Sentence examples for matrix scattering problem from inspiring English sources

The transfer matrix scattering problem can now be posed as T Y = ζ 2 Y, Y ∈ D ( T ).

Equations 13 and 14 are next used to transform the (D + 2)×(D + 4) matrix of the system of equations of motion, Equation 11, into an inhomogeneous (D + 2)×(D + 2) matrix for the scattering problem.

The multichannel scattering problem is formulated as a system of nonlinear functional equations for the wave function and reaction matrix.

For the matrix Sturm-Liouville operator on the half-line, Agranovich and Marchenko [5] have made an extensive research on the inverse scattering problem, using the transformation operator method [1, 2].

One dimensional quantum wave guide theory is developed and Transfer matrix method in conjunction with spin-dependent Griffith's boundary condition is used to calculate the transmission coefficients of the corresponding one-electron scattering problem.

The inverse scattering problem consists in recovering the coefficient from the scattering data.

The inverse scattering problem consists in recovering the coefficient (q (x )) from the scattering data.

The inverse scattering problem for boundary value problem (1.1)–(1.3) consists in recovering the coefficient from the scattering data.

Finally, selected aspects of the inverse scattering problem are considered.

Well-posedness problem and scattering problem for DGH equation were also discussed in [34].

In Section 2, the main integral equation of the inverse scattering problem is derived, by its scattering data.