The rise in structural performance requirements in engineering is driving the research and development of stronger, stiffer, and lighter materials. However, most traditional artificial materials are unable to meet the needs of modern industrial and technological development. In fact, multifarious creatures in nature are further ahead in their use of structural materials. There is a fairly limited selection of natural structural materials at ambient temperatures. They usually consist of hard and soft phases arranged in a complex hierarchy with characteristic dimensions ranging from nanoscale to macroscale. The resulting materials usually show a nearly perfect combination of strength and toughness integrated with lightweight characteristics. This is exactly what is required of engineering materials.
Biological Materials | Structure Description | Highlight Mechanical Properties | Refs. | |
---|---|---|---|---|
1D fibrous structures | Spider silk | Skin–core organization Fishnet-like structure |
Stiffness: the elastic modulus is 10 GPa Tensile strength: 1.1 GPa Toughness: 160 MJ m−3 |
[11][26] |
Tendon | Uniaxial arrangement Wavy collagen fiber |
Stiffness: the elastic modulus in the range of 800–2000 MPa Tensile strength: at least 100 MPa |
[27][28] | |
Glass sponge spicules | Hierarchical structure | Stiffness: the elastic modulus is 40.82 ± 9.65 GPa Bending strength: the fracture stress is 3727.12 ± 660.77 MPa Estimated toughness for bending: 69.45 ± 11.71 MPa |
[29] | |
2D layered structures | Wood | Multi-layer fiber arrangement Velcro-like recovery mechanism |
Stiffness: the modulus is 30 GPa Shear strength: 300 MPa Fracture toughness: 15–30 kJ m−2 |
[21] |
Bone | Coaxial layered staggered structure | Stiffness: the elastic modulus is in the range of 15–20 GPa Tensile strength: 100–160 MPa Fracture toughness: 1–5 MPa m1/2 |
[7][30] | |
Crustacean exoskeletons | Bouligand structure Fibrous pore canal tubules |
Hardness: 947 MPa Stiffness: the Young’s modulus is 1069 ± 96 MPa Toughness: 8.3 ± 1.5 MPa |
[31] | |
Fish scales | Bouligand structure | Stiffness: the Young’s modulus is 0.86 ± 0.32 GPa Hardness: 2.0 ± 0.4 GPa Energy dissipation: 1.47 ± 1.08 MPa |
[32][33] | |
Dactyl club of the mantis shrimp | Bouligand structure Herringbone structure |
Hardness: 65–70 GPa Compressive strength: 4GPa |
[34] | |
Cuticle of the scorpion chela | Bouligand structure | Hardness: 230 ± 70 MPa Stiffness: the modulus is 9.5 ± 1.5 GPa |
[35] | |
3D cellular structures | Bird beaks | Foam structure Sandwich composite |
Low density: 0.1 g cm−3 Tensile strength: 50 MPa Stiffness: 1.4 GPa |
[36] |
Bird bones | Dense exterior Hollow interior Reinforcing internal structures |
Flexural modulus: 6.9–7.7 Gpa Density: about 2.15 g cm−3 |
[37] | |
Bird feather shafts | Dense exterior Hollow interior Foam structure |
Low density (foam): 0.037–0.08 g cm−3 Stiffness (cortex): 0.01–0.03 GPa |
[38] | |
Quills | Hollow interior Foam-like core |
Buckling strength (quill): 167.9 ± 39.3 MPa Stiffness (cortex): 2.6 ± 0.7 GPa Strain energy absorbed (quill): 14.3 ± 5.9 MJ m−3 |
[39] | |
Interface structures | Nacre | “Brick-and-mortar” architecture | Stiffness: 70–80 Gpa Tensile strength: 70–100 MPa Fracture toughness: 4–10 Mpa |
[21][40] |
Bird feather vane | Cascade slide–lock system | Separation force: 0.72 ± 0.34 mN Self-repairing stability: separation–repair process more than 1000 times |
[41] | |
Remora fish | Tooth-like spinules Vertical fiber structure |
Modulus (radial tension): 864 ± 334 kPa Breaking stress (circumferential tension): 2175 ± 555 kPa |
[42] |