During her trainee nursing placement in a psychiatric hospital in England, Claire Vowles discovers a bundle of unposted letters written by Layla, an ex-patient, to her husband Ali in Iran. Claire sets out to unravel why the letters were at the hospital and what this means, and through this quest she touches many lives; at a considerable cost. If Only I Knew is narrated by Claire’s psychiatrist offering an interesting perspective in this fictional tale.
Understanding Global Politics is a pioneering work, which analyses contemporary issues such as climate change, migration, nuclear proliferation, terrorism as well as feminist perspective on International Relations. It covers the various dimensions of globalisation which affects on the accelerating world. The intergovernmental agencies such as International Atomic Energy Agency (IAEA), International Court of Justice as well as the United Nations, are instrumental in directing the energies towards the control of proliferation of nuclear weapons. The last section of the book deliberates on the global shifts, power and governance in a fast changing world order. The salience of global, regional and economic groupings like WTO, IMF, World Bank, BRICS, EU, etc are covered in great detail. The book presents an opportunity to engage in Applied Global Politics and explore the core concept by students of Political Science, International Relations, as well as refresher for scholars of defence and security studies.
Given a compact metric space $(\Omega,d)$ equipped with a non-atomic, probability measure $m$ and a positive decreasing function $\psi$, we consider a natural class of lim sup subsets $\Lambda(\psi)$ of $\Omega$. The classical lim sup set $W(\psi)$ of `$\p$-approximable' numbers in the theory of metric Diophantine approximation fall within this class. We establish sufficient conditions (which are also necessary under some natural assumptions) for the $m$-measure of $\Lambda(\psi)$to be either positive or full in $\Omega$ and for the Hausdorff $f$-measure to be infinite. The classical theorems of Khintchine-Groshev and Jarník concerning $W(\psi)$ fall into our general framework. The main results provide a unifying treatment of numerous problems in metric Diophantineapproximation including those for real, complex and $p$-adic fields associated with both independent and dependent quantities. Applications also include those to Kleinian groups and rational maps. Compared to previous works our framework allows us to successfully remove many unnecessary conditions and strengthen fundamental results such as Jarník's theorem and the Baker-Schmidt theorem. In particular, the strengthening of Jarník's theorem opens up the Duffin-Schaeffer conjecturefor Hausdorff measures.
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