Extensions of this relation to 3 dimensions involve a fourth-order tensor with 81 coefficients symbolized sigma for stiffness, or Cauchy's 36-entry compliance matrix. Inapplicable to rubber, this relation applies below the yield strength to linear-elastic materials for which Young's modulus is defined. Usable for a parallel or series system of harmonic oscillators, as well as individuals, for 10 points, name this law stating that the restoring force is proportional to displacement, by the formul
Extensions of this relation to 3 dimensions involve a fourth-order tensor with 81 coefficients symbolized sigma for stiffness, or Cauchy's 36-entry compliance matrix. Inapplicable to rubber, this relation applies below the yield strength to linear-elastic materials for which Young's modulus is defined. Usable for a parallel or series system of harmonic oscillators, as well as individuals, for 10 points, name this law stating that the restoring force is proportional to displacement, by the formula F equals negative k x, in springs.
Extensions of this relation to 3 dimensions involve a fourth-order tensor with 81 coefficients symbolized sigma for stiffness, or Cauchy's 36-entry compliance matrix.
Hooke's Law