The Future of Law and Development: Second Generation Reforms and the Incorporation of the Social

This paper probes the manner in which the IFIs are managing the incorporation of social justice and greater participation in the development agenda, and describes how the pursuit of social objectives, in turn, is affected by the governance agenda as a whole

“Making Up” with Law in Development

This article draws on Ian Hacking’s idea of “making up people” to reflect on the relationship between development knowledge, practice, and expertise. Using Hacking’s five-part model as a counterpoint to mainstream accounts of development and its tasks, it (re)describes the manner in which development vision informs practice, while practice itself reconstructs the horizon of possibilities for developing states and their populations. The picture that emerges is one of tight interconnections between expertise-driven institutional practice and what we come to see and therefore to “know” about development. It is also one in which iconic figures such as the entrepreneurial woman emerge as products of, and catalysts to, legal and policy reform. Hacking’s model can be productively applied to related projects, illuminating the paths of international (and domestic) rights-based struggles for gender equality. It thus stands to reveal otherwise opaque connections among projects in which law plays a central role

Time-parallel simulation of the Schr\"odinger Equation

The numerical simulation of the time-dependent Schr\"odinger equation for quantum systems is a very active research topic. Yet, resolving the solution sufficiently in space and time is challenging and mandates the use of modern high-performance computing systems. While classical parallelization techniques in space can reduce the runtime per time-step, novel parallel-in-time integrators expose parallelism in the temporal domain. They work, however, not very well for wave-type problems such as the Schr\"odinger equation. One notable exception is the rational approximation of exponential integrators. In this paper we derive an efficient variant of this approach suitable for the complex-valued Schr\"odinger equation. Using the Faber-Carath\'eodory-Fej\'er approximation, this variant is already a fast serial and in particular an efficient time-parallel integrator. It can be used to augment classical parallelization in space and we show the efficiency and effectiveness of our method along the lines of two challenging, realistic examples.Comment: 29 pages, 4 figures, 7 table