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Matrix stiffens connective tissue: sponges

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sponge / Rupert Brun / LicenseCC-by-nc-nd - Attribution Non-commercial No Derivatives

The connective tissue of sponges is a matrix stiffened by embedded spicules.

BIOMIMICRY TAXONOMY
Summary
"Putting small pieces of brittle material into a pliant matrix gives a composite called a 'filled polymer'--it amounts to a kind of random array of mechanisms. Koehl (1982) looked into the extent to which the connective tissues of animals that had embedded spicules behaved like proper filled polymers--embedded spicules are fairly widespread, not just in sponges, but in some coelenterates, echinoderms, mollusks (the chitons), arthropods (stalked barnacles), and ascidians. She took isolated animal spicules of various kinds and concentrations, embedded them in gelatin (raspberry flavored), and performed various mechanical manipulations on the products. Since the normal function of spicules is to stiffen tissue (although we're still considering relatively unstiff structures), she used that as a criterion of effectiveness. Even a relatively small proportion of spicules dramatically increases stiffness; more spicules or more elongate or irregularly shaped spicules give more stiffness, and small spicules are more effective than are large ones for a given added mass. One factor that matters a lot is the area of contact between spicules and matrix, not unlike other composites. So whether the spicules are in a specific framework or in a random array, roughly the same rules seem to apply." (Vogel 2003:399-400)
About the inspiring organism
Porifera
Porifera

Learn more at EOL.org
Organism/taxonomy data provided by:
Species 2000 & ITIS Catalogue of Life: 2008 Annual Checklist


Bioinspired products and application ideas

Application Ideas: Composite concrete, recycling brittle materials to create composites, enhance functionality of existing composites.

Industrial Sector(s) interested in this strategy: Building, recycling, research

References
Steven Vogel. 2003. Comparative Biomechanics: Life's Physical World. Princeton: Princeton University Press. 580 p.
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