The Continuum of Space Architecture: from Earth to Orbit
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Composite Concave Cupolae As Geometric and Architectural Forms
Journal for Geometry and Graphics Volume 19 (2015), No. 1, 79–91. Composite Concave Cupolae as Geometric and Architectural Forms Slobodan Mišić1, Marija Obradović1, Gordana Ðukanović2 1Faculty of Civil Engineering, University of Belgrade Bulevar kralja Aleksandra 73, 11000 Belgrade, Serbia emails: [email protected], [email protected] 2Faculty of Forestry, University of Belgrade, Serbia email: [email protected] Abstract. In this paper, the geometry of concave cupolae has been the starting point for the generation of composite polyhedral structures, usable as formative patterns for architectural purposes. Obtained by linking paper folding geometry with the geometry of polyhedra, concave cupolae are polyhedra that follow the method of generating cupolae (Johnson’s solids: J3, J4 and J5); but we removed the convexity criterion and omitted squares in the lateral surface. Instead of alter- nating triangles and squares there are now two or more paired series of equilateral triangles. The criterion of face regularity is respected, as well as the criterion of multiple axial symmetry. The distribution of the triangles is based on strictly determined and mathematically defined parameters, which allows the creation of such structures in a way that qualifies them as an autonomous group of polyhedra — concave cupolae of sorts II, IV, VI (2N). If we want to see these structures as polyhedral surfaces (not as solids) connecting the concept of the cupola (dome) in the architectural sense with the geometrical meaning of (concave) cupola, we re- move the faces of the base polygons. Thus we get a deltahedral structure — a shell made entirely from equilateral triangles, which is advantageous for the purpose of prefabrication. -
Windows to the World - Doors to Space - a Reflection on the Psychology and Anthropology of Space Architecture
Space: Science, Technology and the Arts (7th Workshop on Space and the Arts) 18-21 May 2004, ESA/ESTEC, Noordwijk, The Netherlands Windows to the world - Doors to Space - a reflection on the psychology and anthropology of space architecture. Andreas Vogler, Architect(1), Jesper Jørgensen, Psychologist(2) (1)Architecture and Vision / SpaceArch Hohenstaufenstrasse 10, D-80801 MUNICH GERMANY [email protected], [email protected] (2) SpaceArch c/o Kristian von Bengtson Prinsessegade 7A, st.tv DK - 1422 Copenhagen K, Denmark [email protected] ABSTRACT Living in a confined environment as a space habitat is a strain on normal human life. Astronauts have to adapt to an environment characterized by restricted sensory stimulation and the lack of “key points” in normal human life: seasons, weather change, smell of nature, visual, audible and other normal sensory inputs which give us a fixation in time and place. Living in a confined environment with minimal external stimuli available, gives a strong pressure on group and individuals, leading to commonly experienced symptoms: tendency to depression, irritability and social tensions. It is known, that perception adapts to the environment. A person living in an environment with restricted sensory stimulation will adapt to this situation by giving more unconscious and conscious attention to the present sensory stimuli. Newest neurobiological research (neuroaestetics) shows that visual representations (like Art) have a remarkable impact in the brain, giving knowledge that these representations both function as usual information and as information on a higher symbolic level (Zeki). Therefore designing a space habitat must take into consideration the importance of design, not only in its functional role, but also as a combination of functionality, mental representation and its symbolic meaning, seen as a function of its anthropological meaning. -
The Outer Space Also Needs Architects
Paper ID #31322 The Outer Space Also Needs Architects Dr. Sudarshan Krishnan, University of Illinois at Urbana - Champaign Sudarshan Krishnan specializes in the area of lightweight structures. His current research focuses on the structural design and stability behavior of cable-strut systems and transformable structures. He teaches courses on the planning, analysis and design of structural systems. As an architect and structural designer, he has worked on a range of projects that included houses, hospitals, recreation centers, institutional buildings, and conservation of historic buildings/monuments. Professor Sudarshan is an active member of Working Group-6: Tensile and Membrane Structures, and Working Group-15: Structural Morphology, of the International Association of Shell and Spatial Struc- tures (IASS). He serves on the Aerospace Division’s Space Engineering and Construction Technical Com- mittee of the American Society of Civil Engineers (ASCE), and the ASCE/ACI-421 Reinforced Concrete Slabs Committee. He is the past Program Chair of the Architectural Engineering Division of the Ameri- can Society for Engineering Education (ASEE). He is also a member of the Structural Stability Research Council (SSRC). From 2004-2007, Professor Sudarshan served on the faculty of the School of Architecture and ENSAV- Versailles Study Abroad Program (2004-06) in France. He was a recipient of the School of Architec- ture’s ”Excellence in Teaching Award,” the College of Fine and Applied Arts’ ”Faculty Award for Ex- cellence in Teaching,” and has been -
Geometrical and Static Aspects of the Cupola of Santa Maria Del Fiore, Florence (Italy)
Structural Analysis of Historic Construction – D’Ayala & Fodde (eds) © 2008 Taylor & Francis Group, London, ISBN 978-0-415-46872-5 Geometrical and static aspects of the Cupola of Santa Maria del Fiore, Florence (Italy) A. Cecchi & I. Chiaverini Department of Civil Engineering, University of Florence, Florence, Italy A. Passerini Leonardo Società di Ingegneria S.r.l., Florence, Italy ABSTRACT: The purpose of this research is to clarify, in the language of differential geometry, the geometry of the internal surface of Brunelleschi’s dome, in the Cathedral of Santa Maria del Fiore, Florence; the statics of a Brunelleschi-like dome have also been taken into consideration. The masonry, and, in particular, the “lisca pesce” one, together with the construction and layout technologies, have been main topics of interest for many researchers: they will be the subjects of further research. 1 INTRODUCTION: THE DOME OF THE CATHEDRAL OF FLORENCE The construction of the cathedral of Firenze was begun in the year 1296, with the works related to the exten- sion of the ancient church of Santa Reparata: it was designed byArnolfo (1240,1302).The design included a great dome, based on an octagonal base, to be erected in the eastern end of the church.The dome is an unusual construction of the Middle Ages, (Wittkower 1962): Arnolfo certainly referred to the nearby octagonal bap- tistery San Giovanni, so ancient and revered that the Florentines believed it was built by the Romans, as the temple of Ares, hypothesis which was not con- firmed by excavations, that set the date of foundation Figure 1. -
TECH TALK • Minnesota's Architecture
TECH TALK MINNESOTA HISTORICAL Minnesota’s Architecture • Part II SOCIETY POST-CIVIL WAR ARCHITECTURE by Charles Nelson Historical Architect, Minnesota Historical Society EDITOR’S NOTE: After a brief lull in construction during the Civil contribution to the overall aesthetic. Common materials This is the War, Minnesota witnessed a building boom in the for construction ranged from wood to brick and stone. second in a decades of the 1870s and 1880s. During these years many The Villa Style was popular from 1860 through series of five communities virtually tripled in size. Population numbers 1875. Its common characteristics include either a Tech Talk exploded and industries produced their goods around the symmetrical or an asymmetrical plan, two or three stories articles on Minnesota’s clock. The pioneer era of settlement in eastern Minnesota in height, and low-pitched hipped or gable roofs with architectural was over. Rail lines were extended to the west, and by the prominent chimneys. Ornamental treatments include styles. The end of the 1880s virtually no burgeoning town SHPO file photo next one is was without a link to another. The era of the scheduled for Greek and Gothic Revival style came to an end, the Sept. 1999 issue of only to be replaced by a more exuberant and The Interpreter. substantial architecture indicative of affluence and permanence. These expressions of progress became known as the “Bracketed Styles” and the later part of the period as the “Brownstone Era.” Figure 1, right above: the Villas Thorne-Lowell The villa as an architectural style was house in the W. introduced to the masses in Andrew Jackson 2nd St. -
Convex Polytopes and Tilings with Few Flag Orbits
Convex Polytopes and Tilings with Few Flag Orbits by Nicholas Matteo B.A. in Mathematics, Miami University M.A. in Mathematics, Miami University A dissertation submitted to The Faculty of the College of Science of Northeastern University in partial fulfillment of the requirements for the degree of Doctor of Philosophy April 14, 2015 Dissertation directed by Egon Schulte Professor of Mathematics Abstract of Dissertation The amount of symmetry possessed by a convex polytope, or a tiling by convex polytopes, is reflected by the number of orbits of its flags under the action of the Euclidean isometries preserving the polytope. The convex polytopes with only one flag orbit have been classified since the work of Schläfli in the 19th century. In this dissertation, convex polytopes with up to three flag orbits are classified. Two-orbit convex polytopes exist only in two or three dimensions, and the only ones whose combinatorial automorphism group is also two-orbit are the cuboctahedron, the icosidodecahedron, the rhombic dodecahedron, and the rhombic triacontahedron. Two-orbit face-to-face tilings by convex polytopes exist on E1, E2, and E3; the only ones which are also combinatorially two-orbit are the trihexagonal plane tiling, the rhombille plane tiling, the tetrahedral-octahedral honeycomb, and the rhombic dodecahedral honeycomb. Moreover, any combinatorially two-orbit convex polytope or tiling is isomorphic to one on the above list. Three-orbit convex polytopes exist in two through eight dimensions. There are infinitely many in three dimensions, including prisms over regular polygons, truncated Platonic solids, and their dual bipyramids and Kleetopes. There are infinitely many in four dimensions, comprising the rectified regular 4-polytopes, the p; p-duoprisms, the bitruncated 4-simplex, the bitruncated 24-cell, and their duals. -
[ENTRY POLYHEDRA] Authors: Oliver Knill: December 2000 Source: Translated Into This Format from Data Given In
ENTRY POLYHEDRA [ENTRY POLYHEDRA] Authors: Oliver Knill: December 2000 Source: Translated into this format from data given in http://netlib.bell-labs.com/netlib tetrahedron The [tetrahedron] is a polyhedron with 4 vertices and 4 faces. The dual polyhedron is called tetrahedron. cube The [cube] is a polyhedron with 8 vertices and 6 faces. The dual polyhedron is called octahedron. hexahedron The [hexahedron] is a polyhedron with 8 vertices and 6 faces. The dual polyhedron is called octahedron. octahedron The [octahedron] is a polyhedron with 6 vertices and 8 faces. The dual polyhedron is called cube. dodecahedron The [dodecahedron] is a polyhedron with 20 vertices and 12 faces. The dual polyhedron is called icosahedron. icosahedron The [icosahedron] is a polyhedron with 12 vertices and 20 faces. The dual polyhedron is called dodecahedron. small stellated dodecahedron The [small stellated dodecahedron] is a polyhedron with 12 vertices and 12 faces. The dual polyhedron is called great dodecahedron. great dodecahedron The [great dodecahedron] is a polyhedron with 12 vertices and 12 faces. The dual polyhedron is called small stellated dodecahedron. great stellated dodecahedron The [great stellated dodecahedron] is a polyhedron with 20 vertices and 12 faces. The dual polyhedron is called great icosahedron. great icosahedron The [great icosahedron] is a polyhedron with 12 vertices and 20 faces. The dual polyhedron is called great stellated dodecahedron. truncated tetrahedron The [truncated tetrahedron] is a polyhedron with 12 vertices and 8 faces. The dual polyhedron is called triakis tetrahedron. cuboctahedron The [cuboctahedron] is a polyhedron with 12 vertices and 14 faces. The dual polyhedron is called rhombic dodecahedron. -
Future Military Space from Procurement to the Tactical Fight
MONOGRAPH Future Military Space From Procurement to the Tactical Fight MAJ JUSTIN H. DEIFEL, USAF MAJ NICHOLAS M. SOMERMAN, USAF MAJ MARK D. THIEME, USA General Issue Current space acquisition, vehicle processing, and operations are too cumber- some and expensive to meet future emerging war fighter needs. The cost associ- ated with placing assets into orbit has been the greatest problem to the United States (US) fully recognizing its potential in space. With the emergence of com- mercially available reusable launch vehicles, the military must consider the pos- sibility of building an internal space lift capability as a core competency. Also, the military must develop and integrate new capabilities from space that will enable strategic capabilities, down to tactical war fighter implementation. Launch costs currently represent a third to half the cost of fielding a space system.1 Additionally, the current bureaucratic model for the Department of De- fense (DOD) space architecture does not enable a rapid approach to space for the US to gain space supremacy and prevent further loss of space superiority. Key hurdles must be removed and new methods utilized to accomplish this goal. This process requires a change in acquisitions, operations, doctrine, and organizational structure. Requirements for space systems are developed on a five to ten-year time hori- zon, which does not allow the development of systems that can be utilized on demand in an area of responsibility (AOR). New systems must be developed that can be deployed on demand to AORs and utilized by ground, sea, air, cyber, and space forces. Problem Statement Space access and capabilities are rapidly evolving, and the US military must pos- ture itself to utilize these capabilities to protect and defend US national security. -
Seeking a Human Spaceflight Program Worthy of a Great Nation
SEEKING A HUMAN SPACEFLIGHT PROGRAM WORTHY OF A GREAT NATION Review of U.S. HUMAN SPACEFLIGHT Plans Committee Review of U.S. Human Spaceflight Plans Committee 1 SEEKING A HUMAN SPACEFLIGHT PROGRAM WORTHY OF A GREAT NATION 2 Review of U.S. Human Spaceflight Plans Committee SEEKING A HUMAN SPACEFLIGHT PROGRAM WORTHY OF A GREAT NATION “We choose...to do [these] things, not because they are easy, but because they are hard...” John F. Kennedy September 12, 1962 Review of U.S. Human Spaceflight Plans Committee 3 SEEKING A HUMAN SPACEFLIGHT PROGRAM WORTHY OF A GREAT NATION Table of Contents Preface .......................... ...................................................................................................................................... 7 Executive Summary ..... ...................................................................................................................................... 9 Chapter 1.0 Introduction ............................................................................................................................... 19 Chapter 2.0 U.S. Human Spaceflight: Historical Review ............................................................................ 27 Chapter 3.0 Goals and Future Destinations for Exploration ........................................................................ 33 3.1 Goals for Exploration ............................................................................................................... 33 3.2 Overview of Destinations and Approach ................................................................................. -
Volume 75 (2019)
Acta Cryst. (2019). B75, doi:10.1107/S2052520619010047 Supporting information Volume 75 (2019) Supporting information for article: Lanthanide coordination polymers based on designed bifunctional 2-(2,2′:6′,2″-terpyridin-4′-yl)benzenesulfonate ligand: syntheses, structural diversity and highly tunable emission Yi-Chen Hu, Chao Bai, Huai-Ming Hu, Chuan-Ti Li, Tian-Hua Zhang and Weisheng Liu Acta Cryst. (2019). B75, doi:10.1107/S2052520619010047 Supporting information, sup-1 Table S1 Continuous Shape Measures (CShMs) of the coordination geometry for Eu3+ ions in 1- Eu. Label Symmetry Shape 1-Eu EP-9 D9h Enneagon 33.439 OPY-9 C8v Octagonal pyramid 22.561 HBPY-9 D7h Heptagonal bipyramid 15.666 JTC-9 C3v Johnson triangular cupola J3 15.263 JCCU-9 C4v Capped cube J8 10.053 CCU-9 C4v Spherical-relaxed capped cube 9.010 JCSAPR-9 C4v Capped square antiprism J10 2.787 CSAPR-9 C4v Spherical capped square antiprism 1.930 JTCTPR-9 D3h Tricapped trigonal prism J51 3.621 TCTPR-9 D3h Spherical tricapped trigonal prism 2.612 JTDIC-9 C3v Tridiminished icosahedron J63 12.541 HH-9 C2v Hula-hoop 9.076 MFF-9 Cs Muffin 1.659 Acta Cryst. (2019). B75, doi:10.1107/S2052520619010047 Supporting information, sup-2 Table S2 Continuous Shape Measures (CShMs) of the coordination geometry for Ln3+ ions in 2- Er, 4-Tb, and 6-Eu. Label Symmetry Shape 2-Er 4-Tb 6-Eu Er1 Er2 OP-8 D8h Octagon 31.606 31.785 32.793 31.386 HPY-8 C7v Heptagonal pyramid 23.708 24.442 23.407 23.932 HBPY-8 D6h Hexagonal bipyramid 17.013 13.083 12.757 15.881 CU-8 Oh Cube 11.278 11.664 8.749 11.848 -
Human Spaceflight: Phobos Base
2017 AIAA Student Design Competition HUMAN SPACEFLIGHT: PHOBOS BASE Timothy Bishop Victor Kitmanyen Thomas Lagarde Zachary Taylor Faculty Advisor: Olga Bannova, Ph.D. Sasakawa International Center for Space Architecture (SICSA) Cullen College of Engineering, University of Houston Houston, Texas, USA ~ 2 ~ Copyright © 2017 by Timothy Bishop, Victor Kitmanyen, Thomas Lagarde & Zachary Taylor. All Rights Reserved. Published with express permission, by the American Institute of Aeronautics and Astronautics, Inc. ~ 3 ~ Signature Page Timothy Bishop Project Manager AIAA #: 677333 Victor Kitmanyen Microgravity Countermeasures Architect AIAA #: 819885 Zachary Taylor Space Architect AIAA #: 819283 Thomas Lagarde RECLSS Architect AIAA #: 819864 Dr. Olga Bannova Faculty & Project Advisor Copyright © 2017 by Timothy Bishop, Victor Kitmanyen, Thomas Lagarde & Zachary Taylor. All Rights Reserved. Published with express permission, by the American Institute of Aeronautics and Astronautics, Inc. ~ 4 ~ Table of Contents LIST OF FIGURES ___________________________________________________________________________ 6 ACRONYMS _________________________________________________________________________________ 8 1.0 ABSTRACT _______________________________________________________________________________ 9 2.0 PROJECT INTRODUCTION ______________________________________________________________ 10 3.0 REQUIREMENTS: ANALYSIS AND INTERPRETATION ____________________________________ 11 3.1 SITE ___________________________________________________________________________________ -
Tomás Saraceno's Art Work
arts Article Tomás Saraceno’s Art Work “In Orbit” (2013) against the Backdrop of Space Architecture Eva Wattolik Institut für Kunstgeschichte, Friedrich-Alexander-Universität Erlangen-Nürnberg, 91054 Erlangen, Germany; [email protected] Received: 31 October 2018; Accepted: 11 January 2019; Published: 15 January 2019 Abstract: When discussing the correlation between technological progress and the development of modern architecture, case studies from the fine arts can be instructive. This article undertakes a close architectural analysis of Tomás Saraceno’s walkable art installation “In Orbit” (2013) by releasing previously unpublished technical specifications. A brief history of envisioned and constructed space architecture of the last hundred years—which can be divided into three phases—serves to locate the installation within the currents of predictive utopia, realized architecture and technological development. It becomes clear that Saraceno not only takes up pre-existing architectural techniques, but also develops them further. Keywords: Tomás Saraceno; “In Orbit”; utopia; space architecture; lightweight structure; flying city; aerospace; art installation; spider web 1. Introduction In vertiginous heights beneath the glass roof of K21 Düsseldorf, a major museum for contemporary art in Düsseldorf (Germany), a giant spider seems to have woven a horizontal web in different layers. People walk, lie or stand unsteadily within it. “In Orbit” (Figure1) is a daring walk-in installation by the Argentinian artist Tomás Saraceno (*1973), which was installed with the help of numerous specialists in 2013 and renewed in 2017. It provides the experience of virtually hovering—without a backup device—25 m above the courtyard’s ground floor. As I will argue, this installation can be regarded as a self-sufficient artistic creation as much as it addresses the ideas of flying cities as they have been passed down throughout the history of utopia.