This edited collection analyzes the innovative changes in Japan's foreign policy. Pursuing new relationships with South Asia, Africa, and Eastern Europe, Japanese initiatives include regional peace-building and human security activities, Asian multilateralism, and the Indo-Pacific concept. This collection focuses on these evolving international relationships through Japan's unique approach to political change and continuity.

An exploration of the roles that pro- and anti-government militias, private armed groups, vigilantes, and gangs play in local communities in the new democracies of Southeast Asia. Scholars have typically characterized irregular forces as spoilers and infiltrators in post-conflict peacebuilding processes. The contributors to this book challenge this conventional understanding of irregular forces in Southeast Asia, demonstrating that they often attract solid support from civilians and can be major contributors to the building of local security - a process by which local residents, in the absence of an effective police force, develop, partner or are at least included in the management of community crimes and other violence. They analyze irregular forces' dealings with political actors at the community level, explaining why and how forces are incorporated in and collaborate with legitimate institutions without using violence against them. Offering a new approach to dealing with irregular forces in Southeast Asia, contributors explore new theoretical frameworks that are better suited for evaluating irregular forces' relationship to different security providers and the political environments in the region. Specifically, they examine case studies from Indonesia, Timor-Leste, the Philippines, and Thailand. A valuable resource for researchers, students and practitioners in the areas of conflict resolution, peacebuilding, and security governance, especially those with a focus on Southeast Asia. This book will also be of great interest to scholars of the sociology and anthropology of the region.

This book provides a comprehensive analysis of time domain boundary integral equations and their discretisation by convolution quadrature and the boundary element method. Properties of convolution quadrature, based on both linear multistep and Runge-Kutta methods, are explained in detail, always with wave propagation problems in mind. Main algorithms for implementing the discrete schemes are described and illustrated by short Matlab codes; translation to other languages can be found on the accompanying GitHub page. The codes are used to present numerous numerical examples to give the reader a feeling for the qualitative behaviour of the discrete schemes in practice. Applications to acoustic and electromagnetic scattering are described with an emphasis on the acoustic case where the fully discrete schemes for sound-soft and sound-hard scattering are developed and analysed in detail. A strength of the book is that more advanced applications such as linear and non-linear impedance boundary conditions and FEM/BEM coupling are also covered. While the focus is on wave scattering, a chapter on parabolic problems is included which also covers the relevant fast and oblivious algorithms. Finally, a brief description of data sparse techniques and modified convolution quadrature methods completes the book. Suitable for graduate students and above, this book is essentially self-contained, with background in mathematical analysis listed in the appendix along with other useful facts. Although not strictly necessary, some familiarity with boundary integral equations for steady state problems is desirable.

An exploration of the roles that pro- and anti-government militias, private armed groups, vigilantes, and gangs play in local communities in the new democracies of Southeast Asia. Scholars have typically characterized irregular forces as spoilers and infiltrators in post-conflict peacebuilding processes. The contributors to this book challenge this conventional understanding of irregular forces in Southeast Asia, demonstrating that they often attract solid support from civilians and can be major contributors to the building of local security — a process by which local residents, in the absence of an effective police force, develop, partner or are at least included in the management of community crimes and other violence. They analyze irregular forces’ dealings with political actors at the community level, explaining why and how forces are incorporated in and collaborate with legitimate institutions without using violence against them. Offering a new approach to dealing with irregular forces in Southeast Asia, contributors explore new theoretical frameworks that are better suited for evaluating irregular forces’ relationship to different security providers and the political environments in the region. Specifically, they examine case studies from Indonesia, Timor-Leste, the Philippines, and Thailand. A valuable resource for researchers, students and practitioners in the areas of conflict resolution, peacebuilding, and security governance, especially those with a focus on Southeast Asia. This book will also be of great interest to scholars of the sociology and anthropology of the region.

Variational Techniques for Elliptic Partial Differential Equations, intended for graduate students studying applied math, analysis, and/or numerical analysis, provides the necessary tools to understand the structure and solvability of elliptic partial differential equations. Beginning with the necessary definitions and theorems from distribution theory, the book gradually builds the functional analytic framework for studying elliptic PDE using variational formulations. Rather than introducing all of the prerequisites in the first chapters, it is the introduction of new problems which motivates the development of the associated analytical tools. In this way the student who is encountering this material for the first time will be aware of exactly what theory is needed, and for which problems. Features A detailed and rigorous development of the theory of Sobolev spaces on Lipschitz domains, including the trace operator and the normal component of vector fields An integration of functional analysis concepts involving Hilbert spaces and the problems which can be solved with these concepts, rather than separating the two Introduction to the analytical tools needed for physical problems of interest like time-harmonic waves, Stokes and Darcy flow, surface differential equations, Maxwell cavity problems, etc. A variety of problems which serve to reinforce and expand upon the material in each chapter, including applications in fluid and solid mechanics

This book offers a thorough and self-contained exposition of the mathematics of time-domain boundary integral equations associated to the wave equation, including applications to scattering of acoustic and elastic waves. The book offers two different approaches for the analysis of these integral equations, including a systematic treatment of their numerical discretization using Galerkin (Boundary Element) methods in the space variables and Convolution Quadrature in the time variable. The first approach follows classical work started in the late eighties, based on Laplace transforms estimates. This approach has been refined and made more accessible by tailoring the necessary mathematical tools, avoiding an excess of generality. A second approach contains a novel point of view that the author and some of his collaborators have been developing in recent years, using the semigroup theory of evolution equations to obtain improved results. The extension to electromagnetic waves is explained in one of the appendices.

This edited collection analyzes the innovative changes in Japan's foreign policy. Pursuing new relationships with South Asia, Africa, and Eastern Europe, Japanese initiatives include regional peace-building and human security activities, Asian multilateralism, and the Indo-Pacific concept. This collection focuses on these evolving international relationships through Japan's unique approach to political change and continuity.

Variational Techniques for Elliptic Partial Differential Equations, intended for graduate students studying applied math, analysis, and/or numerical analysis, provides the necessary tools to understand the structure and solvability of elliptic partial differential equations. Beginning with the necessary definitions and theorems from distribution theory, the book gradually builds the functional analytic framework for studying elliptic PDE using variational formulations. Rather than introducing all of the prerequisites in the first chapters, it is the introduction of new problems which motivates the development of the associated analytical tools. In this way the student who is encountering this material for the first time will be aware of exactly what theory is needed, and for which problems. Features A detailed and rigorous development of the theory of Sobolev spaces on Lipschitz domains, including the trace operator and the normal component of vector fields An integration of functional analysis concepts involving Hilbert spaces and the problems which can be solved with these concepts, rather than separating the two Introduction to the analytical tools needed for physical problems of interest like time-harmonic waves, Stokes and Darcy flow, surface differential equations, Maxwell cavity problems, etc. A variety of problems which serve to reinforce and expand upon the material in each chapter, including applications in fluid and solid mechanics

This edition presents 65 diverse songs by major composers of German art song, or lieder, and is the perfect one-volume lieder source for voice students. All the songs are new Vocal Library editions. Historical notes about the relevant history and background of each song are included, as are line-by-line translations for study. A select committee of experienced voice teachers was consulted to choose the most essential and vocally instructive songs in compiling this collection. Composers represented: Beethoven, Brahms, Franz, Gustav Mahler, Alma Mahler, Fanny Hensel, Mendelssohn, Mozart, Schubert, Clara Schumann, Robert Schumann, Strauss, Wolf. Co-editor Dr. Virginia Saya, on the faculty of Loyola Marymount University, is a musicologist with a special interest in lieder. This collection includes the first American edition of Funf Ophelia Lieder by Brahms. 288 pages, sewn binding.

This book offers a thorough and self-contained exposition of the mathematics of time-domain boundary integral equations associated to the wave equation, including applications to scattering of acoustic and elastic waves. The book offers two different approaches for the analysis of these integral equations, including a systematic treatment of their numerical discretization using Galerkin (Boundary Element) methods in the space variables and Convolution Quadrature in the time variable. The first approach follows classical work started in the late eighties, based on Laplace transforms estimates. This approach has been refined and made more accessible by tailoring the necessary mathematical tools, avoiding an excess of generality. A second approach contains a novel point of view that the author and some of his collaborators have been developing in recent years, using the semigroup theory of evolution equations to obtain improved results. The extension to electromagnetic waves is explained in one of the appendices.

Aaron McDuffie Moore (1863-1923) was born in rural Columbus County in eastern North Carolina at the close of the Civil War. Defying the odds stacked against an African American of this era, he pursued an education, alternating between work on the family farm and attending school. Moore originally dreamed of becoming an educator and attended notable teacher training schools in the state. But later, while at Shaw University, he followed another passion and entered Leonard Medical School. Dr. Moore graduated with honors in 1888 and became the first practicing African American physician in the city of Durham, North Carolina. He went on to establish the Durham Drug Company and the Durham Colored Library; spearhead and run Lincoln Hospital, the city's first secular, freestanding African American hospital; cofound North Carolina Mutual Life Insurance Company; help launch Rosenwald schools for African American children statewide; and foster the development of Durham's Hayti community. Dr. Moore was one-third of the mighty "Triumvirat" alongside John Merrick and C. C. Spaulding, credited with establishing Durham as the capital of the African American middle class in the late nineteenth and early twentieth centuries and founding Durham's famed Black Wall Street. His legacy can still be seen on the city streets and country backroads today, and an examination of his life provides key insights into the history of Durham, the state, and the nation during Reconstruction and the beginning of the Jim Crow Era.