Interactive Modeling of Muqarnas
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The Sasanian Tradition in ʽabbāsid Art: Squinch Fragmentation As The
The Sasanian Tradition in ʽAbbāsid Art: squinch fragmentation as The structural origin of the muqarnas La tradición sasánida en el arte ʿabbāssí: la fragmentación de la trompa de esquina como origen estructural de la decoración de muqarnas A tradição sassânida na arte abássida: a fragmentação do arco de canto como origem estrutural da decoração das Muqarnas Alicia CARRILLO1 Abstract: Islamic architecture presents a three-dimensional decoration system known as muqarnas. An original system created in the Near East between the second/eighth and the fourth/tenth centuries due to the fragmentation of the squinche, but it was in the fourth/eleventh century when it turned into a basic element, not only all along the Islamic territory but also in the Islamic vocabulary. However, the origin and shape of muqarnas has not been thoroughly considered by Historiography. This research tries to prove the importance of Sasanian Art in the aesthetics creation of muqarnas. Keywords: Islamic architecture – Tripartite squinches – Muqarnas –Sasanian – Middle Ages – ʽAbbāsid Caliphate. Resumen: La arquitectura islámica presenta un mecanismo de decoración tridimensional conocido como decoración de muqarnas. Un sistema novedoso creado en el Próximo Oriente entre los siglos II/VIII y IV/X a partir de la fragmentación de la trompa de esquina, y que en el siglo XI se extendió por toda la geografía del Islam para formar parte del vocabulario del arte islámico. A pesar de su importancia y amplio desarrollo, la historiografía no se ha detenido especialmente en el origen formal de la decoración de muqarnas y por ello, este estudio pone de manifiesto la influencia del arte sasánida en su concepción estética durante el Califato ʿabbāssí. -
Celebrating Thirty Years of Muqarnas
Muqarnas An Annual on the Visual Cultures of the Islamic World Celebrating Thirty Years of Muqarnas Editor Gülru Necipoğlu Managing Editor Karen A. Leal volume 30 Sponsored by The Aga Khan Program for Islamic Architecture at Harvard University and the Massachusetts Institute of Technology, Cambridge, Massachusetts LEIDEN • BOSTON 2013 © 2013 Koninklijke Brill NV ISBN 978 90 04 25576 0 CONTENTS Gülru Necİpoğlu, Reflections on Thirty Years of Muqarnas . 1 Benedict Cuddon, A Field Pioneered by Amateurs: The Collecting and Display of Islamic Art in Early Twentieth-Century Boston . 13 Silvia Armando, Ugo Monneret de Villard (1881–1954) and the Establishment of Islamic Art Studies in Italy . 35 Ayşİn Yoltar-Yildirim, Raqqa: The Forgotten Excavation of an Islamic Site in Syria by the Ottoman Imperial Museum in t he Early Twentieth Century . 73 D. Fairchild Ruggles, At the Margins of Architectural and Landscape History: The Rajputs of South Asia . 95 Jennifer Pruitt, Method in Madness: Recontextualizing the Destruction of Churches in the Fatimid Era . 119 Peter Christensen, “As if she were Jerusalem”: Placemaking in Sephardic Salonica . 141 David J. Roxburgh, In Pursuit of Shadows: Al-Hariri’s Maqāmāt . 171 Abolala Soudavar, The Patronage of the Vizier Mirza Salman . 213 Lâle Uluç, An Iskandarnāma of Nizami Produced for Ibrahim Sultan . 235 NOTES AND SOURCES Serpİl Bağci, Presenting Vaṣṣāl Kalender’s Works: The Prefaces of Three Ottoman Albums . 255 Gülru Necİpoğlu, “Virtual Archaeology” in Light of a New Document on the Topkapı Palace’s Waterworks and Earliest Buildings, circa 1509 . 315 Ebba Koch, The Wooden Audience Halls of Shah Jahan: Sources and Reconstruction . -
William Broadhead Professor of History Thesis Supervisor
Vitruvius on Architecture: A Modem Application and Stability Analysis of Classical Structures by Ana S. Escalante Submitted to the Department of Mechanical Engineering in Partial Fulfillment of the Requirements for the Degree of Bachelor of Science in Mechanical Engineering at the Lj Massachusetts Institute of Technology June 2013 0 2013 Ana S. Escalante. All rights reserved. The author hereby grants to MIT permission to reproduce and to distribute publicly paper and electronic copies of this thesis document in whole or in part in any medium now known or hereafter created Signature of Author: F , 2 I- - Department of Mechanical Engineering May 28, 2013 Certified by: William Broadhead Professor of History Thesis Supervisor Accepted by: Annette Hosoi Professor of Mechanical Engineering Undergraduate Officer 1 2 Vitruvius on Architecture: A Modem Application and Stability Analysis of Classical Structures by Ana S. Escalante Submitted to the Department of Mechanical Engineering on June 7, 2013 in Partial Fulfillment of the Requirements for the Degree of Bachelor of Science in Mechanical Engineering ABSTRACT Imperial Rome has left numerous legacies, the most well-known being its literature and monuments. Though many monuments, such as the Pantheon, are well-preserved, in cases where little physical evidence remains, historians can often use literary sources to inform reconstruction efforts. For more technical studies of Roman construction, technical literature is rare and the contemporary awareness of such literature even less known. When Vitruvius wrote De architectura,he did not intend for it to be a manual for instruction but rather a central source of general architectural knowledge. Directly aimed at architects, contractors, and other individuals involved in the design and construction of buildings, De architecturaprovides insight into contemporary technical knowledge. -
A Mathematician's Lament
A Mathematician’s Lament by Paul Lockhart musician wakes from a terrible nightmare. In his dream he finds himself in a society where A music education has been made mandatory. “We are helping our students become more competitive in an increasingly sound-filled world.” Educators, school systems, and the state are put in charge of this vital project. Studies are commissioned, committees are formed, and decisions are made— all without the advice or participation of a single working musician or composer. Since musicians are known to set down their ideas in the form of sheet music, these curious black dots and lines must constitute the “language of music.” It is imperative that students become fluent in this language if they are to attain any degree of musical competence; indeed, it would be ludicrous to expect a child to sing a song or play an instrument without having a thorough grounding in music notation and theory. Playing and listening to music, let alone composing an original piece, are considered very advanced topics and are generally put off until college, and more often graduate school. As for the primary and secondary schools, their mission is to train students to use this language— to jiggle symbols around according to a fixed set of rules: “Music class is where we take out our staff paper, our teacher puts some notes on the board, and we copy them or transpose them into a different key. We have to make sure to get the clefs and key signatures right, and our teacher is very picky about making sure we fill in our quarter-notes completely. -
Watershed for Segmentation the Decor of Zellij
Special Issue of International Journal of Computer Applications (0975 – 8887) on Software Engineering, Databases and Expert Systems – SEDEXS, September 2012 Watershed for Segmentation the Decor of Zellij F. Touzani M. Harti R. Benslimane Laboratoire de Transmission et UFR INTIC, Faculty of Sciences Laboratoire de Transmission et de Traitement d’Information Dhar El Mehraz de Traitement d’Information UFR INTIC, Faculty of Sciences Université Sidi Mohamed Ben Université Sidi Mohamed Ben Dhar El Mehraz Abdellah, Fez- Moroco Abdellah, Fez- Moroco Université Sidi Mohamed Ben Abdellah, Fez- Moroco ABSTRACT networks of eightfold stars and “Safts”. In Albert and al. [7] The objective of this work is to propose a segmentation the authors propose a method based on the detection of method for retrieval images of Arabo-Moresque decors. It is a symmetry in a décor. In Zarghili and al. [8,9] the authors hierarchical segmentation using two successive watershed proposed an indexing method based on spatial relationships of algorithm. The first watershed based on the Meyer’s algorithm the shapes constituting the spine of the decor. In Djibril [10] allows of identifies the germs which serve for the second the authors represent a rosette by its minimal triangle, called watershed segmentation to achieve the segmentation. The fundamental region, by considering the groups of symmetry. proposed method is evaluated by using an Arabo-Moresque Then, the characteristics of the rosette are represented by the decor database, built for the ûrpose of this work. The color histogram corresponding to the fundamental region. performance of the method is measured by the accuracy to In [11] the authors propose a novel method for which a rosette extract the shapes of tiles constituting a décor of Zellij. -
An Introduction to the Mandelbrot Set
An introduction to the Mandelbrot set Bastian Fredriksson January 2015 1 Purpose and content The purpose of this paper is to introduce the reader to the very useful subject of fractals. We will focus on the Mandelbrot set and the related Julia sets. I will show some ways of visualising these sets and how to make a program that renders them. Finally, I will explain a key exchange algorithm based on what we have learnt. 2 Introduction The Mandelbrot set and the Julia sets are sets of points in the complex plane. Julia sets were first studied by the French mathematicians Pierre Fatou and Gaston Julia in the early 20th century. However, at this point in time there were no computers, and this made it practically impossible to study the structure of the set more closely, since large amount of computational power was needed. Their discoveries was left in the dark until 1961, when a Jewish-Polish math- ematician named Benoit Mandelbrot began his research at IBM. His task was to reduce the white noise that disturbed the transmission on telephony lines [3]. It seemed like the noise came in bursts, sometimes there were a lot of distur- bance, and sometimes there was no disturbance at all. Also, if you examined a period of time with a lot of noise-problems, you could still find periods without noise [4]. Could it be possible to come up with a model that explains when there is noise or not? Mandelbrot took a quite radical approach to the problem at hand, and chose to visualise the data. -
Does Mathematical Beauty Pose Problems for Naturalism?1
Does Mathematical Beauty Pose Problems for Naturalism?1 Russell W. Howell Professor of Mathematics Westmont College, Santa Barbara, CA [email protected] Numerous events occurred in 1960 whose eects could hardly have been predicted at the time: several African Americans staged a sit-in at a Greensboro lunch counter, the Soviet Union shot down Gary Powers while he was ying a U2 spy plane, the US FDA approved the use of the rst oral contraceptive, AT&T led with the Federal Communications Commission for permission to launch an experimental communications satellite, and four Presidential debates between John Kennedy and Richard Nixon aired on national television. Less well known was the publication of a paper by the physicist Eugene Wigner. Ap- pearing in Communications in Pure and Applied Mathematics, a journal certainly not widely read by the general public, it bore the mysterious title The Unreasonable Eectiveness of Mathematics in the Natural Sciences. (Wigner, 1960) Like our cultural examples of the 1960's, it has had eects beyond what most people would have imagined. Our purpose here is to tease out some strains of an important question that has emerged from Wigner's work. Wigner begins with a story about two friends who were discussing their jobs. One of them, a statistician, was working on population trends. He mentioned a paper he had produced, which contained the Gaussian distribution equation near the beginning. The statistician attempted to explain the meaning it, as well as other mathematical symbols. His friend was a bit perplexed, and was not quite sure whether the statistician was pulling his leg. -
Bridge Design Manual (BDM), 2006
Bridge Design Manual June 2006 WWW.SCDOT.ORG Welcome To The SCDOT Bridge Design Manual Chapter 1 – Bridge Design Section Organization Chapter 2 – Bridge Replacement Project Development Chapter 3 – Procedures for Plan Preparation Chapter 4 – Coordination of Bridge Replacement Projects Chapter 5 – Administrative Policies and Procedures Chapter 6 – Plan Preparation Chapter 7 – Quantity Estimates Chapter 8 – Construction Cost Estimates Chapter 9 – Bid Documents Chapter 10 – [Reserved] Chapter 11 – General Requirements Chapter 12 – Structural Systems and Dimensions Chapter 13 – Loads and Load Factors Chapter 14 – Structural Analysis and Evaluation Chapter 15 – Structural Concrete Chapter 16 – Structural Steel Structures Chapter 17 – Bridge Decks Chapter 18 – Bridge Deck Drainage Chapter 19 – Foundations Chapter 20 – Substructures Chapter 21 – Joints and Bearings Chapter 22 – Highway Bridges Over Railroads Chapter 23 – Bridge Widening and Rehabilitation Chapter 24 – Construction Operations Chapter 25 – Computer Programs Chapter 1 BRIDGE DESIGN SECTION ORGANIZATION SCDOT BRIDGE DESIGN MANUAL April 2006 SCDOT Bridge Design Manual BRIDGE DESIGN SECTION ORGANIZATION Table of Contents Section Page 1.1 BRIDGE DESIGN SECTION...................................................................................1-1 1.1.1 State Bridge Design Engineer..................................................................1-1 1.1.2 Seismic Design and Bridge Design Support Team..................................1-2 1.1.3 Bridge Design Teams...............................................................................1-3 -
Fractal Art(Ists)
FRACTAL ART(ISTS) Marco Abate and Beatrice Possidente 1 Introduction “Fractals are everywhere.” This has been a sort of advertising line for fractal geometry (and for mathematics in general) since the Eighties, when Benoît Mandelbrot discovered the set now known as Mandelbrot set, and brought fractals to the general attention (see, e.g., [1, 2] for the story of his discovery, and [3] for an introduction to fractal geometry). As most good advertising lines, though not completely true, it is not too far from the truth. Possibly they are not exactly everywhere, but fractals are frequent enough to guarantee you will meet at least one as soon as you leave your full-of-straight-lines man-made-only office space and take a short walk in a natural environment. When you start thinking about it, this is not surprising. Fractals are easy to generate: it suffices to repeat over and over (infinitely many times in the mathematical world, but in the real world ten times is often close enough to infinity) the same simple process to create a complicated object; and tinkering with just a few parameters allows to obtain an amazingly wide range of different shapes, that can be easily adapted to specific requirements. It is quite an efficient scheme, and nature loves efficiency; complex structures can be created starting just from simple (but nonlinear!) tools. Coastlines and mountain lines; leaves arrangements and lightning; fractures and clouds; all examples of fractally generated shapes. And fractals are beautiful, there is no denying that. Something in their intricate shapes, in their repeating of similar forms at different scales, resonates deeply into our (fractal-shaped) brain, evokes our aesthetic senses, let us admire infinity easing our painfully perceived finiteness. -
Numerical Anamorphosis: an Artistic Exploration
Numerical Anamorphosis: an Artistic Exploration FRANCESCO DE COMITE and LAURENT GRISONI CRIStAL laboratory University of Sciences of Lille, France [francesco.de-comite/laurent.grisoni]@univ-lille1.fr Anamorphoses have been know for centuries, as distorted images needing —Consider a non-flat geometry: how to compute the image to be to be seen in a mirror from a special point of view in order to see the non- seen on this screen? The computation of distorted images will be distorted image. During Renaissance, they have been associated to mathe- the subject of section 4. matical techniques for drawing such pictures efficiently, on specific mirror —Consider a visual message we want to share: what geometries shapes (in the case of cylindrical or conical mirrors). We can expect in the can we define, that will convey this information? The definition next years a strong interest in such type of images, because of the emergence and computation of distorted three-dimensional objects will be of various contexts and physical supports for image visualization (soft or de- studied in sections 5.1 and 5.2. formable screens, lightmapping, projection of images on dynamic objects, etc...). Solving the numerical problem of anamorphosis in the general case The same questions arose at the time of Renaissance, when belongs to the same class of problems as when the trend is to control im- artists wanted to know how to paint three-dimensional scenes on age deformation as long as image is seen projected on, or reflected by, a flat canvasses, and discovered the laws of perspective. Some of non-planar surface, which can be of arbitrary shape. -
Existence of Arabesque in Islamic Architecture
International Journal of Scientific and Research Publications, Volume 7, Issue 6, June 2017 292 ISSN 2250-3153 Existence of Arabesque in Islamic Architecture Ar. Pooja Singh Assistant Professor, Amity School of Architecture & Planning, Amity University, Lucknow Campus, Uttar Pradesh. ABSTRACT- The Muslim empire has been recognised worldwide due to its genius representation of Art. The artists and craftsmen develop far-reaching sea trade (as for example the English and of Islamic empire put their religious beliefs to induce their Spaniards). As a result, the old world occupation of North creativity in a series of abstract forms and amazing works of art. America was left to Christians. These art forms were progressive towards establishing a new style substantially deviating from Roman and byzantine art of their time. For these artists, art was the way of transmitting the Believers are currently concentrated from the West coast of messages of Islam. This art touched everybody’s heart with its Africa to the Philippines. In Africa, in particular, they are ornamentation, detailing and calligraphy. increasing in numbers, largely at the expense of Christianity. The main objective of this article is to emphasise the Many do not look upon Islam as a new religion. They feel that it uniqueness of Islamic art, which was defined by religious beliefs is in reality the faith taught by the ancient Prophets, Abraham, and cultural values prohibiting the depiction of living creatures David, Moses and Jesus (Peace be upon them). Muhammad's role including humans. This article briefly examines the meaning and as the last of the Prophets was to formalize and clarify the faith character of art in Islamic culture, its implication on architecture and to purify it by removing foreign ideas that had been added in and explore about its main decorative form i.e. -
Episode 3: Can Math Be Beautiful? Transcript (Note: This Is the Result Of
Episode 3: Can math be beautiful? Transcript (Note: This is the result of a hybrid between machine learning and human correction, so it may have slight imperfections.) Michael Atiyah: 00:05 We mathematicians and scientists are searching for truth. But beauty is our guiding light that leads us there. Stephen Ornes: 00:14 This is the third episode of Calculated, a podcast collection of stories about people at the intersection of math and art and culture and today we're talking about beauty. Semir Zeki: 00:24 Mathematical beauty is the most extreme form of beauty that is dependent upon culture and learning because you cannot, you cannot invite somebody to your office or to your room and tell them, is this mathematical formula beautiful or not? Unless they're mathematicians, they're not going to understand it. Stephen Ornes: 00:42 People can be beautiful. Music, beautiful. Paintings, buildings, minerals, poetry, sunrises. Those amazing bands of turbulence on Jupiter. Beautiful! But what is beauty anyway? What about math? Can math be beautiful? What does that even mean? And what about people who hate math but know beauty? What's in it for them? Paul Erdos, one of the most prolific mathematicians in all of mathtopia, was once asked to talk about how he found math beautiful. He said, it's like asking why is Beethoven's Ninth Symphony beautiful? If you don't see why, someone can't tell you. I guess that puts it in the same group as irony or obscenity. You can't define it, but you know it when you see it.