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A study of the cognitive science of mathematical ideas.
Provides info. about fluorine, hydrogen fluoride, & fluorides, & the human health effects of exposure. These chemicals have been found in many sites identified by the EPA for long-term Federal cleanup activities. Includes a Public Health Statement which explains toxicologic properties of fluorine, hydrogen fluoride, & fluorides in a nontechnical, Q&A format, & a review of the general health effects observed following exposure; a description of health effects; how the chemical can affect children; & info. on their chemical & physical properties, production, use & disposal, potential for human exposure, analytical methods, & regulations & advisories.
A provocative re-reading of Stanley Kubrick’s work and its focus on masculine desire The work of Stanley Kubrick amounts to a sustained reflection on the male condition: past, present, and future. The persistent theme of his filmmaking is less violence or sex than it is the pressurized exertion of masculinity in unusual or extreme circumstances, where it may be taxed or exaggerated to various effects, tragic and comic—or metamorphosed, distorted, and even undone. The stories that Kubrick’s movies tell range from global nuclear politics to the unpredictable sexual dynamics of a marriage; from a day in the life of a New York City prizefighter preparing for a nighttime bout to the evolution of humankind. These male melodramas center on sociality and asociality. They feature male doubles, pairs, and rivals. They explore the romance of men and their machines, and men as machines. They figure intensely conflicted forms of male sexual desire. And they are also very much about male manners, style, taste, and art. Examining the formal, thematic, and theoretical affiliations between Kubrick’s three bodies of work—his photographs, his documentaries, and his feature films—Kubrick’s Men offers new vantages on to the question of gender and sexuality, including the first extended treatment of homosexuality in Kubrick’s male-oriented work.
The term photonics can be used loosely to refer to a vast array of components, devices, and technologies that in some way involve manipulation of light. One of the most powerful numerical approaches available to engineers developing photonic components and devices is the Finite Element Method (FEM), which can be used to model and simulate such components/devices and analyze how they will behave in response to various outside influences. This resource provides a comprehensive description of the formulation and applications of FEM in photonics applications ranging from telecommunications, astronomy, and sensing, to chemistry, imaging, and biomedical R&D. This book emphasizes practical, problem-solving applications and includes real-world examples to assist readers in understanding how mathematical concepts translate to computer code for finite element-based methods applicable to a range of photonic structures. In addition, this is the perfect support to anyone using the COMSOL Multiphysics© RF Module.
This book will provide readers with an overview of some of the major developments in current research in algebraic topology. Representing some of the leading researchers in the field, the book contains the proceedings of the International Conference on Algebraic Topology, held at Northwestern University in March, 1988. Several of the lectures at the conference were expository and will therefore appeal to topologists in a broad range of areas. The primary emphasis of the book is on homotopy theory and its applications. The topics covered include elliptic cohomology, stable and unstable homotopy theory, classifying spaces, and equivariant homotopy and cohomology. Geometric topics--such as knot theory, divisors and configurations on surfaces, foliations, and Siegel spaces--are also discussed. Researchers wishing to follow current trends in algebraic topology will find this book a valuable resource.
Computational complexity theory is the study of the quantitative laws that govern computing. This book contains the proceedings of the AMS Short Course on Computational Complexity Theory, held at the Joint Mathematics Meetings in Atlanta in January 1988.