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Sağman Keyhüsrev Bey Mosque in the Light of New Documents and Findings

open access: yesArt-Sanat, 2022
The subject of the study is the Keyhüsrev Bey Mosque, which is located in Sağman Village of the Pertek District of Tunceli province today and was named Salih Bey Mosque in previous studies.
Turgay Polat
doaj   +1 more source

Undecidable Translational Tilings with Only Two Tiles, or One Nonabelian Tile [PDF]

open access: yesDiscrete & Computational Geometry, 2023
AbstractWe construct an example of a group$$G = \mathbb {Z}^2 \times G_0$$G=Z2×G0for a finite abelian group $$G_0$$G0, a subsetEof $$G_0$$G0, and two finite subsets$$F_1,F_2$$F1,F2of G, such that it is undecidable in ZFC whether$$\mathbb {Z}^2\times E$$Z2×Ecan be tiled by translations of$$F_1,F_2$$F1,F2.
Rachel Greenfeld, Terence Tao
openaire   +5 more sources

A Comparative Study of the Female Body in Tiling of the Buildings of "Eram Garden" and "Zinat Al-Muluk House" with Emphasis on Propp's Morphological Theory [PDF]

open access: yesزن در فرهنگ و هنر, 2020
The "Eram Garden" and "House of Zinat al-Muluk" are important and historical buildings in Shiraz during the Qajar period. The main subject of these two buildings with the decorations of the women role and its formal analysis based on the theory of ...
Elahe Panjehpashi, Fatemeh Doulab
doaj   +1 more source

Study of the Covid-19 related quarantine concept as an emerging category of a linguistic consciousness

open access: yesПсихолінгвістика, 2020
Objective. Study of the Covid-19 related quarantine concept as an emerging category of linguistic consciousness of Ukrainians. Materials & Methods.
Віталій Шимко   +1 more
doaj   +1 more source

The Study of Human Motifs in Golestan Palace (Kakheh Golestan) Complex’s Tiles [PDF]

open access: yesJilvah-i hunar, 2018
The Golestan Palace complex, residence of Qajar dynasty monarchs, is considered one of the most beautiful and oldest buildings of Iran. This palace consists of a variety of buildings placed beside each other at a large area.
E. Panjehbashi, Farnia Farhad
doaj   +1 more source

Golden tilings [PDF]

open access: yesTransactions of the American Mathematical Society, 2012
The authors consider the golden Anosov automorphism \(G_A\) on the torus \(\mathbb{T}^2\), defined in such a way that the ratio of its unstable and stable eigenvalues is the golden number \((1+ \sqrt 5)/2\). They study the space \({\mathcal G}\) of all \(C^{1 + \alpha}\) diffeomorphisms that are topologically conjugate to \(G_A\) and possess an ...
Pinto, Alberto A.   +2 more
openaire   +5 more sources

Study of the Features and Structure of the Embellishments of Facades in Tiled Buildings in Shiraz [PDF]

open access: yesنگره, 2018
The Qajar era is one of the glorious periods of Iranian architecture, in which the doors are one of the topics used mainly for the decoration of the building.
Elahe PanjehBashi, fatemeh doulab
doaj   +1 more source

Çini ve Sırlı Tuğla Onarımlarında Uygulanan Tamamlama Yöntemleri Üzerine Bir Değerlendirme

open access: yesYüzüncü Yıl Üniversitesi Sosyal Bilimler Enstitüsü Dergisi, 2021
Anadolu Türk mimarisinde özgün değere sahip önemli yapıların iç ve dış yüzeylerinde sıklıkla kullanılan çini ve sırlı tuğla malzemeler, sahip olduğu estetik değeri, ham maddesi, üretim teknolojisi ve kullanım kolaylığıyla mimari dekorasyonun vazgeçilmez ...
Işılay Konak
doaj   +1 more source

Shape Tiling [PDF]

open access: yesThe Electronic Journal of Combinatorics, 1996
Given a list $1\times 1, 1\times a, 1\times b, \dots, 1\times c$ of rectangles, with $a,b,\dots,c$ non-negative, when can $1\times{t}$ be tiled by positive and negative copies of rectangles which are similar (uniform scaling) to those in the list? We prove that such a tiling exists iff $t$ is in the field $Q(a,b,\dots,c)$.
Keating, Kevin, King, Jonathan L.
openaire   +2 more sources

Complex tilings [PDF]

open access: yesJournal of Symbolic Logic, 2001
AbstractWe study the minimal complexity of tilings of a plane with a given tile set. We note that every tile set admits either no tiling or some tiling withKolmogorov complexity of its (n×n)-squares. We construct tile sets for which this bound is tight: all (n×n)-squares in all tilings have complexity Ω(n).
Durand, Bruno   +2 more
openaire   +4 more sources

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