Solutions to partial differential equations or systems often, over specific time periods, exhibit smooth behaviour. Given sufficient time, however, they almost invariably undergo a brutal change in behaviour, and this phenomenon has become known as blowup. In this book, the author provides an overview of what is known about this situation and discusses many of the open problems concerning it.

A young girl spends her summer vacation in a country house where a tiger roams . . . A man reading a mystery finds out too late that he is the murderer’s intended victim . . . Originally published in hardcover as End of the Game and Other Stories, the fifteen stories collected here—including “Blow-Up,” which was the basis for Michelangelo Antonioni’s film of the same name—shows Julio Cortázar's nimble capacity to explore the shadowy realm where the everyday meets the mysterious, perhaps even the terrible.

Michelangelo Antonioni's 1966 film Blow-Up is a masterfully constructed and paced exploration of the enigmas that challenge our interpretations of both the moving and the still image. Photography plays a key role at the very core of the film, providing the metaphorical site for the director's questioning of the relationship between reality and perceptions. This book provides a fresh and stimulating study of Antonioni's masterpiece. It reassembles and re-tells - through onset stills and the original blow-ups - the film's key narrative and pictorial strands in a focused visual investigation that is complemented by the authors' analytical essays. These texts draw on new research and effectively situate the film in the social and creative contexts that informed Antonioni's screenplay and art direction - on the one hand through an account of the milieu of fashionable photographers and models and the media through which they became so vivid a phenomenon, and on the other hand through the revelation of the artistic and literary reference points that so pervasively enrich the film.

Property will cost us the earth The science on climate change has been clear for a very long time now. Yet despite decades of appeals, mass street protests, petition campaigns, and peaceful demonstrations, we are still facing a booming fossil fuel industry, rising seas, rising emission levels, and a rising temperature. With the stakes so high, why haven't we moved beyond peaceful protest? In this lyrical manifesto, noted climate scholar (and saboteur of SUV tires and coal mines) Andreas Malm makes an impassioned call for the climate movement to escalate its tactics in the face of ecological collapse. We need, he argues, to force fossil fuel extraction to stop--with our actions, with our bodies, and by defusing and destroying its tools. We need, in short, to start blowing up some oil pipelines. Offering a counter-history of how mass popular change has occurred, from the democratic revolutions overthrowing dictators to the movement against apartheid and for women's suffrage, Malm argues that the strategic acceptance of property destruction and violence has been the only route for revolutionary change. In a braided narrative that moves from the forests of Germany and the streets of London to the deserts of Iraq, Malm offers us an incisive discussion of the politics and ethics of pacifism and violence, democracy and social change, strategy and tactics, and a movement compelled by both the heart and the mind. Here is how we fight in a world on fire.

A Study Guide for Julio Cortazar's "Blowup", excerpted from Gale's acclaimed Short Stories for Students. This concise study guide includes plot summary; character analysis; author biography; study questions; historical context; suggestions for further reading; and much more. For any literature project, trust Short Stories for Studentsfor all of your research needs.

Combinatorial topology is a field of research that lies in the intersection of geometric topology, combinatorics, algebraic topology and polytope theory. The main objects of interest are piecewise linear topological manifolds where the manifold is given as a simplicial complex with some additional combinatorial structure. These objects are called combinatorial manifolds. In this work, elements and concepts of algebraic geometry, such as blowups, Morse theory as well as group theory are translated into the field of combinatorial topology in order to establish new tools to study combinatorial manifolds. These tools are applied to triangulated surfaces, 3- and 4-manifolds with and without the help of a computer. Among other things, a new combinatorial triangulation of the K3 surface, combinatorial properties of normal surfaces, and new combinatorial triangulations of pseudomanifolds with multiply transitive automorphism group are presented.