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The Declining Price Anomaly Is Not Universal in Multi-Buyer Sequential Auctions (but almost is).

• Authors : Narayan, Vishnu V.¹ (AUTHOR) ; Prebet, Enguerrand² (AUTHOR); Vetta, Adrian¹ (AUTHOR)

• Source: Theory of Computing Systems. Jun2022, Vol. 66 Issue 3, p546-580. 35p.

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FKT is Not Universal — A Planar Holant Dichotomy for Symmetric Constraints.

• Authors : Cai, Jin-Yi¹ (AUTHOR); Fu, Zhiguo² (AUTHOR); Guo, Heng³ (AUTHOR)

• Source: Theory of Computing Systems. Feb2022, Vol. 66 Issue 1, p143-308. 166p.

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Comparing Universal Covers in Polynomial Time.

• Authors : Fiala, Jiří¹ ; Paulusma, Daniël²

• Source: Theory of Computing Systems. May2010, Vol. 46 Issue 4, p620-635. 16p. 7 Diagrams.

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On the Universal Computing Power of Amorphous Computing Systems.

• Authors : Wiedermann, Jiří¹ ; Petrů, Lukáš²

• Source: Theory of Computing Systems. Nov2009, Vol. 45 Issue 4, p995-1010. 16p. 2 Graphs.

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Programmed Mutagenesis Is Universal.

• Authors : Khodor, Julia; Gifford, David K.

• Source: Theory of Computing Systems. 2002, Vol. 35 Issue 5, p483. 18p.

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DNA Computing Based on Splicing: The Existence of Universal Computers.

• Authors : Freund, R.; Kari, L.; Paun, Gh.

• Source: Theory of Computing Systems. Jan/Feb99, Vol. 32 Issue 1, p69. 44p. 1 Diagram, 1 Chart.

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Universal Continuous Routing Strategies.

• Authors : Scheideler, C.; Vöcking, B.

• Source: Theory of Computing Systems. 1998, Vol. 31 Issue 4, p425. 25p.

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Optimal Tradeoffs Between Size and Slowdown for Universal Parallel Networks.

• Authors : der Heide, F. Meyer auf; Storch, M.; Wanka, R.

• Source: Theory of Computing Systems. 1997, Vol. 30 Issue 6, p627. 18p. 1 Diagram.

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On the Universal Computing Power of Amorphous Computing Systems

• Authors : Lukáš Petrů; Jiří Wiedermann

Subjects: Amorphous computing; Random graph; Theoretical computer science

• Source: Theory of Computing Systems. 45:995-1010

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DNA Computing Based on Splicing: The Existence of Universal Computers

• Authors : Rudolf Freund; Lila Kari; Gheorghe Paun

Subjects: Theoretical computer science; Quantum Turing machine; Super-recursive algorithm

• Source: Theory of Computing Systems. 32:69-112

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