A First Course in Continuum Mechanics: Bibliography
By Oscar Gonzalez, Andrew M. Stuart. 2008
309 citations recorded by the source corpus.
Subfields: History, Literature and Literary Theory, Sociology and Political Science
View Paper: https://www.semanticscholar.org/paper/a307bba7865d39425ac45a635d88351e534e25c5
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Citations in the corpus
- The material point method for simulating continuum materials (2016, unknown): “Letting V(X, t) = ∂Φ(X,t)∂t = ∂x(X,t) ∂t be the velocity defined over X, the Lagrangian view of the equations are [Gonzalez and Stuart, 2008] R(X, t)J(X, t) = R(X, 0) Conservation of mass, (88) R(X, 0) ∂V ∂t = ∇X ·P+ R(X, 0)g Conservation of momentum, (89) where X ∈ Ω0,t > 0.”
- Methods for calculating stress intensity factors in anisotropic materials: Part II—Arbitrary geometry (2007, background): “T E D It may be noted that the elasticity community uses the transform of this matrix (see for example, [12] pp.”
- Finite Element Modeling and Simulation with ANSYS Workbench (2014, background): “Solid elements based on 3-D elasticity [10,11] are the most general elements for stress analysis when the simplified bar, beam, plane stress/strain, plate/shell elements are no longer valid or accurate.”