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Limits of multifunctionality in tunable networks
by
Ronellenfitsch, Henrik
, Rocks, Jason W.
, Liu, Andrea J.
, Nagel, Sidney R.
, Katifori, Eleni
in
allostery
/ Biological evolution
/ CONDENSED MATTER PHYSICS, SUPERCONDUCTIVITY AND SUPERFLUIDITY
/ constraint–satisfaction problems
/ Evolution & development
/ flow networks
/ functional materials
/ mechanical metamaterials
/ mechanical networks
/ multifunctionality
/ network optimization
/ Phase transitions
/ Physical Sciences
/ Physics
/ Scaling
/ Strain
/ Transportation networks
2019
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Limits of multifunctionality in tunable networks
by
Ronellenfitsch, Henrik
, Rocks, Jason W.
, Liu, Andrea J.
, Nagel, Sidney R.
, Katifori, Eleni
in
allostery
/ Biological evolution
/ CONDENSED MATTER PHYSICS, SUPERCONDUCTIVITY AND SUPERFLUIDITY
/ constraint–satisfaction problems
/ Evolution & development
/ flow networks
/ functional materials
/ mechanical metamaterials
/ mechanical networks
/ multifunctionality
/ network optimization
/ Phase transitions
/ Physical Sciences
/ Physics
/ Scaling
/ Strain
/ Transportation networks
2019
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Do you wish to request the book?
Limits of multifunctionality in tunable networks
by
Ronellenfitsch, Henrik
, Rocks, Jason W.
, Liu, Andrea J.
, Nagel, Sidney R.
, Katifori, Eleni
in
allostery
/ Biological evolution
/ CONDENSED MATTER PHYSICS, SUPERCONDUCTIVITY AND SUPERFLUIDITY
/ constraint–satisfaction problems
/ Evolution & development
/ flow networks
/ functional materials
/ mechanical metamaterials
/ mechanical networks
/ multifunctionality
/ network optimization
/ Phase transitions
/ Physical Sciences
/ Physics
/ Scaling
/ Strain
/ Transportation networks
2019
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Journal Article
Limits of multifunctionality in tunable networks
2019
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Overview
Nature is rife with networks that are functionally optimized to propagate inputs to perform specific tasks. Whether via genetic evolution or dynamic adaptation, many networks create functionality by locally tuning interactions between nodes. Here we explore this behavior in two contexts: strain propagation in mechanical networks and pressure redistribution in flow networks. By adding and removing links, we are able to optimize both types of networks to perform specific functions. We define a single function as a tuned response of a single “target” link when another, predetermined part of the network is activated. Using network structures generated via such optimization, we investigate how many simultaneous functions such networks can be programed to fulfill. We find that both flow and mechanical networks display qualitatively similar phase transitions in the number of targets that can be tuned, along with the same robust finite-size scaling behavior. We discuss how these properties can be understood in the context of constraint–satisfaction problems.
Publisher
National Academy of Sciences
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