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Torgerson begins by discussing God's transcendence and immanence and showing how church architecture has traditionally interpreted these key concepts. He then traces the theological roots of immanence's priority from liberal theology and liturgical innovation to modern architecture. Next, Torgerson illustrates this new architecture of immanence through particular practitioners, focusing especially on the work of theologically savvy architect Edward Anders Sövik. Finally, he addresses the future of church architecture as congregations are buffeted by the twin forces of liturgical change and postmodernism.
Thinking about church architecture has come to an impasse. Reformers and traditionalists are talking past each other. Statements from both sides are often strident and dogmatic. In Theology in Stone, Richard Kieckhefer seeks to help both sides move beyond the standoff toward a fruitful conversation about houses of worship. Drawing on a wide range of historical examples with an eye to their contemporary relevance, he offers new ideas about the meanings and uses of church architecture.
This expansive volume describes the history of numerical methods proposed for solving linear algebra problems, from antiquity to the present day. The authors focus on methods for linear systems of equations and eigenvalue problems and describe the interplay between numerical methods and the computing tools available at the time. The second part of the book consists of 78 biographies of important contributors to the field. A Journey through the History of Numerical Linear Algebra will be of special interest to applied mathematicians, especially researchers in numerical linear algebra, people involved in scientific computing, and historians of mathematics.
Modernism and the Spirit of the City offers a new reading of the architectural modernism that emerged and flourished in Europe in the first half of the twentieth century. Rejecting the fashionable postmodernist arguments of the 1980s and '90s which damned modernist architecture as banal and monotonous, this collection of essays by eminent scholars investigates the complex cultural, social, and religious imperatives that lay below the smooth, white surfaces of new architecture.
The present book is an edition of the manuscripts to the courses "Numerical Methods I" and "Numerical Mathematics I and II" which Professor H. Rutishauser held at the E.T.H. in Zurich. The first-named course was newly conceived in the spring semester of 1970, and intended for beginners, while the two others were given repeatedly as elective courses in the sixties. For an understanding of most chapters the funda mentals of linear algebra and calculus suffice. In some places a little complex variable theory is used in addition. However, the reader can get by without any knowledge of functional analysis. The first seven chapters discuss the direct solution of systems of linear equations, the solution of nonlinear systems, least squares prob lems, interpolation by polynomials, numerical quadrature, and approxima tion by Chebyshev series and by Remez' algorithm. The remaining chapters include the treatment of ordinary and partial differential equa tions, the iterative solution of linear equations, and a discussion of eigen value problems. In addition, there is an appendix dealing with the qd algorithm and with an axiomatic treatment of computer arithmetic.
Teaches problem-solving using two of the most important mathematical software packages: Maple and MATLAB. This new edition contains five completely new chapters covering new developments.
This second volume of a comprehensive tour through mathematical core subjects for computer scientists completes the ?rst volume in two - gards: Part III ?rst adds topology, di?erential, and integral calculus to the t- ics of sets, graphs, algebra, formal logic, machines, and linear geometry, of volume 1. With this spectrum of fundamentals in mathematical e- cation, young professionals should be able to successfully attack more involved subjects, which may be relevant to the computational sciences. In a second regard, the end of part III and part IV add a selection of more advanced topics. In view of the overwhelming variety of mathematical approaches in the computational sciences, any selection, even the most empirical, requires a methodological justi?cation. Our primary criterion has been the search for harmonization and optimization of thematic - versity and logical coherence. This is why we have, for instance, bundled such seemingly distant subjects as recursive constructions, ordinary d- ferential equations, and fractals under the unifying perspective of c- traction theory.
In a systematic section, this volume introduces the design, technical, and planning fundamentals of building churches, synagogues, and mosques. In its project section, it also presents about seventy realized structures from the last three decades.
This history of computing focuses not on chronology (what came first and who deserves credit for it) but on the actual architectures of the first machines that made electronic computing a practical reality. The book covers computers built in the United States, Germany, England, and Japan. It makes clear that similar concepts were often pursued simultaneously and that the early researchers explored many architectures beyond the von Neumann architecture that eventually became canonical. The contributors include not only historians but also engineers and computer pioneers. An introductory chapter describes the elements of computer architecture and explains why "being first" is even less interes...
An overview of the reform of Catholic church architecture in the US since 1962.