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Abstrak :
Skripsi ini menganalisis penyebab dari kegagalan keluarga politik Yasin Limpo untuk mempertahankan kekuasaan di Sulawesi Selatan 2018. Penelitian ini menggunakan kerangka analisis boundary control Edward Gibson, sebagai teori utama, dan dilengkapi dengan analisis otonomi elit dari Eva Etzony Halevy. Menggunakan metode kualitatif, hasil penelitian ini memperlihatkan bahwa ada tiga faktor yang menyebabkan kegagalan keluarga politik Yasin Limpo dalam pemilihan kepala daerah Sulawesi Selatan 2018. Pertama, melemahnya kontrol politik dari keluarga Yasin Limpo yang disebabkan oleh gagalnya strategi boundary strengthening mereka. Kedua, adanya strategi boundary opening yang berhasil melemahkan kekuatan keluarga Yasin Limpo. Ketiga, seiring dengan keberhasilan boundary opening, intensitas kompetisi antar elit di pilkada meningkat karena terjadi distribusi sumber daya antara elit elit.

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This thesis analyzes the causes of Yasin Limpo's political family failure to maintain power through the South Sulawesi Regional Head Election 2018. This study uses Edward Gibsons Boundary Control analysis framework, as the main theory, and is equipped with elite autonomy analysis from Eva Etzony Halevy. Using qualitative methods, the results of this study show that there are three factors that led to Yasin Limpo's political family failure in the South Sulawesi regional elections in 2018. First, the weakening of political control of Yasin Limpo family caused by the failure of their boundary strengthening strategy. Secondly, there was a boundary opening strategy from challenger elites who managed to weaken Yasin Limpos political family power. Third, along with the success of the boundary opening, the intensity of competition among elites in regional election increased due to resources distribution between elites.

Abstrak :
Lectures on a unified theory of and practical procedures for the numerical solution of very general classes of linear and nonlinear two point boundary-value problems.

Abstrak :
This book is the most comprehensive, up-to-date account of the popular numerical methods for solving boundary value problems in ordinary differential equations. It aims at a thorough understanding of the field by giving an in-depth analysis of the numerical methods by using decoupling principles. Numerous exercises and real-world examples are used throughout to demonstrate the methods and the theory. Although first published in 1988, this republication remains the most comprehensive theoretical coverage of the subject matter, not available elsewhere in one volume. Many problems, arising in a wide variety of application areas, give rise to mathematical models which form boundary value problems for ordinary differential equations. These problems rarely have a closed form solution, and computer simulation is typically used to obtain their approximate solution. This book discusses methods to carry out such computer simulations in a robust, efficient, and reliable manner.

Abstrak :
Finite element solution of boundary value problems: theory and computation provides a thorough, balanced introduction to both the theoretical and the computational aspects of the finite element method for solving boundary value problems for partial differential equations. Although significant advances have been made in the finite element method since this book first appeared in 1984, the basics have remained the same, and this classic, well-written text explains these basics and prepares the reader for more advanced study. Useful as both a reference and a textbook, complete with examples and exercises, it remains as relevant today as it was when originally published.

Abstrak :
This is the first book published in English devoted solely to the boundary function method, which is one of the asymptotic methods. This method provides an effective and simple way to obtain asymptotic approximations for the solutions of certain ordinary and partial differential equations containing small parameters in front of the highest derivatives. These equations, called singularly perturbed equations, are often used in modeling. In addition to numerous examples, the book includes discussions on singularly perturbed problems from chemical kinetics and heat conduction, semiconductor device modeling, and mathematical biology. The book also contains a variety of original ideas and explicit calculations previously available only in journal literature, as well as many concrete applied problems illustrating the boundary function method algorithms. Quite general asymptotic results described in the book are rigorous in the sense that, along with the asymptotic algorithms, in most cases the theorems on estimation of the remainder terms are presented. A survey of results of Russian mathematicians on the subject is provided; many of these results are not well known in the West.

Abstrak :
A study of the art and science of solving elliptic problems numerically, with an emphasis on problems that have important scientific and engineering applications, and that are solvable at moderate cost on computing machines.