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Structuring Spaces

Structuring Spaces
Author: Lori Ann Garner
Publisher:
Total Pages: 0
Release: 2022-09-30
Genre:
ISBN: 9780268206956

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Structuring Spaces illuminates the idiomatic and traditional meanings invested in depictions of architecture within the vernacular verse of early medieval England.


Site, Space, and Structure

Site, Space, and Structure
Author: Kim W. Todd
Publisher: Van Nostrand Reinhold Company
Total Pages: 204
Release: 1985
Genre: Architecture
ISBN:

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An Introduction to Neutrosophic Minimal Structure Spaces

An Introduction to Neutrosophic Minimal Structure Spaces
Author: M. Karthika
Publisher: Infinite Study
Total Pages: 11
Release: 2020-10-01
Genre: Mathematics
ISBN:

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Abstract. This paper is an introduction of neutrosophic minimal structure space and addresses properties of neutrosophic minimal structure space. Neutrosophic set has plenty of applications. This motivates us to present the concept of neutrosophic minimal structure space. We defined neutrosophic minimal structure space, closure and interior of a set, subspace. Some properties of neutrosophic minimal structure space are also studied. Finally, Decision making problem solved using score function.


AView on Intuitionistic SmarandacheTopological Semigroup Structure Spaces

AView on Intuitionistic SmarandacheTopological Semigroup Structure Spaces
Author: C. Bavithra
Publisher: Infinite Study
Total Pages: 16
Release:
Genre:
ISBN:

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The purpose of this paper is to introduce the concepts of intuitionistic Smarandache topological semigroups, intuitionistic Smarandache topological semigroup structure spaces, intuitionistic SG exteriors and intuitionistic SG semi exteriors. Characterizations and properties of intuitionistic SG-exterior space is established.


The Large Scale Structure of Space-Time

The Large Scale Structure of Space-Time
Author: S. W. Hawking
Publisher: Cambridge University Press
Total Pages: 406
Release: 1975-02-27
Genre: Science
ISBN: 1139810952

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Einstein's General Theory of Relativity leads to two remarkable predictions: first, that the ultimate destiny of many massive stars is to undergo gravitational collapse and to disappear from view, leaving behind a 'black hole' in space; and secondly, that there will exist singularities in space-time itself. These singularities are places where space-time begins or ends, and the presently known laws of physics break down. They will occur inside black holes, and in the past are what might be construed as the beginning of the universe. To show how these predictions arise, the authors discuss the General Theory of Relativity in the large. Starting with a precise formulation of the theory and an account of the necessary background of differential geometry, the significance of space-time curvature is discussed and the global properties of a number of exact solutions of Einstein's field equations are examined. The theory of the causal structure of a general space-time is developed, and is used to study black holes and to prove a number of theorems establishing the inevitability of singualarities under certain conditions. A discussion of the Cauchy problem for General Relativity is also included in this 1973 book.


Exceptional Lie Algebras and the Structure of Hermitian Symmetric Spaces

Exceptional Lie Algebras and the Structure of Hermitian Symmetric Spaces
Author: Daniel Drucker
Publisher: American Mathematical Soc.
Total Pages: 215
Release: 1978
Genre: Exceptional Lie algebras
ISBN: 082182208X

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This monograph explicitly determines the "orbit structure" of all irreducible hermitian symmetric (IHS) spaces in a unified way by means of Lie algebra calculations, using J. Tits' models of the Lie algebras [script]e6 and [script]e7 in the two "exceptional" cases. An introduction to the theory of hermitian symmetric spaces is included, along with an elementary exposition of the facts from nonassociative algebra needed to understand and use Tits' constructions of all the complex exceptional simple Lie algebras and their real forms


Space, Structure and Randomness

Space, Structure and Randomness
Author: Michel Bilodeau
Publisher: Springer Science & Business Media
Total Pages: 402
Release: 2007-12-23
Genre: Mathematics
ISBN: 0387291156

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Space, structure, and randomness: these are the three key concepts underlying Georges Matheron’s scientific work. He first encountered them at the beginning of his career when working as a mining engineer, and then they resurfaced in fields ranging from meteorology to microscopy. What could these radically different types of applications possibly have in common? First, in each one only a single realisation of the phenomenon is available for study, but its features repeat themselves in space; second, the sampling pattern is rarely regular, and finally there are problems of change of scale. This volume is divided in three sections on random sets, geostatistics and mathematical morphology. They reflect his professional interests and his search for underlying unity. Some readers may be surprised to find theoretical chapters mixed with applied ones. We have done this deliberately. GM always considered that the distinction between the theory and practice was purely academic. When GM tackled practical problems, he used his skill as a physicist to extract the salient features and to select variables which could be measured meaningfully and whose values could be estimated from the available data. Then he used his outstanding ability as a mathematician to solve the problems neatly and efficiently. It was his capacity to combine a physicist’s intuition with a mathematician’s analytical skills that allowed him to produce new and innovative solutions to difficult problems. The book should appeal to graduate students and researchers working in mathematics, probability, statistics, physics, spatial data analysis, and image analysis. In addition it will be of interest to those who enjoy discovering links between scientific disciplines that seem unrelated at first glance. In writing the book the contributors have tried to put GM’s ideas into perspective. During his working life, GM was a genuinely creative scientist. He developed innovative concepts whose usefulness goes far beyond the confines of the discipline for which they were originally designed. This is why his work remains as pertinent today as it was when it was first written.


Causality, Measurement Theory and the Differentiable Structure of Space-Time

Causality, Measurement Theory and the Differentiable Structure of Space-Time
Author: R. N. Sen
Publisher: Cambridge University Press
Total Pages: 413
Release: 2010-02-11
Genre: Science
ISBN: 1139485377

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Introducing graduate students and researchers to mathematical physics, this book discusses two recent developments: the demonstration that causality can be defined on discrete space-times; and Sewell's measurement theory, in which the wave packet is reduced without recourse to the observer's conscious ego, nonlinearities or interaction with the rest of the universe. The definition of causality on a discrete space-time assumes that space-time is made up of geometrical points. Using Sewell's measurement theory, the author concludes that the notion of geometrical points is as meaningful in quantum mechanics as it is in classical mechanics, and that it is impossible to tell whether the differential calculus is a discovery or an invention. Providing a mathematical discourse on the relation between theoretical and experimental physics, the book gives detailed accounts of the mathematically difficult measurement theories of von Neumann and Sewell.