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Denna C-uppsats är en meta-analys som granskar 20 vetenskapliga artiklar om partnerrelaterat våld, grymheter i krig och könsmaktsordningar i militära familjer. Alla studier är publicerade mellan 1978 och 2011 och behandlar våld i parrelationer, grymheter som begåtts av både manliga och kvinnliga soldater och kausala samband mellan krig, militarism och det civila samhället. Mitt mål är att testa teorin som säger att krig beror på patriarkala köns-strukturer som konstruerar stereotypa maskuliniteter och femininiteter, vilka i sin tur definierar män som starka, aggressiva och känslolösa, medan kvinnor antas vara svaga, sårbara, och vårdande. Genom att undersöka och jämföra variabler i både positivistisk och konstruktivistisk forskning, söker jag likheter och skillnader som kan ge en vidare förståelse för hur detta fenomen är sammansatt. / This BA thesis is a meta-analysis that reviews 21 empirical studies on Intimate Partner Violence (IPV) and gender-relations among military families and the environmental structures in where they live and operate. All studies were published between 1978 and 2011 and reported Intimate Partner Violence in both military and civilian families, atrocities committed by both male and female soldiers and causalities on war and violence. My aim is to test the theory that says; war is depending on patriarchal gender-structures, that construct stereotype masculinities and femininities, which define men as strong, aggressive, and unemotional, while women are assumed to be weak, vulnerable, and caring. By examining both positivist and constructivist research, my ambition is to identify differences and similarities in those approaches, which can contribute to a wider understanding on this specific phenomenon.

This dissertation argues for the hope that is found in G. C. Berkouwer’s doctrines of providence and bodily resurrection in relation to the terrorist attack on September 11, 2001, and the rising pervasiveness of the doctrine of hyperpreterism among American Reformed circles. In Part I of the dissertation, Berkouwer’s doctrine of providence is explained and then evaluated and applied. By way of explanation and exposition, Berkouwer’s knowledge of providence is examined, along with his theology of providence in sustenance and government, in relation to miracles, and the dilemma of the existence of God and evil. Following that is an evaluation and application of the doctrine to the 9/11 terrorist attack on America. In Part II, a theological/doctrinal study is undertaken concerning the doctrine of resurrection. Hyper-preterism is examined, along with its leading proponents, and placed into interaction with Berkouwer’s views of the doctrine of the physical resurrection of the body at the eschaton. / Theology / M.Th. (Philosophy & Systematic Theology)

Interval analysis is an essential tool in the construction of validated numerical solutions of Initial Value Problems (IVP) for Ordinary (ODE) and Partial (PDE) Differential Equations. A validated solution typically consists of guaranteed lower and upper bounds for the exact solution or set of exact solutions in the case of uncertain data, i.e. it is an interval function (enclosure) containing all solutions of the problem. IVP for ODE: The central point of discussion is the wrapping effect. A new concept of wrapping function is introduced and applied in studying this effect. It is proved that the wrapping function is the limit of the enclosures produced by any method of certain type (propagate and wrap type). Then, the wrapping effect can be quantified as the difference between the wrapping function and the optimal interval enclosure of the solution set (or some norm of it). The problems with no wrapping effect are characterized as problems for which the wrapping function equals the optimal interval enclosure. A sufficient condition for no wrapping effect is that there exist a linear transformation, preserving the intervals, which reduces the right-hand side of the system of ODE to a quasi-isotone function. This condition is also necessary for linear problems and "near" necessary in the general case. Hyperbolic PDE: The Initial Value Problem with periodic boundary conditions for the wave equation is considered. It is proved that under certain conditions the problem is an operator equation with an operator of monotone type. Using the established monotone properties, an interval (validated) method for numerical solution of the problem is proposed. The solution is obtained step by step in the time dimension as a Fourier series of the space variable and a polynomial of the time variable. The numerical implementation involves computations in Fourier and Taylor functoids. Propagation of discontinuo~swaves is a serious problem when a Fourier series is used (Gibbs phenomenon, etc.). We propose the combined use of periodic splines and Fourier series for representing discontinuous functions and a method for propagating discontinuous waves. The numerical implementation involves computations in a Fourier hyper functoid. / Mathematical Sciences / D. Phil. (Mathematics)