University of Electro-Communications

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Damien Woods

California Institute of Technology

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Chris Thachuk

California Institute of Technology

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