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Titlebook: All Sides to an Oval; Properties, Paramete Angelo Alessandro Mazzotti Book 2019Latest edition Springer Nature Switzerland AG 2019 51E21,00A

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期刊全称All Sides to an Oval
期刊简称Properties, Paramete
影响因子2023Angelo Alessandro Mazzotti
视频video
发行地址Unprecedented and complete cover of the topic of polycentric ovals written in a highly readable style for a broad audience.Presents more than 30 constructions and corresponding links to animation vide
图书封面Titlebook: All Sides to an Oval; Properties, Paramete Angelo Alessandro Mazzotti Book 2019Latest edition Springer Nature Switzerland AG 2019 51E21,00A
影响因子.This is the second edition of the only book dedicated to the Geometry of Polycentric Ovals. It includes problem solving constructions and mathematical formulas. For anyone interested in drawing or recognizing an oval, this book gives all the necessary construction, representation  and calculation tools. More than 30 basic construction problems are solved, with references to Geogebra animation videos, plus the solution to the Frame Problem and solutions to the Stadium Problem.. .A chapter (co-written with Margherita Caputo) is dedicated to totally new hypotheses on the project of Borromini’s oval dome of the church of San Carlo alle Quattro Fontane in Rome. Another one presents the case study of the Colosseum as an example of ovals with eight centres as well as the case study of Perronet’s Neuilly bridge, a half oval with eleven centres..The primary audience is: architects, graphic designers, industrial designers, architecture historians,civil engineers; moreover, the systematic way in which the book is organised could make it a companion to a textbook on descriptive geometry or on CAD..Added features in the 2nd edition include: the revised hypothesis on Borromini’s project for the
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Ruler/Compass Constructions of Simple Ovals,ady to tackle more complicated problems, such as the two . or the ., which we will discuss in the second part of this chapter. All the following constructions have been made with freeware Geogebra and most of them are linked through the website ., as described further. The much used .—the .—has just
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Parameter Formulas and Equations for Simple Ovals and Applications,formulas which on the other hand allow to calculate all important parameters when the value of three independent ones is known, as well as the limitations the given parameters are subject to. These formulas allow for a deeper insight in the properties of any oval, as will be shown on the chosen form
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Remarkable Four-Centre Oval Shapes,rs except . and . by the same positive number), we can say that there are ∞. different shapes of four-centre ovals. What we have dealt with in Chaps. .–. are general purpose constructions and formulas, where you can end up with any oval varying the parameter values. This chapter is dedicated to part
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Ovals with 4n Centres: The Ground Plan of the Colosseum and the Neuilly Bridge Arches,ts resemblance to an ellipse. These can be so close to each other that many researchers argue whether famous buildings were in fact designed (and/or built) as eight (or more) -centre ovals or as ellipses. Within the common work on the Colosseum [1], Trevisan (see [18]) compares the ground plan of va
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Physikalische Grundlagen der Dermatoskopie,in Chap. . and for the formulas linking the different parameters, derived in Chap. .. All properties are derived by means of mathematical proofs based on elementary geometry and illustrated with drawings.
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