Del 8 - Mathematics and the Built Environment

Between Mechanics and Architecture

The Mathematical Search for Stability in Architecture

Inbunden, Engelska, 2025

Av Patricia Radelet-de Grave

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This collection of essays reflects the author's decades-long dedication to studying the interplay between mechanics and architecture. It explores how advancements in mechanics have influenced architectural innovation and how the need for new architectural solutions has driven theoretical progress in engineering. By examining the historical roots of these fields, these essays provide a deep analysis of key developments.This interdisciplinary work will appeal to scholars, students, and anyone interested in the complex relationship between the theoretical and practical aspects of architecture and civil engineering.

Produktinformation

Utgivningsdatum2025-02-01
Mått155 x 235 x 36 mm
Vikt1 150 g
FormatInbunden
SpråkEngelska
SerieMathematics and the Built Environment
Antal sidor568
FörlagBirkhauser Verlag AG
ISBN9783031735295

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Patricia Radelet-de Grave is a historian of science with a background in physics and history of science. She has worked at the Catholic University of Louvain la Neuve in Belgium, the University of Genoa in Italy, the École des hautes études en sciences sociales in Paris, France, and at the University of Pisa, Italy. With Edoardo Benvenuto, in 1993 she started the conference series titled “Entre mécanique et architecture”, which saw the participation of well-known scholars in the field.

Preface. What Do We Mean by Between Mechanics and Architecture?.- Chapter 1. Relations between Mechanics and Architecture through the History of the Parallelogram Law of Forces from Antiquity to 1800.- Chapter 2. Mathematics, Architecture and Mechanics in the School of François d’Aguilon and Grégoire de Saint-Vincent.- Chapter 3. Is the Flat Vault a Lost Proposition in John Wallis’s Work?.- Chapter 4. The Use of a Particular Form of the Parallelogram Law of Forces for the Building of Vaults (1650-1750).- Chapter 5. The De curvatura fornicis of Jacob Bernoulli: The Introduction of the Infinitely Small into the Calculation of Arches.- Chapter 6. The Catenary, or How Differential Calculus Appeared on the Public Square.- Chapter 7. The Bernoullis and the Elastica: From Leibniz’s Nova methodus to Euler’s Methodus inveniendi.- Chapter 8. The Theory of Vaults of Pierre Bouguer.- Chapter 9. The Entasis of Columns from Blondel to Lagrange: Mathematical Games in Search of the Greatest Stability.- Chapter 10. A Study of Coulomb’s Application of the Rules of Maxima and Minima to Problems of Statics.- Chapter 11. Jacques-Germain Soufflot and the Relationship between Rules and Taste.- Chapter 12. The Catenary as Inspiration.- Chapter 13. The Study of the Stability of Vaults by the Viscount of Nieuport.- Chapter 14. On Mascheroni’s “New Researches on the Equilibrium of Vaults”.- Chapter 15. The Supports Problem: A Dead-End Street in the History of Stability of Structures.- Chapter 16. The Discovery of General Methods for Elastic Systems, 1852-1875.- Chapter 17. The Industrial Revolution and its Consequences. Part I: Iron Frameworks and Cullmann’s “Graphostatics”.