Realistic Abstracts
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Realistic Abstracts
Shows how to create abstract paintings within the rules of realism through a list of tools and materials, lessons on applying traditional elements to abstract art, and projects with instructions and color illustrations.
Realistic Abstracts
Author: Kees Aalst
language: en
Publisher: National Geographic Books
Release Date: 2011-03-01
This book introduces the concept of realistic abstract painting - a loosely impressionistic form of painting that leaves much to the imagination of the viewer. The subject, though recognisable, is executed with freedom and fluidity, resulting in a painting that is far from photographic. It has been described as the 'grey' area between figurative and abstract painting, yet there is nothing dull about this style, as the numerous colourful examples in this book show. Aimed at those with some experience of painting, all the examples in this book use various forms of water-based media, including gouache, acrylics and watercolours. Designed to inspire, this book will stimulate your imagination; encourage you to try out the various methods described; and help you develop your own way of painting in this exciting style.
Foundations of Real and Abstract Analysis
Author: Douglas S. Bridges
language: en
Publisher: Springer Science & Business Media
Release Date: 2006-04-06
A complete course on metric, normed, and Hilbert spaces, including many results and exercises seldom found in texts on analysis at this level. The author covers an unusually wide range of material in a clear and concise format, including elementary real analysis, Lebesgue integration on R, and an introduction to functional analysis. The book begins with a fast-paced course on real analysis, followed by an introduction to the Lebesgue integral. This provides a reference for later chapters as well as a preparation for students with only the typical sequence of undergraduate calculus courses as prerequisites. Other features include a chapter introducing functional analysis, the Hahn-Banach theorem and duality, separation theorems, the Baire Category Theorem, the Open Mapping Theorem and their consequences, and unusual applications. Of special interest are the 750 exercises, many with guidelines for their solutions, applications and extensions of the main propositions and theorems, pointers to new branches of the subject, and difficult challenges for the very best students.