In the mathematical field of analysis, quasiregular maps are a class of continuous maps between Euclidean spaces Rn of the same dimension or, more generally...

In mathematics, quasiregular may refer to: Quasiregular element, in the context of ring theory Quasiregular map in analysis Quasiregular polyhedron, in...

addresses the notion of quasiregularity in the context of ring theory, a branch of modern algebra. For other notions of quasiregularity in mathematics, see...

image analysis, computer vision and graphics. Isothermal coordinates Quasiregular map Pseudoanalytic function Teichmüller space Tissot's indicatrix Ahlfors...

functions, holomorphic curves, holomorphic maps between complex manifolds of arbitrary dimension, quasiregular maps and minimal surfaces. This article describes...

hemipolyhedra occur in pairs as facetings of the quasiregular polyhedra with four faces at a vertex. These quasiregular polyhedra have vertex configuration m.n...

the J(R) is necessarily quasiregular, not every quasiregular element is necessarily a member of J(R). While not every quasiregular element is in J(R), it...

every vertex. A third complex apeirogon, sharing the same vertices, is quasiregular, which alternates 2-edges and 6-edges. Wikimedia Commons has media related...

The tetrahedral-octahedral honeycomb, alternated cubic honeycomb is a quasiregular space-filling tessellation (or honeycomb) in Euclidean 3-space. It is...

edge-transitive (i.e. isotoxal) is said to be a quasiregular dual. Some theorists regard these figures as truly quasiregular because they share the same symmetries...

is also called trigonal antiprism. Therefore, it has the property of quasiregular, a polyhedron in which two different polygonal faces are alternating...

symmetric graphs are formed by the vertices and edges of the regular and quasiregular polyhedra: the cube, octahedron, icosahedron, dodecahedron, cuboctahedron...

Then in the 10th century Abu'l Wafa described the convex regular and quasiregular spherical polyhedra. As with other areas of Greek thought maintained...

analysis. His main topics of interest include geometric function theory, quasiregular and quasiconformal mappings, computational potential theory, and generalized...

cobordism hypothesis. Fundamental representation Permutation representation Quasiregular representation Fulton, William; Harris, Joe (1991). Representation theory...

Conway for clarity of concatenated prefix numbers in the naming of quasiregular polyhedra, though not all sources use it. Polygons have been known since...

hosohedron and a dihedron. All of these have Euler characteristic 2. Quasiregular polyhedron Semiregular polyhedron Uniform polyhedron Regular polytope...

Stellations of Rhombic Triacontahedron EarthStar globe – Rhombic Triacontahedral map projection IQ-light—Danish designer Holger Strøm's lamp Make your own Archived...

Omar M. (December 2002), "Three-periodic nets and tilings: regular and quasiregular nets" (PDF), Acta Crystallographica Section A: Foundations of Crystallography...

was conjectured by M. A. Lavrentev in 1938. Every locally homeomorphic quasiregular mapping f : R n → R n {\displaystyle f:R^{n}\rightarrow R^{n}} for n...

MR 1460032. Lagarias, J. C. (1996), "Meyer's concept of quasicrystal and quasiregular sets", Communications in Mathematical Physics, 179 (2): 365–376, Bibcode:1996CMaPh...

and Coxeter diagrams while three of them are undercolorings. The regular map {6,4}3 or {6,4}(4,0) can be seen as a 4-coloring on the {6,4} tiling. It...

for storing and manipulating maps of the cosmic microwave background, and in computer graphics for storing environment maps. The collections of the Louvre...

not symmetric enough to meet the formal definition of chirality. The quasiregular polyhedra and their duals, such as the cuboctahedron and the rhombic...

arXiv:0804.0135. (See page 3.) Heinonen, Juha (2003). "The branch set of a quasiregular mapping by Juha Heinonen". Proceedings of the ICM, Beijing 2002. Vol...

Alex Eskin, Billiards and lattices Juha Heinonen, On the existence of quasiregular mappings Bennett Chow, Harnack estimates of Li–Yau–Hamilton type for...

subgroup is the alternation, [7,3]+, (732). Three isohedral (regular or quasiregular) tilings can be constructed from this tiling by combining triangles:...