Signal Transmission across Tile Assemblies: 3D Static Tiles Simulate Active Self-assembly by 2D Signal-Passing Tiles. - Jacob Hendricks; Jennifer E. Padilla; Matthew J. Patitz; Trent A. Rogers (DNA, 2013)

Supporting Distributed Search in Virtual Worlds. - Hiep Phuc Luong; Dipesh Gautam; John M. Gauch; Susan Gauch; Jacob Hendricks (HCI (26), 2013)

On the Equivalence of Cellular Automata and the Tile Assembly Model. - Jacob Hendricks; Matthew J. Patitz (MCU, 2013)

The Simulation Powers and Limitations of Hierarchical Self-Assembly Systems. - Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers (MCU, 2015)

Universal Computation with Arbitrary Polyomino Tiles in Non-Cooperative Self-Assembly. - Sándor P. Fekete; Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers; Robert T. Schweller (SODA, 2015)

Replication of Arbitrary Hole-Free Shapes via Self-assembly with Signal-Passing Tiles. - Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers (UCNC, 2015)

Computing in continuous space with self-assembling polygonal tiles. - Oscar Gilbert; Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers (CoRR, 2015)

Replication of arbitrary hole-free shapes via self-assembly with signal-passing tiles (extended abstract). - Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers (CoRR, 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 (Nat. Comput., 2015)

Hierarchical Self-Assembly of Fractals with Signal-Passing Tiles - (Extended Abstract). - Jacob Hendricks; Meagan Olsen; Matthew J. Patitz; Trent A. Rogers; Hadley Thomas (DNA, 2016)

Universal Simulation of Directed Systems in the Abstract Tile Assembly Model Requires Undirectedness. - Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers (FOCS, 2016)

Computing in continuous space with self-assembling polygonal tiles (extended abstract). - Oscar Gilbert; Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers (SODA, 2016)

Doubles and negatives are positive (in self-assembly). - Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers (Nat. Comput., 2016)

The Simulation Powers and Limitations of Higher Temperature Hierarchical Self-Assembly Systems. - Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers (Fundam. Informaticae, 2017)

Reflections on tiles (in self-assembly). - Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers (Nat. Comput., 2017)

Know When to Fold 'Em: Self-assembly of Shapes by Folding in Oritatami. - Erik D. Demaine; Jacob Hendricks; Meagan Olsen; Matthew J. Patitz; Trent A. Rogers; Nicolas Schabanel; Shinnosuke Seki 001; Hadley Thomas (DNA, 2018)

Thermodynamically Favorable Computation via Tile Self-assembly. - Cameron T. Chalk; Jacob Hendricks; Matthew J. Patitz; Michael Sharp (UCNC, 2018)

Hierarchical self-assembly of fractals with signal-passing tiles. - Jacob Hendricks; Meagan Olsen; Matthew J. Patitz; Trent A. Rogers; Hadley Thomas (Nat. Comput., 2018)

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 (Theor. Comput. Sci., 2018)

Polysizemic Encryption: Towards a Variable-Length Output Symmetric-Key Cryptosystem. - Jacob Hendricks; Brandon Burke; Thoshitha T. Gamage (COMPSAC (2), 2019)

Self-assembly of 4-sided fractals in the Two-Handed Tile Assembly Model. - Jacob Hendricks; Joseph Opseth (Nat. Comput., 2019)

Self-assembly of 3-D structures using 2-D folding tiles. - Jérôme Durand-Lose; Jacob Hendricks; Matthew J. Patitz; Ian Perkins; Michael Sharp (Nat. Comput., 2020)

Hierarchical growth is necessary and (sometimes) sufficient to self-assemble discrete self-similar fractals. - Jacob Hendricks; Joseph Opseth; Matthew J. Patitz; Scott M. Summers (Nat. Comput., 2020)

Replication of Arbitrary Hole-Free Shapes via Self-assembly with Signal-Passing Tiles. - Andrew Alseth; Jacob Hendricks; Matthew J. Patitz; Trent A. Rogers (New Gener. Comput., 2022)