The Kurdistan Workers' Party (PKK) and popular support: counterterrorism towards an insurgency nature

The PKK has been a prolonged problem in Turkey, and various measures have been adopted to diminish and end the violence. In addition to the impacts on violence, these policies have also had an impact on public opinion and ethnic awareness of Kurds in Turkey. This article analyzes these policies and their effects on electoral support for the PKK by examining the vote shares of the pro-PKK political parties in national and local elections. It concludes that Turkey has conceptualized the issue solely as a problem of terrorism, but the goal, strategy, organization, and format of violence used by the PKK reflect the nature of an insurgency. Therefore, it is argued that Turkey, by ignoring the insurgency features, has disregarded the legitimate parts of the cause and related popular support, and thus has responded mostly with deterrent measures apart from the reforms of recent years. Results have shown that policies of deterrence culminated in a steady level of support for the PKK indicating that low level of legitimacy – as they were perceived by the people – of the policies resulted in viable popular and political support for the PKK. Despite the recent accommodative reforms, the existence of pro-PKK parties rallying electoral support in the political arena provided sustained level activities in the conventional politics in Turkey's municipal and national political system, in which they pursue pro-PKK agendas, such as ‘Autonomy’ and ‘Confederation’ as well as activities to increase the distinction in identity around the ethnic consciousness for more popular support. Yet, no clear pattern is identified between violence level and popular support in the macro-scale.     

An integral equation for the second moment function of a geometric process and its numerical solution

In this article, an integral equation satisfied by the second moment function M₂(t) of a geometric process is obtained. The numerical method based on the trapezoidal integration rule proposed by Tang and Lam for the geometric function M(t) is adapted to solve this integral equation. To illustrate the numerical method, the first interarrival time is assumed to be one of four common lifetime distributions, namely, exponential, gamma, Weibull, and lognormal. In addition to this method, a power series expansion is derived using the integral equation for the second moment function M₂(t), when the first interarrival time has an exponential distribution.