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Biologically inspired far-from-equilibrium materials

Published online by Cambridge University Press:  12 February 2019

Mohan Srinivasarao
Affiliation:
School of Materials Science and Engineering, School of Chemistry and Biochemistry, Georgia Institute of Technology, USA; mohan@mse.gatech.edu
Germano S. Iannacchione
Affiliation:
Worcester Polytechnic Institute, USA; gsiannac@wpi.edu
Atul N. Parikh
Affiliation:
Departments of Biomedical Engineering and Materials Science & Engineering, University of California, Davis, USA; anparikh@ucdavis.edu

Abstract

Traditional approaches to materials synthesis have largely relied on uniform, equilibrated phases leading to static “condensed-matter” structures (e.g., monolithic single crystals). Departures from these modes of materials design are pervasive in biology. From the folding of proteins to the reorganization of self-regulating cytoskeletal networks, biological materials reflect a major shift in emphasis from equilibrium thermodynamic regimes to out-of-equilibrium regimes. Here, equilibrium structures, determined by global free-energy minima, are replaced by highly structured dynamical states that are out of equilibrium, calling into question the utility of global thermodynamic energy minimization as a first-principles approach. Thus, the creation of new materials capable of performing life-like functions such as complex and cooperative processes, self-replication, and self-repair, will ultimately rely upon incorporating biological principles of spatiotemporal modes of self-assembly. Elucidating fundamental principles for the design of such out-of-equilibrium dynamic self-assembling materials systems is the focus of this issue of MRS Bulletin.

Information

Type
Bioinspired Far-From-Equilibrium Materials
Copyright
Copyright © Materials Research Society 2019 
Figure 0

Figure 1. (a) Classical concept of a global minimization of a system’s free energy, F, which dictates the equilibrium (observed) value of some order parameter ϕ. (b) A system driven out-of-equilibrium in which F has many local minima, but no global minima and thermal energy is enough for dynamic coexisting ϕi. Note: T, temperature; kB, the Boltzmann constant. (c) A system driven far-from-equilibrium where F(r,t) varies such that the thermal energy also exhibits a gradient in r and t revealing a dynamically driven minima at ϕloc, where r is a spatial vector, t is time, and W is the work done on the system to maintain the gradient.

Figure 1

Figure 2. (a) Photograph of Papilio palinurus butterfly. (b) Tiled stack of scales of P. palinurus. (c) Schematic description of ray tracing and color mixing in an individual bowl at the green-colored area of the wing. (d–f) Optical microscope images (reflection mode) of the bowl structure on a single scale of the wing without polarizers (d), with a polarizer in the incident light path (e), and with a cross-polarized setup (f), respectively. Note: A, analyzer; P, polarizer.

Figure 2

Figure 3. Coupling of osmotic activity of water (out of plane) with the membranes’ compositional degrees of freedom (in plane) results in oscillatory domain dynamics.15

Figure 3

Figure 4. Example of flocking behavior of starlings in response to a threat to the group. Note the specialization of different groups of birds within the flock to respond to the predatory bird (seen in the upper center of the image).17