This book provides an introduction into the diversity of the environmental movement through great characters in the green sector. The book describes inspiring personal achievements, and at the same time it provides readers with information regarding the history, the main directions and the ethical principles of the environmental movement. Some of the most important characters of the movement from all around the world, are included in the book. As well as the title characters, Buddha and Leonardo DiCaprio, other famous environmentalists like Albert Schweitzer, David Attenborough and Jane Goodall are discussed. Some of the less well-known but equally important environmentalists such as Chico Mendes, Bruno Manser, Henry Spira, Tom Regan or Rossano Ercolini are highlighted in the various chapters. The selection of characters represents all major branches within the green sector, ranging from medieval saints to Hollywood celebrities, from university professors to field activists, from politicians to philosophers, from ecofeminists to radicals.

This book is a concise and self-contained introduction of recent techniques to prove local spectral universality for large random matrices. Random matrix theory is a fast expanding research area, and this book mainly focuses on the methods that the authors participated in developing over the past few years. Many other interesting topics are not included, and neither are several new developments within the framework of these methods. The authors have chosen instead to present key concepts that they believe are the core of these methods and should be relevant for future applications. They keep technicalities to a minimum to make the book accessible to graduate students. With this in mind, they include in this book the basic notions and tools for high-dimensional analysis, such as large deviation, entropy, Dirichlet form, and the logarithmic Sobolev inequality. This manuscript has been developed and continuously improved over the last five years. The authors have taught this material in several regular graduate courses at Harvard, Munich, and Vienna, in addition to various summer schools and short courses.

This book provides an introduction into the diversity of the environmental movement through great characters in the green sector. The book describes inspiring personal achievements, and at the same time it provides readers with information regarding the history, the main directions and the ethical principles of the environmental movement. Some of the most important characters of the movement from all around the world, are included in the book. As well as the title characters, Buddha and Leonardo DiCaprio, other famous environmentalists like Albert Schweitzer, David Attenborough and Jane Goodall are discussed. Some of the less well-known but equally important environmentalists such as Chico Mendes, Bruno Manser, Henry Spira, Tom Regan or Rossano Ercolini are highlighted in the various chapters. The selection of characters represents all major branches within the green sector, ranging from medieval saints to Hollywood celebrities, from university professors to field activists, from politicians to philosophers, from ecofeminists to radicals.

The authors consider the nonlinear equation $-\frac 1m=z+Sm$ with a parameter $z$ in the complex upper half plane $\mathbb H $, where $S$ is a positivity preserving symmetric linear operator acting on bounded functions. The solution with values in $ \mathbb H$ is unique and its $z$-dependence is conveniently described as the Stieltjes transforms of a family of measures $v$ on $\mathbb R$. In a previous paper the authors qualitatively identified the possible singular behaviors of $v$: under suitable conditions on $S$ we showed that in the density of $v$ only algebraic singularities of degree two or three may occur. In this paper the authors give a comprehensive analysis of these singularities with uniform quantitative controls. They also find a universal shape describing the transition regime between the square root and cubic root singularities. Finally, motivated by random matrix applications in the authors' companion paper they present a complete stability analysis of the equation for any $z\in \mathbb H$, including the vicinity of the singularities.