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Books on the topic 'Concrete arches'

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Author: Grafiati

Published: 4 June 2021

Last updated: 1 August 2024

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1

Highway Innovative Technology Evaluation Center (U.S.), ed. Evaluation of the Con-Arch reinforced concrete buried arch system. Reston, VA: American Society of Civil Engineers, 2004.

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2

Highway Innovative Technology Evaluation Center (U.S.) and Simpson, Gumpertz & Heger., eds. Evaluation of the con-arch reinforced concrete buried arch system. Reston, VA: American Society of Civil Engineers, 2001.

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3

Miller, Ann Brush. A survey of non-arched historic concrete bridges in Virginia constructed prior to 1950: Final report. Charlottesville, Va: Virginia Transportation Research Council, 1996.

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4

Ohio. Dept. of Transportation. and United States. Federal Highway Administration., eds. The Concrete arch supplement to The Ohio historic bridge inventory, evaluation, and preservation plan. [Columbus]: Ohio Dept. of Transportation in cooperation with the Federal Highway Administration, 1994.

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5

Beal, David B. Load capacity of jack arch bridges. Albany, N.Y: New York State Dept. of Transportation, Engineering Research and Development Bureau, 1985.

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6

Maillart, Robert. Robert Maillart (1872-1940): Verzeichnis des Maillart-Archivs in den wissenschaftshistorischen Sammlungen der ETH-Bibliothek. Zürich: ETH-Bibliothek, 1990.

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7

Great Britain. Royal Fine Art Commission., ed. Design in the high street. London: Architectural Press, 1986.

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8

Michell, Gordon. Design in the high street. London: Architectural Press, 1986.

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9

Rangel, Barbara, and Esmeralda Paupério. Ponte da Arrábida: Monumento nacional. Edited by Arrabida50 (Conference) (2013 : Porto, Portugal). [Porto]: U.Porto Edições, 2016.

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10

1874-1954, Perret Auguste, Perret Gustave 1876-1952, Culot Maurice, Peyceré David, Ragot Gilles, and Abram Joseph 1951-, eds. Les frères Perret: L'oeuvre complète : les archives d'Auguste Perret (1874-1954) et Gustave Perret (1876-1952) architectes-entrepreneurs. Paris: Institut français d'architecture, 2000.

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11

Symmetrical Masonry Arches: Including Natural Stone, Plain Concrete, and Reinforced Concrete Arches; for the Use of Technical Schools, Engineers, and ... Arches According to the Elastic Theory. Franklin Classics, 2018.

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12

Howe, Malverd Abijah. Symmetrical Masonry Arches: Including Natural Stone, Plain Concrete, and Reinforced Concrete Arches; for the Use of Technical Schools, Engineers, and ... Arches According to the Elastic Theory. Franklin Classics, 2018.

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13

Howe, Malverd Abijah. Symmetrical Masonry Arches: Including Natural Stone, Plain-Concrete, and Reinforced-Concrete Arches; For the Use of Technical Schools, Engineers, and ... Arches According to the Elastic Theory. Franklin Classics Trade Press, 2018.

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14

Howe, Malverd Abijah. Symmetrical Masonry Arches: Including Natural Stone, Plain-Concrete, and Reinforced-Concrete Arches; For the Use of Technical Schools, Engineers, and ... Arches According to the Elastic Theory. Franklin Classics Trade Press, 2018.

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15

Howe, Malverd Abijah. Symmetrical Masonry Arches: Including Natural Stone, Plain Concrete, and Reinforced Concrete Arches; For the Use of Technical Schools, Engineers, and ... Arches According to the Elastic Theory. Franklin Classics Trade Press, 2018.

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16

Symmetrical Masonry Arches: Including Natural Stone, Plain-Concrete, and Reinforced-Concrete Arches; for the Use of Technical Schools, Engineers, and ... Arches According to the Elastic Theory. Franklin Classics, 2018.

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17

Cain, William. Theory of Steel-Concrete Arches and of Vaulted Structures. Franklin Classics, 2018.

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18

undifferentiated, William Cain. Theory of Steel-Concrete Arches and of Vaulted Structures. Creative Media Partners, LLC, 2018.

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19

undifferentiated, William Cain. Theory of Steel-Concrete Arches and of Vaulted Structures. Franklin Classics Trade Press, 2018.

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20

Cain, William. Theory of Steel-Concrete Arches and of Vaulted Structures. Franklin Classics, 2018.

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21

Howe, Malverd Abijah. Symmetrical Masonry Arches: Including Natural Stone, Plain Concrete, and Reinforced Concrete Arches; for the Use of Technical Schools, Engineers, and Computers in Designing Arches According to the Elastic Theory. Creative Media Partners, LLC, 2018.

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22

Theory and Design of Reinforced Concrete Arches: A Treatise for Engineers and Technical Students. Franklin Classics, 2018.

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23

Reuterdahl, Arvid. Theory and Design of Reinforced Concrete Arches: A Treatise for Engineers and Technical Students. Creative Media Partners, LLC, 2015.

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24

Theory and Design of Reinforced Concrete Arches: A Treatise for Engineers and Technical Students. Franklin Classics, 2018.

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25

Hy-Rib and Metal Lath for Concrete, Stucco and Plaster in Roofs, Floors, Walls, Sidings, Partitions, Ceilings, Furring, Arches, Conduits and Tanks . . Creative Media Partners, LLC, 2023.

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26

Excavating, Shoring, and Piling: Footings and Foundations; Areas, Vaults, and Retaining Walls; Cements; Concrete Construction; Stone Masonry; Stone Arches; Carpentry; Mechanics of Carpentry; Joinery; Steel Square. Creative Media Partners, LLC, 2022.

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27

Caramello, Olivia. Classifying toposes and the ‘bridge’ technique. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198758914.003.0004.

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Abstract:

This chapter consists of two parts. The first part reviews the fundamental notion of classifying topos of a geometric theory and discusses the appropriate kinds of interpretations between theories which induce morphisms between the associated classifying toposes; the theoretical presentation is accompanied by a few concrete examples of classifying toposes of theories naturally arising in mathematics. A characterization theorem for universal models of geometric theories inside classifying toposes is also established. The second part presents the general unifying technique ‘toposes as bridges’. This technique, which allows one to extract ‘concrete’ information from the existence of different representations for the classifying topos of a geometric theory, is systematically exploited in the course of the book to establish theoretical results as well as applications. The ‘decks’ of topos-theoretic ‘bridges’ are normally given by Morita equivalences, while the ‘arches’ are given by site characterizations of topos-theoretic invariants.

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28

Gao gong ba jian she zhong de zhong da gong cheng ji shu wen ti yan jiu. Beijing Shi: Zhongguo shui li shui dian chu ban she, 2010.

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