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Horne Clare E. — Geometric Symmetry in Patterns and Tilings
Horne Clare E. — Geometric Symmetry in Patterns and Tilings



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Название: Geometric Symmetry in Patterns and Tilings

Автор: Horne Clare E.

Аннотация:

Horne began her studies in pure and applied mathematics, then turned to textile design for her graduate work, and went on to teach design construction techniques in the context of screen printed textiles. Here she develops mathematical ideas from such areas as geometry, graph theory, and topology and applies them in the context of repeating designs. She shows how the principles of rhythmic expansion, many developed in crystallography, can be applied to achieve balance and harmony within the design of textile and other forms of surface decorations. Her goal is to make complex theories and ideas easily accessible to artists and designers so that they can use them to increase their creativity and design potential


Язык: en

Рубрика: Математика/Симметрия и группы/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 2000

Количество страниц: 246

Добавлена в каталог: 29.04.2005

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Adjacency symbol      192 193
Adjacent tiles      172 180 182
All-over pattern      14
Asymmetric region      19
Border      14
Brilloin zones      171
Centre of rotation      8 16 17 18
Centred cell      31
Circular segment      24
Combinatorial equivalence      183 186 187
Congruent      8 131
Corners      179 182
Crystallographic group      14
Cyclic finite design symmetry groups      11 12
design elements      19
Design unit      19
Dihedral finite design symmetry groups      13 14
Dirichlet tilting/domain      171 178
Discrete pattern      133 134
Ditranslational design      14 15 17 18 25 26 29
Ditranslational discrete pattern types      149 154 156
Ditranslational isohedral tiling types      203 205 208
Domain of influence      171
Double cell      31
Edges      172 179 182
Enantiomorphic      211
Finite design symmetry groups      11 19
Finite discrete pattern types      145
Finite isohedral tiling types      197 201
Flow diagram for ditranslational design symmetry group classification      31
Flow diagram for monotranslational design symmetry group classification      37
Frieze group      14
Fundamental domain      19
Fundamental region      19 23 24 25
Generating functions      25
Generating region      19
Generating symmetries      25
Generators      25
Glide-reflectional symmetry      8 9
Group diagram      16 20 21
Hauy's theorem      19
Homeomorphism      183
Identity symmetry      8 9
Incidence symbol      189
Induced motif groups      137 140
Induced tile groups      177 178
Inverse symmetry      8 9
Isohedral tiling      172 175
K-isohedral      176 177
Lattice      14 17
Lattice unit      16
Laves tilings      211 220
Line segment      179 182
Marked isohedral tilings      196 198 200 204
Minimal set of generators      26
Monohedral tiling      175
Monomotif pattern      131 132
Monotranslational design      14 15 17 18 24 25 28 29 30 31
Monotranslational discrete pattern types      149 150 152
Monotranslational isohedral tiling types      197 202
Motif-transitive subgroups      142 144
N-dimensional plane group      14
n-fold rotation      8 16 17
Neighbours      180 182
Net      14 17
Network pattern      14
Non-trivial discrete pattern      135 136
Normal tiling      171 172
One-dimensional design      14
One-sided band      14
Order of rotation      8 10 11
Parallelogram      16 17
Periodic border design      14
Periodic group      14
Periodic planar design      14
Plane group      14
Plane pattern      14
Plesiohedron      171
Point groups      14
Primitive cell      28 29
Primitive pattern      135 138
Reflectional symmetry      8 9
Regular tiling      211
Rhombus      16 17
Rosette designs      14
Rotational symmetry      8 9
Strip      14
Symmetry group      9
Symmetry operation      8 9
Tile symbol      189 191
Tile transitive      175
Topological equivalence      183 184 185
Topological type      183
Topology of tilings      180
Transitivity classes      176
translation unit      17 22
Translational symmetry      8 9
Two-dimensional design      14
Unit cell      15 17 18
Valency      180 182 186
Vertices      179 182
Voronoi cells/regions      171
Wallpaper group      14
Wigner — Seitz cells      171
X-ray diffraction      2
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