Author: M. DenkerPublisher: Springer
ISBN: 3540382631
Category : Mathematics
Languages : en
Pages : 367
Book Description
Never Too Small
Author: Joe BeathPublisher: Thames & Hudson Australia
ISBN: 1922754927
Category : House & Home
Languages : en
Pages : 299
Book Description
Joel Beath and Elizabeth Price explore this question drawing inspiration from a diverse collection of apartment designs, all smaller than 50m2/540ft2. Through the lens of five small-footprint design principles and drawing on architectural images and detailed floor plans, the authors examine how architects and designers are reimagining small space living. Full of inspiration we can each apply to our own spaces, this is a book that offers hope and inspiration for a future of our cities and their citizens in which sustainability and style, comfort and affordability can co-exist. Never Too Small proves living better doesn’t have to mean living larger.
Compact Cosmos
Author: Matt TweedPublisher: Bloomsbury Publishing USA
ISBN: 0802714552
Category : Science
Languages : en
Pages : 68
Book Description
Exploring the macrocosm from colossal galactic superclusters to quiet backwater planets, Matt Tweed offers a primer on the cosmos for anyone fascinated by the heavens. Taking a guided tour through the universe, we ride past quasars, jets, and galaxies to land on a curious world and examine an array of ideas about space and time. Tweed traces the evolution of stars and formation of planets, describing our "light bubble" and why we can't see any farther than we do. For a concise and accessible description of extra-solar planetary systems, black holes, pulsars, nebulae, great walls, dark matter, red shifts, and much more, The Compact Cosmos is an indispensable guide. Data tables, lists of cosmological constants, and distances from Earth to other bodies in space form a useful appendix.
Author: K. FloretBeautifully Small
Author: Sara EmsliePublisher: Ryland Peters & Small
ISBN: 9781849755528
Category : House & Home
Languages : en
Pages : 0
Book Description
In Beautifully Small, Sara Emslie embraces the positive aspects of living in small spaces and offers design and style solutions to the practical problems associated with limited living space. In Chapter 1: Inspiration, Sara draws inspiration from truly tiny spaces such as boats and caravans as well as her own home—a diminutive workman’s cottage in a London suburb. In Chapter 2: Elements of Design, she discusses how even the most straightforward planning decisions can be complicated by the constraints of small spaces and suggests clever design solutions. The third chapter, Elements of Style, explores ideas for making compact interiors work through the use of creative styling and decoration. In Chapter 4, a series of case studies takes a closer look at imaginative treatments for pocket-size interiors, showcasing a variety of tiny spaces including a terraced ‘two-up, two-down’ worker’s cottage, a tiny studio apartment with a clever mezzanine that incorporates a bathroom, and a pint-sized coastal hideaway.
Pseudocompact Topological Spaces
Author: Michael HrušákPublisher: Springer
ISBN: 3319916807
Category : Mathematics
Languages : en
Pages : 309
Book Description
This book, intended for postgraduate students and researchers, presents many results of historical importance on pseudocompact spaces. In 1948, E. Hewitt introduced the concept of pseudocompactness which generalizes a property of compact subsets of the real line. A topological space is pseudocompact if the range of any real-valued, continuous function defined on the space is a bounded subset of the real line. Pseudocompact spaces constitute a natural and fundamental class of objects in General Topology and research into their properties has important repercussions in diverse branches of Mathematics, such as Functional Analysis, Dynamical Systems, Set Theory and Topological-Algebraic structures. The collection of authors of this volume include pioneers in their fields who have written a comprehensive explanation on this subject. In addition, the text examines new lines of research that have been at the forefront of mathematics. There is, as yet, no text that systematically compiles and develops the extensive theory of pseudocompact spaces, making this book an essential asset for anyone in the field of topology.
Space
Author: Michael FreemanPublisher: Universe Publishing(NY)
ISBN:
Category : Architecture
Languages : en
Pages : 232
Book Description
In ultra-crowded Japan, the constraints of space and form inspire rather than confound. That is readily apparent in this fascinating volume featuring impossibly tiny, narrow, odd-shaped habitats that have been transformed into peaceful, elegant oases through the innovative use of light, openness and visual harmony.
General Topology
Author: Stephen WillardPublisher: Courier Corporation
ISBN: 9780486434797
Category : Mathematics
Languages : en
Pages : 384
Book Description
Among the best available reference introductions to general topology, this volume is appropriate for advanced undergraduate and beginning graduate students. Includes historical notes and over 340 detailed exercises. 1970 edition. Includes 27 figures.
A Course on Topological Vector Spaces
Author: Jürgen VoigtPublisher: Springer Nature
ISBN: 3030329453
Category : Mathematics
Languages : en
Pages : 152
Book Description
This book provides an introduction to the theory of topological vector spaces, with a focus on locally convex spaces. It discusses topologies in dual pairs, culminating in the Mackey-Arens theorem, and also examines the properties of the weak topology on Banach spaces, for instance Banach’s theorem on weak*-closed subspaces on the dual of a Banach space (alias the Krein-Smulian theorem), the Eberlein-Smulian theorem, Krein’s theorem on the closed convex hull of weakly compact sets in a Banach space, and the Dunford-Pettis theorem characterising weak compactness in L1-spaces. Lastly, it addresses topics such as the locally convex final topology, with the application to test functions D(Ω) and the space of distributions, and the Krein-Milman theorem. The book adopts an “economic” approach to interesting topics, and avoids exploring all the arising side topics. Written in a concise mathematical style, it is intended primarily for advanced graduate students with a background in elementary functional analysis, but is also useful as a reference text for established mathematicians.
Compact Convex Sets and Boundary Integrals
Author: Erik M. AlfsenPublisher: Springer Science & Business Media
ISBN: 3642650090
Category : Mathematics
Languages : en
Pages : 218
Book Description
The importance of convexity arguments in functional analysis has long been realized, but a comprehensive theory of infinite-dimensional convex sets has hardly existed for more than a decade. In fact, the integral representation theorems of Choquet and Bishop -de Leeuw together with the uniqueness theorem of Choquet inaugurated a new epoch in infinite-dimensional convexity. Initially considered curious and tech nically difficult, these theorems attracted many mathematicians, and the proofs were gradually simplified and fitted into a general theory. The results can no longer be considered very "deep" or difficult, but they certainly remain all the more important. Today Choquet Theory provides a unified approach to integral representations in fields as diverse as potential theory, probability, function algebras, operator theory, group representations and ergodic theory. At the same time the new concepts and results have made it possible, and relevant, to ask new questions within the abstract theory itself. Such questions pertain to the interplay between compact convex sets K and their associated spaces A(K) of continuous affine functions; to the duality between faces of K and appropriate ideals of A(K); to dominated extension problems for continuous affine functions on faces; and to direct convex sum decomposition into faces, as well as to integral for mulas generalizing such decompositions. These problems are of geometric interest in their own right, but they are primarily suggested by applica tions, in particular to operator theory and function algebras.
