A Boussinesq–Cerruti solution set for constant and linear distribution of normal and tangential load over a triangular area
J Li, EJ Berger - Journal of elasticity and the physical science of solids, 2001 - Springer
J Li, EJ Berger
Journal of elasticity and the physical science of solids, 2001•SpringerStarting from the elastic solution to a concentrated load on an elastic half space, this paper
derives all the required Boussinesq–Cerruti equations for constant, linear and bilinear
distributions of normal and tangential load over a triangle area, and presents a solution set
to the equations. The surface displacement field in both the normal and tangential direction
is obtained. The evaluations of Boussinesq–Cerruti equations are achieved by using various
integration techniques. This paper also suggests a composition methodology to construct …
derives all the required Boussinesq–Cerruti equations for constant, linear and bilinear
distributions of normal and tangential load over a triangle area, and presents a solution set
to the equations. The surface displacement field in both the normal and tangential direction
is obtained. The evaluations of Boussinesq–Cerruti equations are achieved by using various
integration techniques. This paper also suggests a composition methodology to construct …
Abstract
Starting from the elastic solution to a concentrated load on an elastic half space, this paper derives all the required Boussinesq–Cerruti equations for constant, linear and bilinear distributions of normal and tangential load over a triangle area, and presents a solution set to the equations. The surface displacement field in both the normal and tangential direction is obtained. The evaluations of Boussinesq–Cerruti equations are achieved by using various integration techniques. This paper also suggests a composition methodology to construct the solution due to more complicated loading profiles using the principle of superposition.
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