Wave propagation of phonon and phason displacement modes in quasicrystals: Determination of wave parameters

The main idea of slow nuclear fission wave reactor is discussed and short review of the existing works is also presented. The aim of this paper is to clarify the physics of processes, which define the stationary wave of nuclear burning, and to develop the approaches determining the wave parameters. It is shown that the diffusion equation for fluence can be used to describe the stationary and non-stationary processes in the nuclear fission wave. Two conditions of stationary wave existence are first formulated in the paper. The rule of determination of wave velocity as the eigenvalue of boundary problem is also formulated.

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On the determination of the electromechanical coupling constant from non-dispersive surface acoustic wave propagation

Thin Solid Films ◽

10.1016/0040-6090(75)90313-2 ◽

1975 ◽

Vol 30 (1) ◽

pp. 127-129

Author(s):

M.K. Roy ◽

G. Cambon

Keyword(s):

Wave Propagation ◽

Acoustic Wave ◽

Surface Acoustic Wave ◽

Electromechanical Coupling ◽

Coupling Constant ◽

Acoustic Wave Propagation

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Reference-free determination of debonding length in reinforced concrete beams using guided wave propagation

Construction and Building Materials ◽

10.1016/j.conbuildmat.2019.02.143 ◽

2019 ◽

Vol 207 ◽

pp. 291-303 ◽

Cited By ~ 8

Author(s):

Beata Zima ◽

Rafał Kędra

Keyword(s):

Wave Propagation ◽

Reinforced Concrete ◽

Concrete Beams ◽

Guided Wave ◽

Reinforced Concrete Beams ◽

Guided Wave Propagation

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Determination of the charge distribution within an e-irradiated dielectric using the pressure wave propagation method

10.1109/ise.1988.38514 ◽

2003 ◽

Cited By ~ 1

Author(s):

M.P. Cals ◽

J.P. Marque ◽

C. Alquie

Keyword(s):

Wave Propagation ◽

Charge Distribution ◽

Pressure Wave ◽

Wave Propagation Method

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Space-time caustics

International Journal of Mathematics and Mathematical Sciences ◽

10.1155/s0161171286000662 ◽

1986 ◽

Vol 9 (3) ◽

pp. 531-540 ◽

Cited By ~ 3

Author(s):

Arthur D. Gorman

Keyword(s):

Wave Propagation ◽

Differential Equations ◽

Series Solution ◽

Asymptotic Series ◽

Inhomogeneous Media ◽

Linear Differential Equations ◽

Spatially Inhomogeneous ◽

Asymptotic Series Solution ◽

Linear Differential

The Lagrange manifold (WKB) formalism enables the determination of the asymptotic series solution of linear differential equations modelling wave propagation in spatially inhomogeneous media at caustic (turning) points. Here the formalism is adapted to determine a class of asymptotic solutions at caustic points for those equations modelling wave propagation in media with both spatial and temporal inhomogeneities. The analogous Schrodinger equation is also considered.

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