DOCSLIB.ORG

Gaudi Mosaic Free

Total Page：16

File Type：pdf, Size：1020Kb

Download full-text PDF Read full-text
Gaudi Mosaic Free FREE GAUDI MOSAIC PDF Flame Tree | 176 pages | 10 Jan 2016 | Flame Tree Publishing | 9781783616626 | English | London, United Kingdom Animals decorated with mosaics inspired by Gaudi Antoni Gaudi i Cornet was a well-known architect from Spain. He was born in as the Gaudi Mosaic of a copper-smith. He studied architecture in Gaudi Mosaic and combined an interest in history, mathematics and nature to create a rather unique style. Fairly early in his career Gaudi made a display case for a glove maker from Barcelona, which was on display during the world fair Gaudi Mosaic Paris in Gaudi Mosaic was the start of a lifelong friendship and collaboration. Subirachs created a magic square where the rows Gaudi Mosaic columns add up to 33, the age of Jesus at the time of his death. Two numbers are repeated: 10 and If we add these numbers we get Gaudi used mosaics in many of his works and he created several tiled floors and ceilings in the houses and parks he designed. The pillars in the Greek Theatre Teatre Greque show a random tessellation. The mosaic used to cover the surface of the pillar is laid out with no discernible pattern. The wall at the Parc Guell shows an overall pattern made up out Gaudi Mosaic squares, but Gaudi Mosaic colored mosaic squares all have their own sometimes symmetric pattern. There are several true periodic tessellations. Many of them are based on the square, but there are also a couple of tessellations based on Gaudi Mosaic hexagon and a wood inlay with a pattern consisting of triangles. A catenary arch is the shape one gets when we suspend a rope or chain from its endpoints. Gaudi used catenary arches in many of his projects. The advantage of the catenary arch is that it can be constructed from relatively light materials while still Gaudi Mosaic able to support great weights. A mirror below the model shows the reflected image of Gaudi Mosaic structures. Gaudi Mosaic reflected image clearly shows a collection of arched buildings formed by the catenoids, In the Sagrada Familia a similar model is Gaudi Mosaic display, but the chains are now weighted with small bags. The latter model corresponds to the church that was planned at Santa Coloma de Cervello. The church was however never completed and at the present only the crypt is completed. Gaudi Mosaic parabola is a curve created when we slice a double cone at an angle. There are other definitions of the parabola, but the definitions Gaudi Mosaic the parabola as a conic section is the easiest to visualize. Gaudi used the parabolic arch to great effect. One of the first times Gaudi Mosaic used the parabolic arch was in his design of the Palau Guell in Barcelona. The entrance gates are in the shape of parabolic arches. The hyperbola is a curve created when we slice a double cone vertically. This type of curve is used in the interior of the Sagrada Familia. The curves create fairly high vaults, and in the main church Gaudi used this to create pillars that resemble the structure of of Gaudi Mosaic complete with branched tree trunks. Below are examples of several cross sections of the cone, showing the hyperbolic, parabolic and elliptic cross sections. On the right, a close up of the ceiling is shown with a hyperbolic curve superimposed to show where the hyperbolic curve is located. Ruled surfaces are created by sweeping a line through space. Gaudi used several of these ruled surfaces in his designs. A hyperboloid can be created if a column of strings is twisted about its central axis. The cloister walls have window created from 10 hyperboloid sheets which are arranged in a hexagonal honeycomb pattern. The hyperbolic paraboloid looks somewhat like a saddle. Some of the cross Gaudi Mosaic of the hyperbolic paraboloids are parabolas. This can be used to create parabolic arches. The image on the right shows a saddle surface and the surface connects to pillars. There are parabolic arches, hyperbolic arches and catenary arches. How do we tell them apart? That can be quite tricky actually. There are no obvious visual clues, so that the identification usually comes from the notes by Gaudi Mosaic architect. It had been noted by Galileo Galilei in that a suspended chain almost forms a parabola, but that a parabola is slightly less curved. Galileo had also observed that if the angle of the arch was less then 45 degrees the catenary and the parabola " agree almost Gaudi Mosaic within a hair ". The importance of catenary arches in the construction of buildings has been attributed to Robert Hooke ca Below you will see several examples of these arches and it should become clear just how similar they look. It is very interesting then that they do have very different properties when it comes to architecture. And it does make a difference which one is used Gaudi Mosaic the construction of arches! This shows the importance of Gaudi Mosaic in art and architecture. This example of a ruled surface shows nicely how it is created by sweeping out a straight line. This is a model for the roof of the school building associated with the Sagrada Familia. Galileo, His Life and Work. A Book of Curves. Page actions Page Discussion More Tools. Personal tools Log in. Antoni Gaudí - Wikipedia The breakable pieces Gaudi Mosaic originaly recycled for Gaudi Mosaic uneven corners, and it is inspired by the the neo-mudejar style during the Arabic invasions in Spain as well as Opus tessellatum technique employed by the ancient romans. The features of employing such recycling techniques are mainly to create new visual effects. Sometimes monochrome, sometimes with previously decorated ceramics. The effects achieved are staggering and diverse. It lies somewhere between mythology, futurism and archeology. It was very interesting and I really enjoyed reading it. Would you know where a group of six family members could take a Gaudi Mosaic class on September 2, either morning or Gaudi Mosaic Perhaps someone who could talk a bit about Gaudi. And, speaks English! We hope you enjoy a lot in our city. Have Gaudi Mosaic lovely day. Your email address will not be published. Primary Menu Skip to content. What to do in Barcelona. Lampposts with benches, by Art Nouveau Architect P. Sagrada Familia: Fruits offered to the heaven. Leave a Reply Cancel reply Your email address will not be published. The boulevard of broken tyles: Gaudí’s most known mosaics - What to do in Barcelona Antoni GaudiGaudi Mosaic visionary architect who transformed Barcelona. Born near Barcelona inGaudi decorated his city using his graphic and whimsical imagination. His work Gaudi Mosaic a constant search for aesthetic and harmony, and he likes to use colorful mosaics made of small ceramic tiles to create unique patterns on his sculptures. Antoni Gaudi has made seven major works around Barcelona, all listed as World Humanity Heritage : Founded inthe Casa Vicens was one of his first works and is located in the district of Gracia; the Sagrada Familia cathedral decorated with innumerable details, remains one of his most impressive works, although it Gaudi Mosaic still not completed more than years after the beginning of its construction. To make the most of your stay in Barcelona, find our selection of private tours now. During the winter holidays, some cities Gaudi Mosaic. Markets, decorations, events Here are 4 cities that are worth a visit during chirstmas Berlin, capital of Germany, has a history spanning nearly years during Gaudi Mosaic she has always wanted to remain a political and economic power despite many tumults Modern and dynamic capital, Berlin has a rich cultural diversity thanks Gaudi Mosaic its different communities. The Jews are one of them and contributed significantly to the economic, scientific, and artisti Antoni Gaudithe visionary architect who transformed Barcelona Born Gaudi Mosaic Barcelona inGaudi decorated his city using his graphic and whimsical imagination. The works of Gaudi classified Unesco World Heritage Antoni Gaudi has made seven major works around Barcelona, Gaudi Mosaic listed as World Humanity Heritage : Founded inthe Casa Vicens was one of his first works and is located in the district of Gracia; the Sagrada Familia cathedral decorated with innumerable details, remains one of his most impressive works, although it is still not completed more than years after the beginning of its Gaudi Mosaic. You will also like. Berlin, Capital Gaudi Mosaic Cultural Liberation Berlin, capital of Germany, has a history spanning nearly years during which she has always wanted to remain a political and economic power despite many tumults In the heart of the Jewish Berlin Modern and dynamic capital, Berlin has a rich cultural diversity Gaudi Mosaic to its different communities. Tags: artmonuments. Post A Comment Cancel Reply..
Load more

Recommended publications
  • 2020.06.04 Lecture Notes 10Am Lecture 3 – Estereostàtic (Stereostatic: Solid + Force of Weight Without Motion)
    2020.06.04 Lecture Notes 10am Lecture 3 – Estereostàtic (stereostatic: solid + force of weight without motion) Welcome back to Antoni Gaudí’s Influence on the Contemporary Architecture of Barcelona and Bilbao. Housekeeping Items for New Students: Muting everyone (background noise) Questions > Raise Hand & Chat questions to Erin (co-host). 5 to 10 minute break & 10 to 15 minutes at end for Q&A 2x (Calvet chair) Last week, 1898 same time Gaudí’s finishing cast figures of the Nativity Façade. Started construction on Casa Calvet (1898-1900) influence of skeletons on chair, bones as props/levers for body movement, develops natural compound curved form. Gaudí was turning toward nature for inspiration on structure and design. He studied the growth and patterns of flowers, seeds, grass reeds, but most of all the human skeleton, their form both functional and aesthetic. He said, these natural forms made up of “paraboloids, hyperboloids and helicoids, constantly varying the incidence of the light, are rich in matrices themselves, which make ornamentation and even modeling unnecessary.” 1x (Calvet stair) Traditional Catalan method of brickwork vaulting (Bóvedas Tabicadas), artform in stairways, often supported by only one wall, the other side open to the center. Complexity of such stairs required specialist stairway builders (escaleristas), who obtained the curve for the staircase vaults by hanging a chain from two ends and then inverting this form as a guide for laying the bricks to the arch profile. 1x (Vizcaya bridge) 10:15 Of these ruled geometries, one that he had studied in architectural school, was the catenary curve: profile resulting from a cable hanging under its own weight (uniformly applied load)., which five years earlier used for the Vizcaya Bridge, west of Bilbao (1893), suspension steel truss.
    [Show full text]
  • Simple Innovative Comparison of Costs Between Tied-Arch Bridge and Cable-Stayed Bridge
    MATEC Web of Conferences 258, 02015 (2019) https://doi.org/10.1051/matecconf/20192 5802015 SCESCM 20 18 Simple innovative comparison of costs between tied-arch bridge and cable-stayed bridge Järvenpää Esko1,*, Quach Thanh Tung2 1WSP Finland, Oulu, Finland 2WSP Finland, Ho Chi Minh, Vietnam Abstract. The proposed paper compares tied-arch bridge alternatives and cable-stayed bridge alternatives based on needed load-bearing construction material amounts in the superstructure. The comparisons are prepared between four tied arch bridge solutions and four cable-stayed bridge solutions of the same span lengths. The sum of the span lengths is 300 m. The rise of arch as well as the height of pylon and cable arrangements follow optimal dimensions. The theoretic optimum rise of tied-arch for minimum material amount is higher than traditionally used for aesthetic reason. The optimum rise for minimum material amount parabolic arch is shown in the paper. The mathematical solution uses axial force index method presented in the paper. For the tied-arches the span-rise-ration of 3 is used. The hangers of the tied-arches are vertical-The tied-arches are calculated by numeric iteration method in order to get moment-less arch. The arches are designed as constant stress arch. The area and the weight of the cross section follow the compression force in the arch. In addition the self-weight of the suspender cables are included in the calculation. The influence of traffic loads are calculated by using a separate FEM program. It is concluded that tied-arch is a competitive alternative to cable-stayed bridge especially when asymmetric bridge spans are considered.
    [Show full text]
  • Optimal Forms of Two-Pin Arches
    7th International Conference on Modern Research in Civil Engineering, Architectural & Urban Development October 19-21, 2018 Munich - Germany Optimal forms of two-pin arches Asal Pournaghshband PhD graduate Warwick University [email protected] Abstract A comprehensive review of the response of two-pin arches including catenary, parabolic and circular form to loading is presented. The effects of form on the arch structural response for static loading and span-to- height ratios (L:h) ranging from 2 to 8 are presented using finite element solution provided by the GSA software. Results have shown that circular arches represent least optimal shape, exhibiting high combined stresses and bending moments, particularly for the L:h ratio of 2 (semi-circular arch). The optimum L:h ratio for a circular rib arch is between 4 and 6, but the stresses that develop in it are still higher than in parabolic or catenary arches. This is with regard to the pure arch behavior for L:h≤5. The minimum of the combined compressive stresses in parabolic and catenary arches are observed at L:h ratio between 2 and 4. The parabolic arch demonstrated lower structural action effects when the uniformly distributed load (UDL) is greater than the self-weight (SW). Overall, the findings demonstrate that the response of 2-pin arch forms to applied loading is critically dependent on the arch form and its shape governed by the L:h ratio. Keywords: form; span-to-height; combined stress; bending moment; optimal 100 7th International Conference on Modern Research in Civil Engineering, Architectural & Urban Development October 19-21, 2018 Munich - Germany 1.
    [Show full text]
  • 2019.09.12 Lecture Notes 1:00 Lecture 3 – Stereostatics [ Hiroshi Teshigahara Film: Ch.19 – Colònia Güell Crypt ]
    2019.09.12 Lecture Notes 1:00 Lecture 3 – StereoStatics [ Hiroshi Teshigahara film: ch.19 – Colònia Güell Crypt ] We have reached the moment in Gaudí’s work, that I find the most intriguing, the late 1890s or more precisely 1898, the year in which multiple factors aligned. Two of which define some of his greatest contributions to architecture, the first one equilibrated structure we will be dealing with today and the second, warped forms, we will discuss next week. Montserrat has been central to Catalan faith for centuries. It is a vital symbol of Catalan identity and independence. Every Catalan artist has respected its singular status – Picasso, Miró, Dalí. Catalan mythology believes the rocks of Montserrat formed by a geological explosion during the crucifixion of Christ. The Benedictine abbey (St. Maria de Montserrat Abbey) located on the mountain, enshrines the black Madonna (Virgin of Montserrat), the Patron Saint of Catalonia. The figure was taken to the mountain, to protect it from invading in Arab Muslims in Medieval times (718). Gaudí would take his builders to the mountain, to celebrate the completion of a project. In 1887, Gaudí accompanies Claudio, the Second Marqués de Comillas, on a diplomatic visit to Morocco, with economic and political significance for Spain. In connection with this trip, in 1892 he designed a project for a convent of Franciscan missionaries in Tangiers (1892-1893). The convent is set within a quatrefoil enclosure, with vertical towers. In the center a chapel in the shape of a Greek cross. An attempt to integrate African culture into Western civilization, in a mud structure.
    [Show full text]
  • Design Study of a Three Span Continuous Tied-Arch Bridge
    Scholars' Mine Masters Theses Student Theses and Dissertations 1939 Design study of a three span continuous tied-arch bridge George Perry Steen Follow this and additional works at: https://scholarsmine.mst.edu/masters_theses Part of the Civil Engineering Commons Department: Recommended Citation Steen, George Perry, "Design study of a three span continuous tied-arch bridge" (1939). Masters Theses. 4754. https://scholarsmine.mst.edu/masters_theses/4754 This thesis is brought to you by Scholars' Mine, a service of the Missouri S&T Library and Learning Resources. This work is protected by U. S. Copyright Law. Unauthorized use including reproduction for redistribution requires the permission of the copyright holder. For more information, please contact [email protected]. Design Study of a Three Span Continuous Tied-Arch Bridge By George Perry Steen A Thesis Submitted to the Faculty of the School of Mines and Metallurgy of The University of Missouri In partial fulfillment of the work required for the Degree Of Master of Science in Civil Engineering Rolla, Missouri 1939 Approved by: A~~ Professor of Structrual Engineering. - 1 - ACKNOWLEDGEMENT To Professor E. W. Carlton, for his valuable criticism, and to Mr. Howard Mullins, for his help and suggestions, the writer owes an expression of appreciation. - 2 - TABLE OF CONTENTS Page Acknowledgment ............................ 2 Synopsis ••••••••••.•••.••••••••••••••••••• 5 List of Illustrations •••••••••••••••••••••• 6 A General Discussion of Statically Indeterminate Structures .............
    [Show full text]
  • Theory of Arched Structures
    Theory of Arched Structures Igor A. Karnovsky Theory of Arched Structures Strength, Stability, Vibration Igor A. Karnovsky Northview Pl 811 V3J 3R4 Coquitlam Canada [email protected] ISBN 978-1-4614-0468-2 e-ISBN 978-1-4614-0469-9 DOI 10.1007/978-1-4614-0469-9 Springer New York Dordrecht Heidelberg London Library of Congress Control Number: 2011937582 # Springer Science+Business Media, LLC 2012 All rights reserved. This work may not be translated or copied in whole or in part without the written permission of the publisher (Springer Science+Business Media, LLC, 233 Spring Street, New York, NY 10013, USA), except for brief excerpts in connection with reviews or scholarly analysis. Use in connection with any form of information storage and retrieval, electronic adaptation, computer software, or by similar or dissimilar methodology now known or hereafter developed is forbidden. The use in this publication of trade names, trademarks, service marks, and similar terms, even if they are not identified as such, is not to be taken as an expression of opinion as to whether or not they are subject to proprietary rights. Printed on acid-free paper Springer is part of Springer Science+Business Media (www.springer.com) In memory of Prof. Anatoly B. Morgaevsky Preface In modern engineering, as a basis of construction, arches have a diverse range of applications. Today the theory of arches has reached a level that is suitable for most engineering applications. Many methods pertaining to arch analysis can be found in scientific literature. However, most of this material is published in highly specialized journals, obscure manuals, and inaccessible books.
    [Show full text]
  • Simplified Closed‐Form Expressions for Horizontal Reactions in Linear Elastic Arches Under Self‐Weight
    IASS Annual Symposium 2019 – Structural Membranes 2019 Form and Force 7 – 10 October 2019, Barcelona, Spain Simplified closed‐form expressions for horizontal reactions in linear elastic arches under self‐weight Branko GLISIC* * Princeton University, Department of Civil and Environmental Engineering Princeton University E330 EQuad, Princeton, NJ 08544, USA [email protected] Abstract Since ancient times, symmetric arches have been frequently used as the main structural members in bridges and buildings. In the past, builders mostly used segmental arches, i.e., those with the shape of an arc of circle, while in the modern times parabolic shape is also frequently used. Finite element modeling and discrete element modeling are typical modern tools for determining reactions and internal forces in arches. However, while these tools are excellent in performing detailed analysis, they might be less suitable for conceptual design and “back-of-the-envelope calculation” due to their complexity of application. Simplified closed-form formulae for reactions and internal forces might be more appropriate as they enable fast solutions and easy development of parametric studies. Hence, the aim of this paper is to present novel simplified closed-form expressions for determination of horizontal reactions in segmental, catenary, and parabolic arches under self-weight (see Figure 1). Three typical structural systems for symmetric linear-elastic arches with constant cross-section and various rise‐to‐span ratios were considered: three-hinged, two-hinged, and hingeless. It was found that the horizontal reactions practically do not depend on arch shape or number of hinges, but only on linear weight, span, and equivalent angle of embrace (see Equation 1 [15]).
    [Show full text]
  • Simple Suspension Bridge Hst2
    Structures (HST) SIMPLE SUSPENSION BRIDGE HST2 Year 1 study Features The ends of each cable pass over pulleys which Visually realistic Suspension bridge.` terminate in load cells which record the cable tension when connected to the HDA200 Interface (sold Solid bridge deck separately). Cable Tension measured using load cells. Unrestricted loading positions along bridge deck. The bridge loading is applied via a number of calibrated True Uniformly Distributed Loading (UDL). test bars, each having a known N/m value. Single, UDL or rolling loads can be applied. Point loads can also be applied by means of a calibrated mass, which can be position quickly and easily on the Ability to create customer specific vehicle to traverse bridge deck. bridge. The smooth design of the bridge deck allows a wide Ability to create customer specific bridge deck. variety of unrestricted load positions to be used along the Dedicated e-book supplied beam lengths. Description Related laws A rigid bridge deck is suspended from twin steel Tension suspension cables by pairs of vertical tie rods, which Uniformly Distributed Load (UDL) when fully assembled create cables of a parabolic form Parabolic Arch with 1.0metre span and 0.2metre dip. Cable [email protected] 01794 388 382 P A Hilton Ltd, Horsebridge Mill, Kings Somborne, Stockbridge, Hampshire. SO20 6PX www.p-a-hilton.co.uk | 1 Suspension Bridge Supporting Software Learning capabilities Comparison of theory with actual results for a uniformly distributed load Comparison of theory with actual results for point
    [Show full text]
  • Network Arch Bridge
    Network arch bridge Optimization of the arch applying simple loads SEVERIN LIE RUDI SUPERVISOR Songxiong Ding University of Agder, 2019 Faculty of Engineering and Science Institute of Civil and Constructional Engineering 1 Master thesis – Severin Lie Rudi Declaration With this statement I declare that this master thesis is my own work and that 1. I have not used other sources or received other help than what is marked as ☒ such. Furthermore, with this statement I declare that this master thesis: 2. - was not previously submitted to another academic institution in Norway or any other country. - does not refer to external sources without this being properly marked. ☒ - does not refer to own earlier work without this being properly marked. - includes a bibliography with all sources. - is no copy or duplicate of other’s work. I am aware that a violation of the statements above can cause nullification of 3. the examination and exclusion from universities in Norway, cf. Universitets‐ og ☒ høgskoleloven §§4‐7 and 4‐8 and Forskrift om eksamen §§ 31. 4. I am aware that all submitted works can be checked for plagiarism. ☒ I am aware that the University of Agder will treat all cases with suspicion for 5. ☒ cheating according to the university’s guidelines as cheating. I have studied the rules and guidelines concerning the use of sources and 6. ☒ references on the library’s webpages. Master thesis – Severin Lie Rudi Publishing Agreement Authorization for Electronic Publishing of the Master Thesis The author has the copyright for the work. This includes amongst other things the exclusive right to make the work available for the public (Åndsverkloven.
    [Show full text]
  • An Integrated Approach to Conceptual Design of Arch Bridges with Curved Deck
    An integrated approach to conceptual design of arch bridges with curved deck Author Leonardo Todisco Civil Engineer Technical University of Madrid Supervisor Hugo Corres Peiretti PhD MEng Prof. In Civil Engineering Technical University of Madrid Technical University of Madrid School of Civil Engineering U.P.M. Department of Continuum Mechanics and Theory of Structures E.T.S.I.C.C.P. ABSTRACT An integrated approach to conceptual design of arch bridges with curved deck by Leonardo Todisco MS THESIS IN ENGINEERING OF STRUCTURES, FOUNDATIONS AND MATERIALS Spatial arch bridges represent an innovative answer to demands on functionality, structural optimization and aesthetics for curved decks, popular in urban contexts. This thesis presents SOFIA (Shaping Optimal Form with an Interactive Approach), a methodology for conceptual designing of antifunicular spatial arch bridges with curved deck in a parametric, interactive and integrated environment. The approach and its implementation are in-depth described and detailed examples of parametric analyses are illustrated. The optimal deck-arch relative transversal position has been investigated for obtaining the most cost-effective bridge. Curved footbridges have become a more common engineering problem in the context of urban developments when the client is looking for a strong aesthetics component: an appropriate conceptual design allows to obtain an efficient and elegant structure. Antifunicular, hanging models, form-finding, spatial arch bridges, structural design, geometry, Spatial analysis, structural
    [Show full text]
  • New in Old: Simplified Equations for Linear-Elastic Symmetric Arches and Insights on Their Behavior
    JOURNAL OF THE INTERNATIONAL ASSOCIATION FOR SHELL AND SPATIAL STRUCTURES: J. IASS NEW IN OLD: SIMPLIFIED EQUATIONS FOR LINEAR-ELASTIC SYMMETRIC ARCHES AND INSIGHTS ON THEIR BEHAVIOR BRANKO GLISIC Associate Professor, Dpt. of Civil and Env. Eng., E330 EQuad, Princeton, NJ 08544, USA, [email protected] Editor’s Note: Manuscript submitted 06 September 2019; revision received 09 July 2020; accepted 24 August 2020. This paper is open for written discussion, which should be submitted to the IASS Secretariat no later than March 2021. DOI: https://doi.org/10.20898/j.iass.2020.006 ABSTRACT Closed-form equations for determination of reactions and internal forces of linear-elastic symmetric arches with constant cross-sections are derived. The derivation of the equations was initially made for segmental, three- hinged, two-hinged, and hingeless arches. Not all derived equations are simple, but still not excessively complex to apply, and they reveal several new insights into the structural behavior of arches. The first is an extremely simple approximate equation for horizontal reactions of a hingeless arch under self-weight, which could be also applied with excellent accuracy to catenary and parabolic arches, and with a desirable level of accuracy to two- and three-hinged arches with a relatively wide range of geometries. The second insight is an approximately linear relationship between reactions and between internal forces of arches with different structural systems, which helps understand the global structural behavior of arches in a new way and enables inference of some other insights presented in the paper. The third insight reflects the relationships between normal force distribution and its eccentricity in different types of arches.
    [Show full text]
  • Heuristic Catenary-Based Rule of Thumbs to Find Bending Moment Diagrams
    Civil Engineering and Architecture 8(4): 557-570, 2020 http://www.hrpub.org DOI: 10.13189/cea.2020.080420 Heuristic Catenary-based Rule of Thumbs to Find Bending Moment Diagrams Maria Rashidi, Ehsan Sorooshnia* Centre for Infrastructure Engineering at the School of Computing, Engineering and Mathematics (SCEM), Western Sydney University, Penrith, NSW 2751, Australia Received November 8, 2019; Revised April 28, 2020; Accepted May 13, 2020 Copyright ©2020 by authors, all rights reserved. Authors agree that this article remains permanently open access under the terms of the Creative Commons Attribution License 4.0 International License Abstract There are numerous nature-inspired curves sources of inspiration in sciences, industry and architecture. representing certain structural behaviour being utilised in In this context, there are two essential terms: Funicular and form-finding process by some famous architects. By Catenary. By definition, Funicular form stands for having closely scrutinising these forms, some interrelated the form of a rope usually under tension only or any form morphological analogies between different structural associated with. The term Funicular is the adjective of forms and functions, such as the similarity between Funiculus which means “a bodily structure suggesting a free-standing tension-only elements and the shape of cord” [merriam-webster.com]. The Catenary is a curve bending moment diagram of a beam under the same load which forms when a cable or chain is supported at its ends condition, can be explored. Most studies in the field of and subjected to its only weight. The curvature described statics principles have only focused on developing by an even chain hanging from two props in a uniform numerical and mathematical approaches which are not gravitational field is labeled a Funicular, a name apparently coined by Thomas Jefferson.
    [Show full text]