## Stephen Shore

**Autore**: Stephen Shore

**Editore:**Phaidon Press

**ISBN:**9780714848631

**Grandezza**: 56,76 MB

**Formato:**PDF, Mobi

**Vista:**3073

A photo-diary of Stephen Shore's experience crossing America in the 1970s. In 1972, Stephen Shore left New York City and set out with a friend to Amarillo, Texas. He didn't drive, so his first view of America was framed by the passenger's window frame. He was taken aback by the fact that his experience of life as a New Yorker had very little in common with the character and aspirations of Middle America. Later that year he set out again, this time on his own, with just a driver's licence and a Rollei 35 - a point-and-shoot camera - to explore the country through the eyes of an everyday tourist. The project was entitled American Surfaces, in reference to the superficial nature of his brief encounters with places and people, and the underlying character of the images that he hoped to capture. Shore photographed relentlessly and returned to New York triumphant, with hundreds of rolls of film spilling from his bags. In order to remain faithful to the conceptual foundations of the project, he followed the lead of most tourists of the time and sent his film to be developed and printed in Kodak's labs in New Jersey. The result was hundreds and hundreds of exquisitely composed colour pictures, that became the benchmark for documenting our fast-living, consumer-orientated world. The corpus of his work - following on from Walker Evans' and Robert Frank's epic experiences of crossing America - influenced photographers such as Martin Parr and Bernd & Hilla Becher, who in turn introduced a new generation of students to Shore's work.

## American Surfaces 1972

**Autore**: Stephen Shore

**Editore:**Schirmer Trade Books

**ISBN:**9783888144233

**Grandezza**: 20,98 MB

**Formato:**PDF, Docs

**Vista:**5770

## Stephen Shore

**Autore**: Stephen Shore

**Editore:**Phaidon Press

**ISBN:**9780714848631

**Grandezza**: 78,88 MB

**Formato:**PDF, ePub, Docs

**Vista:**7743

A photo-diary of Stephen Shore's experience crossing America in the 1970s. In 1972, Stephen Shore left New York City and set out with a friend to Amarillo, Texas. He didn't drive, so his first view of America was framed by the passenger's window frame. He was taken aback by the fact that his experience of life as a New Yorker had very little in common with the character and aspirations of Middle America. Later that year he set out again, this time on his own, with just a driver's licence and a Rollei 35 - a point-and-shoot camera - to explore the country through the eyes of an everyday tourist. The project was entitled American Surfaces, in reference to the superficial nature of his brief encounters with places and people, and the underlying character of the images that he hoped to capture. Shore photographed relentlessly and returned to New York triumphant, with hundreds of rolls of film spilling from his bags. In order to remain faithful to the conceptual foundations of the project, he followed the lead of most tourists of the time and sent his film to be developed and printed in Kodak's labs in New Jersey. The result was hundreds and hundreds of exquisitely composed colour pictures, that became the benchmark for documenting our fast-living, consumer-orientated world. The corpus of his work - following on from Walker Evans' and Robert Frank's epic experiences of crossing America - influenced photographers such as Martin Parr and Bernd & Hilla Becher, who in turn introduced a new generation of students to Shore's work.

## Atrazine In North American Surface Waters

**Autore**: Jeffrey M. Giddings

**Editore:**SETAC

**ISBN:**1880611783

**Grandezza**: 46,79 MB

**Formato:**PDF, ePub, Docs

**Vista:**6062

## Mostly Surfaces

**Autore**: Richard Evan Schwartz

**Editore:**American Mathematical Soc.

**ISBN:**0821853686

**Grandezza**: 44,31 MB

**Formato:**PDF

**Vista:**1523

This book presents a number of topics related to surfaces, such as Euclidean, spherical and hyperbolic geometry, the fundamental group, universal covering surfaces, Riemannian manifolds, the Gauss-Bonnet Theorem, and the Riemann mapping theorem. The main idea is to get to some interesting mathematics without too much formality. The book also includes some material only tangentially related to surfaces, such as the Cauchy Rigidity Theorem, the Dehn Dissection Theorem, and the Banach-Tarski Theorem.

The goal of the book is to present a tapestry of ideas from various areas of mathematics in a clear and rigourous yet informal and friendly way. Prerequisites include undergraduate courses in real analysis and in linear algebra, and some knowledge of complex analysis.

## Surfaces And Their Measurement

**Autore**: David J. Whitehouse

**Editore:**Elsevier

**ISBN:**0080518230

**Grandezza**: 36,70 MB

**Formato:**PDF, Docs

**Vista:**9534

The importance of surface metrology has long been acknowledged in manufacturing and mechanical engineering, but has now gained growing recognition in an expanding number of new applications in fields such as semiconductors, electronics and optics. Metrology is the scientific study of measurement, and surface metrology is the study of the measurement of rough surfaces. In this book, Professor David Whitehouse, an internationally acknowledged subject expert, covers the wide range of theory and practice, including the use of new methods of instrumentation. · Written by one of the world's leading metrologists · Covers electronics and optics applications as well as mechanical · Written for mechanical and manufacturing engineers, tribologists and precision engineers in industry and academia

## Algebraic Curves And Riemann Surfaces

**Autore**: Rick Miranda

**Editore:**American Mathematical Soc.

**ISBN:**0821802682

**Grandezza**: 46,74 MB

**Formato:**PDF, ePub, Mobi

**Vista:**376

The book was easy to understand, with many examples. The exercises were well chosen, and served to give further examples and developments of the theory. --William Goldman, University of Maryland In this book, Miranda takes the approach that algebraic curves are best encountered for the first time over the complex numbers, where the reader's classical intuition about surfaces, integration, and other concepts can be brought into play. Therefore, many examples of algebraic curves are presented in the first chapters. In this way, the book begins as a primer on Riemann surfaces, with complex charts and meromorphic functions taking center stage. But the main examples come from projective curves, and slowly but surely the text moves toward the algebraic category. Proofs of the Riemann-Roch and Serre Duality Theorems are presented in an algebraic manner, via an adaptation of the adelic proof, expressed completely in terms of solving a Mittag-Leffler problem. Sheaves and cohomology are introduced as a unifying device in the latter chapters, so that their utility and naturalness are immediately obvious. Requiring a background of one semester of complex variable theory and a year of abstract algebra, this is an excellent graduate textbook for a second-semester course in complex variables or a year-long course in algebraic geometry.

## Knots And Surfaces

**Autore**: David W. Farmer

**Editore:**American Mathematical Soc.

**ISBN:**9780821872659

**Grandezza**: 42,67 MB

**Formato:**PDF, ePub, Docs

**Vista:**8922

In most mathematics textbooks, the most exciting part of mathematics - the process of invention and discovery - is completely hidden from the student. The aim of Knots and Surfaces is to change all that. Knots and Surfaces guides the reader through Euler's formula, one and two-sided surfaces, and knot theory using games and examples. By means of a series of carefully selected tasks, this book leads the reader on to discover some real mathematics. There are no formulas to memorize; no procedures to follow. This book is a guide to the mathematics - it starts you in the right direction and brings you back if you stray too far. Discovery is left to you. This book is aimed at undergraduates and those with little background knowledge of mathematics.

## A Course In Minimal Surfaces

**Autore**: Tobias H. Colding

**Editore:**American Mathematical Soc.

**ISBN:**0821853236

**Grandezza**: 13,70 MB

**Formato:**PDF, Mobi

**Vista:**7391

Minimal surfaces date back to Euler and Lagrange and the beginning of the calculus of variations. Many of the techniques developed have played key roles in geometry and partial differential equations. Examples include monotonicity and tangent cone analysis originating in the regularity theory for minimal surfaces, estimates for nonlinear equations based on the maximum principle arising in Bernstein's classical work, and even Lebesgue's definition of the integral that he developed in his thesis on the Plateau problem for minimal surfaces. This book starts with the classical theory of minimal surfaces and ends up with current research topics. Of the various ways of approaching minimal surfaces (from complex analysis, PDE, or geometric measure theory), the authors have chosen to focus on the PDE aspects of the theory. The book also contains some of the applications of minimal surfaces to other fields including low dimensional topology, general relativity, and materials science. The only prerequisites needed for this book are a basic knowledge of Riemannian geometry and some familiarity with the maximum principle.

## Differential Geometry

**Autore**: Wolfgang Kühnel

**Editore:**American Mathematical Soc.

**ISBN:**9780821839881

**Grandezza**: 77,86 MB

**Formato:**PDF, Mobi

**Vista:**3289

Our first knowledge of differential geometry usually comes from the study of the curves and surfaces in I\!\!R^3 that arise in calculus. Here we learn about line and surface integrals, divergence and curl, and the various forms of Stokes' Theorem. If we are fortunate, we may encounter curvature and such things as the Serret-Frenet formulas. With just the basic tools from multivariable calculus, plus a little knowledge of linear algebra, it is possible to begin a much richer and rewarding study of differential geometry, which is what is presented in this book. It starts with an introduction to the classical differential geometry of curves and surfaces in Euclidean space, then leads to an introduction to the Riemannian geometry of more general manifolds, including a look at Einstein spaces. An important bridge from the low-dimensional theory to the general case is provided by a chapter on the intrinsic geometry of surfaces. The first half of the book, covering the geometry of curves and surfaces, would be suitable for a one-semester undergraduate course. The local and global theories of curves and surfaces are presented, including detailed discussions of surfaces of rotation, ruled surfaces, and minimal surfaces. The second half of the book, which could be used for a more advanced course, begins with an introduction to differentiable manifolds, Riemannian structures, and the curvature tensor. Two special topics are treated in detail: spaces of constant curvature and Einstein spaces. The main goal of the book is to get started in a fairly elementary way, then to guide the reader toward more sophisticated concepts and more advanced topics. There are many examples and exercises to help along the way. Numerous figures help the reader visualize key concepts and examples, especially in lower dimensions. For the second edition, a number of errors were corrected and some text and a number of figures have been added.