We use cookies to distinguish you from other users and to provide you with a better experience on our websites. Close this message to accept cookies or find out how to manage your cookie settings.
To save content items to your account,
please confirm that you agree to abide by our usage policies.
If this is the first time you use this feature, you will be asked to authorise Cambridge Core to connect with your account.
Find out more about saving content to .
To save content items to your Kindle, first ensure no-reply@cambridge.org
is added to your Approved Personal Document E-mail List under your Personal Document Settings
on the Manage Your Content and Devices page of your Amazon account. Then enter the ‘name’ part
of your Kindle email address below.
Find out more about saving to your Kindle.
Note you can select to save to either the @free.kindle.com or @kindle.com variations.
‘@free.kindle.com’ emails are free but can only be saved to your device when it is connected to wi-fi.
‘@kindle.com’ emails can be delivered even when you are not connected to wi-fi, but note that service fees apply.
Neorealists argue that all states aim to acquire power and that state cooperation can therefore only be temporary, based on a common opposition to a third country. This view condemns the world to endless conflict for the indefinite future. Based upon careful attention to actual historical outcomes, this book contends that, while some countries and leaders have demonstrated excessive power drives, others have essentially underplayed their power and sought less position and influence than their comparative strength might have justified. Featuring case studies from across the globe, History and Neorealism examines how states have actually acted. The authors conclude that leadership, domestic politics, and the domain (of gain or loss) in which they reside play an important role along with international factors in raising the possibility of a world in which conflict does not remain constant and, though not eliminated, can be progressively reduced.
No scholar, historian, or policy-maker wishes to dispute the role that power plays in foreign affairs. From Thucydides to modern international politics, the power of a state has influenced its position and success in dealing with other countries. But the calculus of “power” is not the be-all and end-all of national policy in international relations. Countries are prompted to act as a result of their economic circumstances, their moral codes, and their institutional setting (reinforced by domestic politics) as much as by their position in the power hierarchy. Leaders frequently have ambitions that range beyond the limits that power technically permits. Sometimes, decision-makers also minimize their involvements owing to the pressures of internal factors. Sustained by such pressures, international institutions, ideologies, and recognized legitimacies temper and channel the pursuit of influence. Sometimes leaders strive to protect their own position against domestic opponents, even when their country might lose a war in consequence. The definition of the state's situation in foreign affairs also conditions outcomes: is the state rising or declining? Does action have to be taken to prevent further decline? In regard to each of these factors, the authors of this volume have shown in case after case that countries do not restrict their policies to what their “power line” apparently mandates – the relative position they occupy vis-à-vis other major nations in the power hierarchy. Instead they chart their own course – influenced by external pressures, but not determined by them.
When a major power acts aggressively and unpredictably, opponents often are nonplussed. The targets of aggressive action first interpret the move as a deliberate challenge, and are tempted to adopt an offensive response. But, they hesitate to respond until they understand why the opponent felt impelled to issue the challenge. Chairman Nikita Khrushchev of the Soviet Union placed “offensive” missiles in Cuba, although President John F. Kennedy had explicitly warned him not to do so. When the missiles were detected and the president informed on October 16, 1962, JFK reacted explosively. “He can't do this to me,” Kennedy said (in more graphic terms than reproduced here). Kennedy's advisers initially interpreted Khrushchev's move as a completely illegitimate and unparalleled action in terms of Soviet foreign policy. No Soviet leader had ever placed such missiles in the Eastern European satellite countries – how could they station them ninety miles off the coast of the United States? From Khrushchev's point of view, however, while the placement was abrupt and unprecedented, it was also a symmetrical response to American stationing of Jupiter missiles in Turkey near the southern border of the Soviet Union. The Soviet missiles were also sent in reaction to US threats to Cuba which were even more compelling than any Russian pressure on Turkey. “What was sauce for the goose was sauce for the gander,” Khrushchev reasoned.
Over recent decades the early management of acute stroke has changed dramatically and the early post-stroke period has been the focus of much research. With advances in pharmacotherapeutics, and on the basis of many randomized controlled trials, the potential interventions now available within the first 24–48 hours following acute stroke are numerous.
This chapter will present the evidence and best practice guidance for interventions during the first 24–48 hours following stroke, based upon the European Stroke Organisation Guidelines 2008 and the European Stroke Initiative recommendations for the management of intracranial hemorrhage [1,2]. For the purposes of this chapter, the interventions discussed will generally be limited to the initial 48 hours following ictus. Access to some of these therapies may not be universal and may be dictated by local availability at individual stroke units. As with other aspects of stroke care, however, close cooperation and inter-disciplinary communication are essential.
Thrombolysis
In respect of acute interventions, one of the most significant advances during the last two decades has been the introduction of intravenous thrombolysis as a standard therapy for a well-selected population of patients with acute ischemic stroke. At present, the only thrombolytic agent licensed in Europe for the treatment of ischemic stroke is recombinant-tissue plasminogen activator (rtPA), alteplase.
In [10] Segal shows that the groups of units in certain ordinary cohomology rings are the zeroth terms of generalised cohomology theories. Geometric methods then give a multiplicative transfer on these groups of units for fibrations with finite fibres; see Kahn and Priddy [6] and Adams ([1], 4). On the other hand Evens [5] by manipulations with cochains has constructed a multiplicative transfer in the cohomology of a group G and a subgroup H of finite index. Now it is well known that the algebraic cohomology of G and H can be identified with the topological cohomology of their classifying spaces BG and BH, and that there is a fibration BH→BG with finite fibres. This suggests thatEvens' algebraic transfer and the geometric transfer derived from Segal's work may be related. In the present paper I confirm this by constructing a common generalisation; I also describe some of its properties.
The theory of directed complexes is extended from free ω-categories by defining presentations in which the generators are atoms and the relations are equations between molecules. Our main result relates these presentations to the more standard algebraic presentations; we also show that every ω-category has a presentation by directed complexes. The approach is similar to that used by Crans for pasting presentations.
Let X and Y be pointed spaces. A phantom map from X to Y is a map whose restriction to any finite skeleton of X is null-homotopic. Let Ph (X, Y) denote the set of homotopy classes of phantom maps from X to Y. As a pointed set it is isomorphic to the lim1 term of the tower of groups
formula here
where Y(n) denotes the Postnikov approximation of Y through dimension n. The homomorphisms in this tower are induced by the projections ΩY(n)←ΩY(n+1)). The groups in this tower are not abelian in general; however they do have some nice algebraic properties.
Suppose that a group G is the semidirect product of a subgroup N and a normal subgroup M. Then the elements of G have unique expressions mn (m ∈ M, n ∈ N) and the commutator function
maps N x M into M. In fact there is an action (by automorphisms) of N on M given by
Conversely, if one is given an action of a group N on a group M then one can construct a semidirect product.