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Small amplitude vibrations of an internally constrained elastic layer
D. G. Roxburgh, G. A. Rogerson
School of Mathematical & Computer Sciences
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INIS
layers
100%
amplitudes
100%
surfaces
66%
speed
66%
expansion
66%
constraints
66%
boundary conditions
66%
harmonics
66%
strains
33%
asymptotic solutions
33%
solutions
33%
shear
33%
fibers
33%
presses
33%
plates
33%
energy
33%
dispersion relations
33%
numerical solution
33%
equations of motion
33%
speed limit
33%
Engineering
Phase Speed
100%
Boundary Condition
100%
Academic Press
50%
Free Surface
50%
Harmonic Wave
50%
Dispersion Relation
50%
Energy Function
50%
Harmonics
50%
Shearing
50%
Numerical Solution
50%
Strain Energy
50%
Asymptotic Expansion
50%
Taylor Series
50%
Speed Limit
50%
Mathematics
Boundary Condition
100%
Elastic Layer
100%
Wave Speed
50%
Asymptotic Expansion
50%
Taylor Series
50%
Strain Energy
50%
Numerical Solution
50%
Energy Function
50%
Free Surface
50%
Dispersion Relation
50%