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Unconventional Computation

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Cover of 'Unconventional Computation'

Table of Contents

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    Book Overview
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    Chapter 1 The Logic and Topology of Non-locality and Contextuality
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    Chapter 2 A Framework for Multiscale and Multiscience Modeling and Numerical Simulations
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    Chapter 3 Unconventional Optimizer Development
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    Chapter 4 A Formal Framework for Bioprocesses in Living Cells
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    Chapter 5 Quantum Information – A Tutorial
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    Chapter 6 Weighted Finite Automata: Computing with Different Topologies
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    Chapter 7 Tutorial on Cellular Automata
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    Chapter 8 Membrane Computing at Twelve Years(Back to Turku)
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    Chapter 9 Membrane Computing (Tutorial)
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    Chapter 10 Von Neumann Normalisation and Symptoms of Randomness: An Application to Sequences of Quantum Random Bits
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    Chapter 11 Robustness of Cellular Automata in the Light of Asynchronous Information Transmission
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    Chapter 12 Hidden Variables Simulating Quantum Contextuality Increasingly Violate the Holevo Bound
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    Chapter 13 Can Anything from Noether’s Theorem Be Salvaged for Discrete Dynamical Systems?
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    Chapter 14 On Normal Forms for Networks of Evolutionary Processors
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    Chapter 15 Geometrical Accumulations and Computably Enumerable Real Numbers
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    Chapter 16 Heterotic Computing
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    Chapter 17 A Formal Approach to Unconditional Security Proofs for Quantum Key Distribution
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    Chapter 18 Geometric Computations by Broadcasting Automata on the Integer Grid
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    Chapter 19 Computations with Uncertain Time Constraints: Effects on Parallelism and Universality
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    Chapter 20 Unconventional Computation
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    Chapter 21 The Key Elements of Logic Design in Ternary Quantum-Dot Cellular Automata
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    Chapter 22 A Universal Flying Amorphous Computer
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    Chapter 23 Computation with Narrow CTCs
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    Chapter 24 Extended Watson-Crick L Systems with Regular Trigger Languages
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    Chapter 25 Computing with Planar Toppling Domino Arrangements
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    Chapter 26 Increasing Fault-Tolerance in Cellular Automata-Based Systems
Attention for Chapter 13: Can Anything from Noether’s Theorem Be Salvaged for Discrete Dynamical Systems?
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Chapter title
Can Anything from Noether’s Theorem Be Salvaged for Discrete Dynamical Systems?
Chapter number 13
Book title
Unconventional Computation
Published by
Springer, Berlin, Heidelberg, June 2011
DOI 10.1007/978-3-642-21341-0_13
Book ISBNs
978-3-64-221340-3, 978-3-64-221341-0
Authors

Silvio Capobianco, Tommaso Toffoli, Capobianco, Silvio, Toffoli, Tommaso

Mendeley readers

Mendeley readers

The data shown below were compiled from readership statistics for 35 Mendeley readers of this research output. Click here to see the associated Mendeley record.

Geographical breakdown

Country Count As %
Brazil 1 3%
Canada 1 3%
China 1 3%
United States 1 3%
Luxembourg 1 3%
Unknown 30 86%

Demographic breakdown

Readers by professional status Count As %
Researcher 12 34%
Other 6 17%
Student > Ph. D. Student 5 14%
Student > Doctoral Student 3 9%
Lecturer 2 6%
Other 5 14%
Unknown 2 6%
Readers by discipline Count As %
Physics and Astronomy 15 43%
Computer Science 8 23%
Mathematics 3 9%
Engineering 2 6%
Neuroscience 2 6%
Other 3 9%
Unknown 2 6%