Sung Min Hong – författare

The purpose of this study is to identify and develop appreciation for the theme of the reversal of weeping in Luke''s gospel. Lukan scholarship has not fully recognized the reversal of weeping as a distinctive theme.By understanding Luke''s third beatitude (6:21b) and third woe (6:25b) as two pegs on which the theme of the reversal of weeping is hung, it proposes that the reversal of weeping is a distinctive theme in Luke. In doing so, Luke repetitively uses κλαίω to highlight the theme. This technique of Leitwort leads readers to focus on the reversal of weeping more effectively. Luke''s presentation of the reversal of weeping is not limited to identifying it as a distinctive theme. There are narrative intentions and theological implications that Luke also targets. First, Luke wants to demonstrate concern for marginalized groups in society. He also shows how their fortunes are reversed by Jesus. Second, Luke portrays Jesus as the promised prophet, describing him as like Elijah and Jeremiah, but superior to them. Finally, Luke provides the reversal of weeping as a significant phenomenon of the kingdom of God, particularly to show that the presence of God''s kingdom is inaugurated and realized in Jesus Christ.

The book covers all aspects from the expansion of the Boltzmann transport equation with harmonic functions to application to devices, where transport in the bulk and in inversion layers is considered. The important aspects of stabilization and band structure mapping are discussed in detail. This is done not only for the full band structure of the 3D k-space, but also for the warped band structure of the quasi 2D hole gas. Efficient methods for building the Schrödinger equation for arbitrary surface or strain directions, gridding of the 2D k-space and solving it together with the other two equations are presented.

The book covers all aspects from the expansion of the Boltzmann transport equation with harmonic functions to application to devices, where transport in the bulk and in inversion layers is considered. The important aspects of stabilization and band structure mapping are discussed in detail. This is done not only for the full band structure of the 3D k-space, but also for the warped band structure of the quasi 2D hole gas. Efficient methods for building the Schrödinger equation for arbitrary surface or strain directions, gridding of the 2D k-space and solving it together with the other two equations are presented.