Jens Wirth – författare

At present, different concentrating solar thermal technologies (CST) have reached varying degrees of commercial availability. This emerging nature of CST means that there are market and technical impediments to accelerating its acceptance, including cost competitiveness, an understanding of technology capability and limitations, intermittency, and benefits of electricity storage. Many developed and some developing countries are currently working to address these barriers in order to scale up CST-based power generation. Given the considerable growth of CST development in several World Bank Group partner countries, there is a need to assess the recent experience of developed countries in designing and implementing regulatory frameworks and draw lesson that could facilitate the deployment of CST technologies in developing countries. Merely replicating developed countries’ schemes in the context of a developing country may not generate the desired outcomes. Against this background, this report (a) analyzes and draws lessons from the efforts of some developed countries and adapts them to the characteristics of developing economies; (b) assesses the cost reduction potential and economic and financial affordability of various CST technologies in emerging markets; (c) evaluates the potential for cost reduction and associated economic benefits derived from local manufacturing; and (d) suggests ways to tailor bidding models and practices, bid selection criteria, and structures for power purchase agreements (PPAs) for CST projects in developing market conditions.|Security sector reform (SSR) is widely recognized as key to conflict prevention, peace-building, sustainable development, and democratization. SSR has gained most practical relevance in the context of post-conflict reconstruction of so-called ""failed states'"" and states emerging from violent internal or inter-state conflict. As this volume shows, almost all states need to reform their security sectors to a greater or lesser extent, according to the specific security, political and socio-economic contexts, as well as in response to the new security challenges resulting from globalization and post-9/11 developments. Alan Bryden is a researcher at the Geneva Centre for the Democratic Control of Armed Forces. Heiner Hnggi is assistant director of the Geneva Centre for the Democratic Control of Armed Forces.

This book originates from the session "Harmonic Analysis and Partial Differential Equations" held at the 12th ISAAC Congress in Aveiro, and provides a quick overview over recent advances in partial differential equations with a particular focus on the interplay between tools from harmonic analysis, functional inequalities and variational characterisations of solutions to particular non-linear PDEs. It can serve as a useful source of information to mathematicians, scientists and engineers. The volume contains contributions of authors from a variety of countries on a wide range of active research areas covering different aspects of partial differential equations interacting with harmonic analysis and provides a state-of-the-art overview over ongoing research in the field. It shows original research in full detail allowing researchers as well as students to grasp new aspects and broaden their understanding of the area.

This book originates from the session "Harmonic Analysis and Partial Differential Equations" held at the 12th ISAAC Congress in Aveiro, and provides a quick overview over recent advances in partial differential equations with a particular focus on the interplay between tools from harmonic analysis, functional inequalities and variational characterisations of solutions to particular non-linear PDEs. It can serve as a useful source of information to mathematicians, scientists and engineers.  The volume contains contributions of authors from a variety of countries on a wide range of active research areas covering different aspects of partial differential equations interacting with harmonic analysis and provides a state-of-the-art overview over ongoing research in the field. It shows original research in full detail allowing researchers as well as students to grasp new aspects and broaden their understanding of the area.

This book originates from the session "Harmonic Analysis and Partial Differential Equations" held at the 12th ISAAC Congress in Aveiro, and provides a quick overview over recent advances in partial differential equations with a particular focus on the interplay between tools from harmonic analysis, functional inequalities and variational characterisations of solutions to particular non-linear PDEs. It can serve as a useful source of information to mathematicians, scientists and engineers. The volume contains contributions of authors from a variety of countries on a wide range of active research areas covering different aspects of partial differential equations interacting with harmonic analysis and provides a state-of-the-art overview over ongoing research in the field. It shows original research in full detail allowing researchers as well as students to grasp new aspects and broaden their understanding of the area.

This book collects papers related to the session “Harmonic Analysis and Partial Differential Equations” held at the 13th International ISAAC Congress in Ghent and provides an overview on recent trends and advances in the interplay between harmonic analysis and partial differential equations. The book can serve as useful source of information for mathematicians, scientists and engineers.The volume contains contributions of authors from a variety of countries on a wide range of active research areas covering different aspects of partial differential equations interacting with harmonic analysis and provides a state-of-the-art overview over ongoing research in the field. It shows original research in full detail allowing researchers as well as students to grasp new aspects and broaden their understanding of the area.

This book collects papers related to the session “Harmonic Analysis and Partial Differential Equations” held at the 13th International ISAAC Congress in Ghent and provides an overview on recent trends and advances in the interplay between harmonic analysis and partial differential equations. The book can serve as useful source of information for mathematicians, scientists and engineers.The volume contains contributions of authors from a variety of countries on a wide range of active research areas covering different aspects of partial differential equations interacting with harmonic analysis and provides a state-of-the-art overview over ongoing research in the field. It shows original research in full detail allowing researchers as well as students to grasp new aspects and broaden their understanding of the area.

This book collects papers related to the session “Harmonic Analysis and Partial Differential Equations” held at the 13th International ISAAC Congress in Ghent and provides an overview on recent trends and advances in the interplay between harmonic analysis and partial differential equations. The book can serve as useful source of information for mathematicians, scientists and engineers.The volume contains contributions of authors from a variety of countries on a wide range of active research areas covering different aspects of partial differential equations interacting with harmonic analysis and provides a state-of-the-art overview over ongoing research in the field. It shows original research in full detail allowing researchers as well as students to grasp new aspects and broaden their understanding of the area.

The book provides a quick overview of a wide range of active research areas in partial differential equations. The book can serve as a useful source of information to mathematicians, scientists and engineers. The volume contains contributions from authors from a large variety of countries on different aspects of partial differential equations, such as evolution equations and estimates for their solutions, control theory, inverse problems, nonlinear equations, elliptic theory on singular domains, numerical approaches.

The book provides a quick overview of a wide range of active research areas in partial differential equations. The book can serve as a useful source of information to mathematicians, scientists and engineers. The volume contains contributions from authors from a large variety of countries on different aspects of partial differential equations, such as evolution equations and estimates for their solutions, control theory, inverse problems, nonlinear equations, elliptic theory on singular domains, numerical approaches.

The book provides a quick overview of a wide range of active research areas in partial differential equations. The book can serve as a useful source of information to mathematicians, scientists and engineers. The volume contains contributions from authors from a large variety of countries on different aspects of partial differential equations, such as evolution equations and estimates for their solutions, control theory, inverse problems, nonlinear equations, elliptic theory on singular domains, numerical approaches.

Evolution equations of hyperbolic or more general p-evolution type form an active field of current research. This volume aims to collect some recent advances in the area in order to allow a quick overview of ongoing research. The contributors are first rate mathematicians. This collection of research papers is centred around parametrix constructions  and microlocal analysis; asymptotic constructions of solutions; energy and dispersive estimates; and associated spectral transforms. Applications concerning elasticity and general relativity complement the volume. The book gives an overview of a variety of ongoing current research in the field and, therefore, allows researchers as well as students to grasp new aspects and broaden their understanding of the area. ​

Evolution equations of hyperbolic or more general p-evolution type form an active field of current research. This volume aims to collect some recent advances in the area in order to allow a quick overview of ongoing research. The contributors are first rate mathematicians. This collection of research papers is centred around parametrix constructions  and microlocal analysis; asymptotic constructions of solutions; energy and dispersive estimates; and associated spectral transforms. Applications concerning elasticity and general relativity complement the volume. The book gives an overview of a variety of ongoing current research in the field and, therefore, allows researchers as well as students to grasp new aspects and broaden their understanding of the area. ​

Evolution equations of hyperbolic or more general p-evolution type form an active field of current research. This volume aims to collect some recent advances in the area in order to allow a quick overview of ongoing research. The contributors are first rate mathematicians. This collection of research papers is centred around parametrix constructions  and microlocal analysis; asymptotic constructions of solutions; energy and dispersive estimates; and associated spectral transforms. Applications concerning elasticity and general relativity complement the volume. The book gives an overview of a variety of ongoing current research in the field and, therefore, allows researchers as well as students to grasp new aspects and broaden their understanding of the area. ​

This book targets graduate students and researchers who want to learn about Lebesgue spaces and solutions to hyperbolic equations. It is divided into two parts.Part 1 provides an introduction to the theory of variable Lebesgue spaces: Banach function spaces like the classical Lebesgue spaces but with the constant exponent replaced by an exponent function. These spaces arise naturally from the study of partial differential equations and variational integrals with non-standard growth conditions. They have applications to electrorheological fluids in physics and to image reconstruction. After an introduction that sketches history and motivation, the authors develop the function space properties of variable Lebesgue spaces; proofs are modeled on the classical theory. Subsequently, the Hardy-Littlewood maximal operator is discussed. In the last chapter, other operators from harmonic analysis are considered, such as convolution operators and singular integrals. The text is mostly self-contained, with only some more technical proofs and background material omitted. Part 2 gives an overview of the asymptotic properties of solutions to hyperbolic equations and systems with time-dependent coefficients. First, an overview of known results is given for general scalar hyperbolic equations of higher order with constant coefficients. Then strongly hyperbolic systems with time-dependent coefficients are considered. A feature of the described approach is that oscillations in coefficients are allowed. Propagators for the Cauchy problems are constructed as oscillatory integrals by working in appropriate time-frequency symbol classes. A number of examples is considered and the sharpness of results is discussed. An exemplary treatment of dissipative terms shows how effective lower order terms can change asymptotic properties and thus complements the exposition.

Das Buch basiert auf einer Vorlesung zur asymptotischen Analysis, die der Autor mehrfach an der Universität Stuttgart gehalten hat. Es richtet sich dabei sowohl an Studierende, die asymptotische Methoden kennenlernen wollen, als auch an Anwender, die neue Impulse für ihre Arbeit suchen. Nach einer kurzen Einführung asymptotischer Konzepte werden dabei insbesondere asymptotische Entwicklungen und das Rechnen mit asymptotischen Entwicklungen thematisiert. Standardtechniken zum Beweis asymptotischer Formeln, wie die Methode von Laplace und die Methode des steilsten Abstiegs zur Abschätzung von komplexen Kurvenintegralen, werden an Beispielen diskutiert.Ein immer wiederkehrendes Motiv ist dabei der Zusammenhang zwischen dem asymptotischen Verhalten einer Folge oder Funktion einerseits und analytischen Fortsetzungen eines über eine Transformation zugeordneten Objektes andererseits. Auf diese Weise werden Erzeugendenfunktionen thematisiert und genutzt, um Rekursionsgleichungen zu lösen.Weiter wird die Theorie der Laplace- und Mellintransformation aufgebaut, um Differentialgleichungen zu verstehen und einfache Abelsche und Taubersche Sätze formulieren zu können. Anschließend werden Dirichletreihen zur Untersuchung zahlentheoretischer Funktionen und zum Beweis des Primzahlsatzes genutzt. Ergänzend dazu werden in einem letzten Kapitel analytische Störungsresultate für Nullstellen von Polynomen sowie für Eigenwerte behandelt und Differentialgleichungen mit regulären und irregulären singulären Punkten diskutiert und das asymptische Verhalten von Lösungen in der Nähe dieser Punkte untersucht.

Das Buch basiert auf einer Vorlesung zur asymptotischen Analysis, die der Autor mehrfach an der Universität Stuttgart gehalten hat. Es richtet sich dabei sowohl an Studierende, die asymptotische Methoden kennenlernen wollen, als auch an Anwender, die neue Impulse für ihre Arbeit suchen. Nach einer kurzen Einführung asymptotischer Konzepte werden dabei insbesondere asymptotische Entwicklungen und das Rechnen mit asymptotischen Entwicklungen thematisiert. Standardtechniken zum Beweis asymptotischer Formeln, wie die Methode von Laplace und die Methode des steilsten Abstiegs zur Abschätzung von komplexen Kurvenintegralen, werden an Beispielen diskutiert. Ein immer wiederkehrendes Motiv ist dabei der Zusammenhang zwischen dem asymptotischen Verhalten einer Folge oder Funktion einerseits und analytischen Fortsetzungen eines über eine Transformation zugeordneten Objektes andererseits. Auf diese Weise werden Erzeugendenfunktionen thematisiert und genutzt, um Rekursionsgleichungen zu lösen.Weiter wird die Theorie der Laplace- und Mellintransformation aufgebaut, um Differentialgleichungen zu verstehen und einfache Abelsche und Taubersche Sätze formulieren zu können. Anschließend werden Dirichletreihen zur Untersuchung zahlentheoretischer Funktionen und zum Beweis des Primzahlsatzes genutzt. Ergänzend dazu werden in einem letzten Kapitel analytische Störungsresultate für Nullstellen von Polynomen sowie für Eigenwerte behandelt und Differentialgleichungen mit regulären und irregulären singulären Punkten diskutiert und das asymptische Verhalten von Lösungen in der Nähe dieser Punkte untersucht.