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Math concept
mathematics, a polyhedral complex is a set of polyhedra in a real vector space that fit together in a specific way. Polyhedral complexes generalize simplicial
Polyhedral_complex
Skeletonized version of algebraic geometry
an irreducible tropical variety if it is the support of a weighted polyhedral complex of pure dimension d that satisfies the zero-tension condition and
Tropical_geometry
Branch of mathematics
to a unique complex one, and 4-dimensional topology can be studied from the point of view of complex geometry in two variables (complex surfaces), though
Topology
Flat-sided three-dimensional shape
known as polyhedral compounds. Polyhedra can be generalized into infinitely many faces called apeirohedra, the underlying space of which is a complex Hilbert
Polyhedron
Topics referred to by the same term
structure to describe polygons in computer graphics Fan, a type of polyhedral complex One of several types of fan-shaped deposits of sediment caused by
Fan
} as a face of dimension − 1 {\textstyle -1} . A cubed complex is a metric polyhedral complex all of whose cells are unit cubes; more technically, it
Cubical_complex
Largest open subset of some given set
\operatorname {int} \mathbb {Q} =\varnothing .} If X {\displaystyle X} is the complex plane C , {\displaystyle \mathbb {C} ,} then int ( { z ∈ C : | z | ≤
Interior_(topology)
All points in the topological closure not belonging to the interior
slightly different concept from the boundary of a manifold or of a simplicial complex. For example, the boundary of an open disk viewed as a manifold is empty
Boundary_(topology)
Branch of topology
on Rn the basic open sets are the open balls. Similarly, C, the set of complex numbers, and Cn have a standard topology in which the basic open sets are
General_topology
Minkowsi sum of line segments
Z} , given by a zonotopal tiling of Z {\displaystyle Z} , i.e., a polyhedral complex with support Z {\displaystyle Z} : the union of all zonotopes in the
Zonotope
Topological invariant in mathematics
In mathematics, and more specifically in algebraic topology and polyhedral combinatorics, the Euler characteristic (or Euler number, or Euler–Poincaré
Euler_characteristic
Type of mathematical set
a complex where all facets have the same dimension. For (boundary complexes of) simplicial polytopes this coincides with the meaning from polyhedral combinatorics
Simplicial_complex
Polyhedral compound
these, it can form polyhedral compounds that can also be considered as degenerate uniform star polyhedra; respectively, the small complex rhombicosidodecahedron
Compound_of_five_cubes
Straight path on a curved surface or a Riemannian manifold
often not manifolds include metric graphs, (locally compact) metric polyhedral complexes, infinite-dimensional pre-Hilbert spaces, and real trees. In a Riemannian
Geodesic
Type of topological space
In mathematics, and specifically in topology, a CW complex (also cellular complex or cell complex) is a topological space that is built by gluing together
CW_complex
Concept in geometry and topology
second-countable Homotopy homotopy group fundamental group Simplicial complex CW complex Polyhedral complex Manifold topological smooth Bundle (mathematics) Cobordism
Coarse_structure
and not based on a particular projection Polyhedral maps Polyhedral maps can be folded up into a polyhedral approximation to the sphere, using particular
List_of_map_projections
All points and limit points in a subset of a topological space
dense in R . {\displaystyle \mathbb {R} .} If X {\displaystyle X} is the complex plane C = R 2 , {\displaystyle \mathbb {C} =\mathbb {R} ^{2},} then cl
Closure_(topology)
Topology procedure in mathematics
A hyperbolization procedure is a procedure that turns a polyhedral complex K {\displaystyle K} into a non-positively curved space H ( K ) {\displaystyle
Hyperbolization_procedures
covering dimension Lebesgue's number lemma Polytope Simplex Simplicial complex CW complex Manifold Triangulation Barycentric subdivision Sperner's lemma Simplicial
List of general topology topics
List_of_general_topology_topics
Type of mathematical functions
holomorphic convexity. The proof method uses an approximation by the polyhedral domain, as in Oka-Weil theorem. Note that the Riemann extension theorem
Function of several complex variables
Function_of_several_complex_variables
Non-orientable surface with one edge
that a longer strip would be. The Möbius strip can also be embedded as a polyhedral surface in space or flat-folded in the plane, with only five triangular
Möbius_strip
Metric space
Polyhedral space is a certain metric space. A (Euclidean) polyhedral space is a (usually finite) simplicial complex in which every simplex has a flat
Polyhedral_space
3D shape made of polyhedra sharing a common center
In geometry, a polyhedral compound is a figure that is composed of several polyhedra sharing a common centre. They are the three-dimensional analogs of
Polytope_compound
Generalization of the notion of convergence that is found in general topology
second-countable Homotopy homotopy group fundamental group Simplicial complex CW complex Polyhedral complex Manifold topological smooth Bundle (mathematics) Cobordism
Convergence_space
Mathematical concept
shellable. Note that here, shellability is generalized to the case of polyhedral complexes (that are not necessarily simplicial). There is an unshellable triangulation
Shelling_(topology)
Coarsest topology making certain functions continuous
second-countable Homotopy homotopy group fundamental group Simplicial complex CW complex Polyhedral complex Manifold topological smooth Bundle (mathematics) Cobordism
Initial_topology
Molecular compound with applications in ceramics
condensed polyhedral oligomeric silsesquioxanes (POSS-mono-ol, POSS-diol and POSS-triol): Hydrogen-bonded interaction and host–guest complex". J. Organomet
Silsesquioxane
Finest topology making some functions continuous
second-countable Homotopy homotopy group fundamental group Simplicial complex CW complex Polyhedral complex Manifold topological smooth Bundle (mathematics) Cobordism
Final_topology
Notion in metric geometry
dimension n. On the other hand, if we consider the dimension of T(X) as a polyhedral complex, Develin (2006) showed that, with a suitable general position assumption
Tight_span
Polyhedral compound
tetrahedra form the simplest of the five regular polyhedral compounds, and the only regular polyhedral compound composed of only two polyhedra. Their union
Stellated_octahedron
star polyhedra in 14th century Europe, a proper mathematical account of polyhedral stellations was given by Johannes Kepler in his 1619 classic work, Harmonices
List of polyhedral stellations
List_of_polyhedral_stellations
Groups of point isometries in 3 dimensions
Singularities" (PDF). Coxeter, H. S. M. (1974), "7 The Binary Polyhedral Groups", Regular Complex Polytopes, Cambridge University Press, pp. 73–82. Coxeter
Point groups in three dimensions
Point_groups_in_three_dimensions
Algebraic variety containing an algebraic torus
{\displaystyle \sigma } .[further explanation needed] A (polyhedral) fan is a collection of (polyhedral) cones closed under taking intersections and faces.
Toric_variety
Use of the polyhedral model (also called the polytope model) within a compiler requires software to represent the objects of this framework (sets of integer-valued
Frameworks supporting the polyhedral model
Frameworks_supporting_the_polyhedral_model
Electron counting rules
In chemistry the polyhedral skeletal electron pair theory (PSEPT) provides electron counting rules useful for predicting the structures of clusters such
Polyhedral skeletal electron pair theory
Polyhedral_skeletal_electron_pair_theory
American mathematician (born 1949)
2025 an international conference on the geometry and topology of polyhedral complexes was held in honor of his 75th birthday at Ohio State. Davis has worked
Michael_W._Davis
Archaeological site near Avella, Pennsylvania, US
complex is further defined by surveys done in the Cross Creek watershed, where other lanceolate points, small prismatic blades, and small polyhedral blade
Meadowcroft_Rockshelter
In geometry, the small complex icosidodecahedron is a degenerate uniform star polyhedron. Its edges are doubled, making it degenerate. The star has 32
Small complex icosidodecahedron
Small_complex_icosidodecahedron
Symbol used in coordination chemistry
The polyhedral symbol is sometimes used in coordination chemistry and crystallography to indicate the approximate coordination geometry around the central
Polyhedral_symbol
Mathematical foam of equal-volume bubbles
\arccos(-{\tfrac {1}{3}})\approx 109.47^{\circ }} . The angles of the polyhedral structure are different; for instance, its edges meet at angles of 90
Weaire–Phelan_structure
Method of describing higher-order polyhedra
equivalent polyhedra can be thought of as one of many embeddings of a polyhedral graph on the sphere. Unless otherwise specified, in this article (and
Conway_polyhedron_notation
Cycles in a graph that cover each edge twice
have repeating vertices, but not repeated edges. For instance, for any polyhedral graph, the faces of a convex polyhedron that represents the graph provide
Cycle_double_cover
Curves whose limit does not preserve length
dimensions, the Schwarz lantern provides an analogous example showing that polyhedral surfaces that converge pointwise to a curved surface do not necessarily
Staircase_paradox
explain the structures of condensed polyhedral boranes such as B20H16, which are obtained by condensing polyhedral boranes by sharing a triangular face
Jemmis_mno_rules
Graph-theoretic description of polyhedra
In polyhedral combinatorics, a branch of mathematics, Steinitz's theorem is a characterization of the undirected graphs formed by the edges and vertices
Steinitz's_theorem
Degenerate uniform star polyhedron
In geometry, the great complex icosidodecahedron is a degenerate uniform star polyhedron. It has 12 vertices, and 60 (doubled) edges, and 32 faces, 12
Great complex icosidodecahedron
Great_complex_icosidodecahedron
Feature of a polyhedron, polytope, etc.
stellation and may also be applied to higher-dimensional polytopes. In polyhedral combinatorics and in the general theory of polytopes, a face that has
Facet_(geometry)
Branch of geometry that studies combinatorial properties and constructive methods
include: Graph drawing Polyhedral graphs Random geometric graphs Voronoi diagrams and Delaunay triangulations A simplicial complex is a topological space
Discrete_geometry
Type of group used in topology and geometric group theory
André (1999), Bridson, Martin R.; Haefliger, André (eds.), "Mк-Polyhedral Complexes of Bounded Curvature", Metric Spaces of Non-Positive Curvature, Berlin
CAT(0)_group
Connects homology and cohomology groups for oriented closed manifolds
cohomologies of the dual polyhedral/CW decomposition the manifold respectively. The fact that this is an isomorphism of chain complexes is a proof of Poincaré
Poincaré_duality
Four-dimensional geometric object with flat sides
figures by Stella4D software. Other convex 4-polytopes: Polyhedral pyramid Polyhedral bipyramid Polyhedral prism Infinite uniform 4-polytopes of Euclidean 3-space
4-polytope
Software for the algorithmic treatment of convex polyhedra
polyhedra, it is by now also capable of dealing with simplicial complexes, matroids, polyhedral fans, graphs, tropical objects, toric varieties and other objects
Polymake
Convex hull of a finite set of points in a Euclidean space
wedge defined by two non-parallel half-spaces, a polyhedral cylinder (infinite prism), and a polyhedral cone (infinite cone) defined by three or more half-spaces
Convex_polytope
order greater than 2. These polyhedral groups are characterized by not having a C5 proper rotation axis. These polyhedral groups are characterized by
List of character tables for chemically important 3D point groups
List_of_character_tables_for_chemically_important_3D_point_groups
British mathematician (1927–2016)
another problem on polyhedral nets, proved the Shephard–Todd theorem in invariant theory of finite groups, began the study of complex polytopes, and classified
Geoffrey_Colin_Shephard
Particular class of intermetallic phases
units, FK crystallographic structures are classified into low and high polyhedral groups denoted by their coordination numbers (CN) referring to the number
Frank–Kasper_phases
Electron-deficient chemical bond where three atoms share two electrons
3c–2e bond model features heavily in cluster compounds described by the polyhedral skeletal electron pair theory, such as boranes and carboranes. These molecules
Three-center two-electron bond
Three-center_two-electron_bond
Convex polyhedron with regular faces
1007/978-94-017-1687-1. ISBN 978-94-017-1687-1. Diudea, M. V. (2018). Multi-shell Polyhedral Clusters. Carbon Materials: Chemistry and Physics. Vol. 10. Springer.
Johnson_solid
Chemical compound made of two ring ligands bound to a metal
carborane ligands to form polyhedral cages ranging in size from 6 to 15 vertices. Examples include bis(dicarbollide) complexes, such as [M(C2B9H11)2]z−
Sandwich_compound
Mathematical classification
subgroups of S U ( 2 ) {\displaystyle SU(2)} , the binary polyhedral groups; properly, binary polyhedral groups correspond to the simply laced affine Dynkin
ADE_classification
1533 painting by Hans Holbein
and one celestial), a shepherd's dial, a quadrant, a torquetum, and a polyhedral sundial, as well as various textiles. The floor mosaic is based on a design
The_Ambassadors_(Holbein)
Type of mathematical function
vector space, an affine space, a piecewise linear manifold, or a simplicial complex. (In these contexts, the term “linear” does not refer solely to linear
Piecewise_linear_function
American inorganic chemist
polyhedral borane anions such as B12H122−. He was an inventor on some basic findings with the polyhedral borate anions. In addition to the polyhedral
Earl_Muetterties
Russian mathematician (born 1966)
on the possibility of prescribing the structure of negatively-curved polyhedral surfaces in three-dimensional Euclidean space. He proved that any such
Grigori_Perelman
Group of similar cells performing a specific function
tissue is present. Cells of this type of tissue are roughly spherical or polyhedral to rectangular in shape, with thin cell walls. New cells produced by meristem
Tissue_(biology)
Space of complex matrices with positive definite imaginary part
compactifications, which depend on the choice of an admissible rational polyhedral cone decomposition. For a projective admissible decomposition, the resulting
Siegel_upper_half-space
Chemical compound
coordination complex with the formula Bi(O2CCH3)3. It is a molecular compound featuring Bi bound to six oxygen ligands in a distorted polyhedral sphere. According
Bismuth(III)_acetate
Systematic representation of the surface of a sphere or ellipsoid onto a plane
locations closer than at a distance equal to the constant d0 are not shown. Polyhedral map projections use a polyhedron to subdivide the globe into faces, and
Map_projection
Cylindrical conformal map projection
expressed using a single complex number to represent each point on the sphere rather than a pair of real-number coordinates. The complex number representing
Mercator_projection
Combinatorial representation of a graph on an orientable surface
concept of a combinatorial map was introduced informally by J. Edmonds for polyhedral surfaces which are planar graphs. It was given its first definite formal
Combinatorial_map
Compact non-orientable two-dimensional manifold
self-intersections) in 3-space. Boy's surface is an example of an immersion. Polyhedral examples must have at least nine faces. Steiner's Roman surface is a more
Real_projective_plane
Four-dimensional analogues of the regular polyhedra in three dimensions
all 4-polytopes is zero, we have the 4-dimensional analogue of Euler's polyhedral formula: N 0 − N 1 + N 2 − N 3 = 0 {\displaystyle N_{0}-N_{1}+N_{2}-N_{3}=0\
Regular_4-polytope
Overview of and topical guide to geometry
Archimedean solid Kepler-Poinsot polyhedra Johnson solid Uniform polyhedron Polyhedral compound Hilbert's third problem Deltahedron Surface normal 3-sphere,
Outline_of_geometry
played an important role at the beginning of topological knot theory, when polyhedral decompositions were used to compute the homology of covering spaces of
Mathematical_visualization
Planar surface that forms part of the boundary of a solid object
vertices (0-faces), and the empty set. In some areas of mathematics, such as polyhedral combinatorics, a polytope is by definition convex. In this setting, there
Face_(geometry)
On tangency patterns of circles
{\displaystyle G} . A stronger form of the circle packing theorem applies to any polyhedral graph and its dual graph, and proves the existence of a primal–dual packing
Circle_packing_theorem
Type of group in mathematics
Dimension 3 is particularly studied – see point groups in three dimensions, polyhedral groups, and list of spherical symmetry groups. In 2 dimensions, the finite
Orthogonal_group
Field of mathematics using techniques from combinatorics and commutative algebra
methods of one to address problems arising in the other. Less obviously, polyhedral geometry plays a significant role. One of the milestones in the development
Combinatorial commutative algebra
Combinatorial_commutative_algebra
Type of smooth complex surface of kodaira dimension 0
Hans Sterk, is that Aut(X) acts on the nef cone of X with a rational polyhedral fundamental domain. K3 surfaces appear almost ubiquitously in string duality
K3_surface
Diode that emits light from an organic compound
coordinates (for white emission). The use of macromolecular species like polyhedral oligomeric silsesquioxanes (POSS) in conjunction with the use of phosphorescent
OLED
Rational function of the form (az + b)/(cz + d)
this maximal compact group, and thus these correspond exactly to the polyhedral groups, the point groups in three dimensions. Icosahedral groups of Möbius
Möbius_transformation
C++ framework for compiler development
dialects such as affine, which supports affine loop nests suitable for polyhedral optimization, and scf, which provides structured control flow using constructs
MLIR_(software)
Computerized information extraction from images
including extraction of edges from images, labeling of lines, non-polyhedral and polyhedral modeling, representation of objects as interconnections of smaller
Computer_vision
was a German Renaissance printmaker who made important contributions to polyhedral literature in his 1525 book, Underweysung der Messung (Education on Measurement)
Mathematics_and_art
Area of discrete mathematics
diagonals of a polygon. The vertices are defined as the point locations. Polyhedral graph is an undirected graph that forms the vertices and edges of a three-dimensional
Graph_theory
Set of polygons to define the surface of a 3D model
a collection of vertices, edges and faces that define the shape of a polyhedral object's surface. It simplifies rendering, as in a wire-frame model. The
Polygon_mesh
Polyhedron formed by joining mirroring pyramids base-to-base
B. C.; Sülzle, D.; Hauer, H. "Onion-Like Inorganic Fullerenes from a Polyhedral Perspective". In Sattler, Klaus D. (ed.). 21st Century Nanoscience: A
Bipyramid
Four-dimensional analog of the dodecahedron
complementary chord pairs corresponds to a distinct pair of opposing polyhedral sections of the 120-cell, beginning with a vertex, the 00 section. The
120-cell
with planar covers The strong Papadimitriou–Ratajczak conjecture: every polyhedral graph has a convex greedy embedding Turán's brick factory problem – Is
List of unsolved problems in mathematics
List_of_unsolved_problems_in_mathematics
Sporadic simple group
topologically but not geometrically the t0,1{4, 3, 3} tiling, and can be (polyhedrally) immersed in Euclidean 3-space as the small cubicuboctahedron (which
Mathieu_group_M24
Archaeological site in Transylvania, Romania
gold and silver earrings, fibulae, buckles, and gold pins with openwork polyhedral heads. An interesting detail is that a specific type of necklace regularly
Brateiu Archaeological Complex
Brateiu_Archaeological_Complex
Cage-like allotrope of carbon
candidates for the carrier of the diffuse interstellar bands: C+ 60 and other polyhedral carbon ions". Astron. Astrophys. 203 (1): 145. Bibcode:1988A&A...203.
Buckminsterfullerene
Study of compounds containing a boron-carbon bond
species. Organometallic compounds with metal-boron bonds (M–BR2) are boryl complexes, corresponding to the notional boryl anion R2B−, although the latter cannot
Organoboron_chemistry
Nobel laureate theoretical chemist
William N. Lipscomb Jr. Hoffman worked on the molecular orbital theory of polyhedral molecules. Under Lipscomb's direction the Extended Hückel method was developed
Roald_Hoffmann
Algebraic surface defined by a cubic polynomial
field is the complex numbers). For a cubic surface, the cone of curves is spanned by the 27 lines. In particular, it is a rational polyhedral cone in N 1
Cubic_surface
Allotrope of carbon
known with ellipsoid-like shapes. Fullerenes have also been described as "polyhedral closed cages made up entirely of n three-coordinate carbon atoms and having
Fullerene
Chemical substance consisting of a cage-like host lattice containing guest species
elements such as silicon, germanium, or tin, that enclose guest atoms in polyhedral cages. The properties of a clathrate depend on both the host framework
Clathrate_compound
frequently employs methods from one to address problems arising in the other. Polyhedral geometry also plays a significant role. Combinatorial design theory a
Glossary of areas of mathematics
Glossary_of_areas_of_mathematics
Physical constants Notational systems in geometry: Christoffel symbols Polyhedral symbol Schläfli symbol Geometric dimensioning and tolerancing Well-known
Glossary of mathematical symbols
Glossary_of_mathematical_symbols
POLYHEDRAL COMPLEX
POLYHEDRAL COMPLEX
Boy/Male
Tamil
Panduranga | பாநà¯à®¤à¯à®°à®‚கா
A deity, One with pale white complexion, Lord Vishnu
Panduranga | பாநà¯à®¤à¯à®°à®‚கா
Girl/Female
Tamil
Fair complexioned
Surname or Lastname
English
English : variant of Grice.French (Grisé) : variant spelling of Griset, a nickname for someone with gray hair, a gray complexion, or perhaps one who habitually wore gray, from Old French gris ‘gray’.
Girl/Female
Tamil
Dheekshit | தீகà¯à®·à®¿à®¤
Fair complexioned
Dheekshit | தீகà¯à®·à®¿à®¤
Boy/Male
Tamil
Pandurang | பாஂடà¯à®°à®‚க
A deity, One with pale white complexion, Lord Vishnu
Pandurang | பாஂடà¯à®°à®‚க
Surname or Lastname
English
English : from Old English dūst ‘dust’, applied as a nickname, possibly for someone with a dusty complexion or hair (as, for example, a miller), or for a worthless person.North German : possibly a Westphalian habitational name from a farm named with dost ‘bush’, ‘brush’. However, the word also means ‘fine dust’, ‘flour’ and may have been applied as an occupational nickname for a miller. Compare 1.
Surname or Lastname
English
English : nickname for a person with a ruddy complexion, from an adjective derivative of Middle English mad(d)er ‘madder’, the dye plant (see Mader 1), here used in a transferred sense.
Surname or Lastname
English
English : from the popular medieval personal name Hudde, which is of complex origin. It is usually explained as a pet form of Hugh, but there was a pre-existing Old English personal name, Hūda, underlying place names such as Huddington, Worcestershire. This personal name may well still have been in use at the time of the Norman Conquest. If so, it was absorbed by the Norman Hugh and its many diminutives. Reaney adduces evidence that Hudde was also regarded as a pet form of Richard.German : from a short form of a Germanic compound personal name formed with hut ‘guard’ as the first element.Variant spelling of German Hütt (see Huett).Jewish (Ashkenazic) : metonymic occupational name from Yiddish hut, German Hut ‘hat’ (see Huth).
Girl/Female
Tamil
Anekavarna | அநேகவாரநா
One who has many complexions
Anekavarna | அநேகவாரநா
Surname or Lastname
German
German : nickname from the small medieval coin known as the häller or heller because it was first minted (in 1208) at the Swabian town of (Schwäbisch) Hall. Compare Hall.Jewish (Ashkenazic) : habitational name for someone from Schwäbisch Hall.German : topographic name for someone living by a field named as ‘hell’ (see Helle 3).English : topographic name for someone living on a hill, from southeastern Middle English hell + the habitational suffix -er.Dutch : from a Germanic personal name composed of the elements hild ‘strife’ + hari, heri ‘army’.Jewish (Ashkenazic) : nickname for a person with fair hair or a light complexion, from an inflected form, used before a male personal name, of German hell ‘light’, ‘bright’, Yiddish hel.
Surname or Lastname
English
English : nickname from Middle English gulle ‘gull’ or gul(le) (Old Norse gulr) ‘yellow’, ‘pale’ (of hair or complexion).Swiss German : nickname for an irascible or unreliable person, from an Alemannic form of Latin gallus ‘rooster’. See also Guell.
Surname or Lastname
Irish
Irish : reduced Anglicized form of Gaelic Ó Duinn, Ó Doinn ‘descendant of Donn’, a byname meaning ‘brown-haired’ or ‘chieftain’.English : nickname for a man with dark hair or a swarthy complexion, from Middle English dunn ‘dark-colored’.Scottish : habitational name from Dun in Angus, named with Gaelic dùn ‘fort’.Scottish : nickname from Gaelic donn ‘brown’. Compare 1.
Surname or Lastname
English (Midlands)
English (Midlands) : nickname for a dark-complexioned man, from Old English earp ‘swarthy’.Americanized spelling of German Erp.
Boy/Male
Tamil
Krishnasai | கà¯à®°à¯€à®·à¯à®¨à®¾à®¸à®¾à®ˆ
Dark complexioned, Lord Krishna, Name of a river
Krishnasai | கà¯à®°à¯€à®·à¯à®¨à®¾à®¸à®¾à®ˆ
Girl/Female
Tamil
Dheekshitha | தீகà¯à®·à¯€à®¤à®¾Â
Fair complexioned
Dheekshitha | தீகà¯à®·à¯€à®¤à®¾Â
Boy/Male
Tamil
Pandurangan | பநà¯à®¤à¯à®°à®‚கந
A deity, One with pale white complexion, Lord Vishnu
Pandurangan | பநà¯à®¤à¯à®°à®‚கந
Girl/Female
Tamil
Gourangi | கௌராஂகீ
Giver of happiness, One name of radhas name, Lord krishnas beloved, Fair complexioned
Gourangi | கௌராஂகீ
Girl/Female
Tamil
Gaurangi | கௌராஂகீ
Giver of happiness, One name of radhas name, Lord krishnas beloved, Fair complexioned
Gaurangi | கௌராஂகீ
Boy/Male
Tamil
Krishna Prabhu | கரஷà¯à®£ பà¯à®°à®ªà¯Â
Dark complexioned, Lord Krishna, Name of a river
Krishna Prabhu | கரஷà¯à®£ பà¯à®°à®ªà¯Â
Surname or Lastname
English
English : nickname for someone with a complexion that was as ‘white as a lily’ (Middle English lilie).
POLYHEDRAL COMPLEX
POLYHEDRAL COMPLEX
Boy/Male
Greek American
a healing.
Girl/Female
Tamil
Madhumalati | மதà¯à®®à®¾à®²à®¤à¯€
Name of a Raga, A flowering creeper
Boy/Male
German
Strong as a Castle
Girl/Female
Indian
Name of a rakshas
Surname or Lastname
English (Yorkshire)
English (Yorkshire) : metronymic from the medieval personal name Mag(ge), a reduced form of Margaret (see Margeson); but in some cases a patronymic from the Old English personal name Mocca.
Boy/Male
Norse
A chieftain.
Male
Celtic
, little hill, or, little nose.
Boy/Male
British, English
From the Hill-town
Girl/Female
Indian
Lotus plant
Boy/Male
Tamil
POLYHEDRAL COMPLEX
POLYHEDRAL COMPLEX
POLYHEDRAL COMPLEX
POLYHEDRAL COMPLEX
POLYHEDRAL COMPLEX
pl.
of Polyhedron
n.
The state of being complex; complexity.
n.
The state of being complex; intricacy; entanglement.
a.
Having all the planes required by complete symmetry, -- in opposition to hemihedral.
n.
That which is complex; intricacy; complication.
a.
Polyhedral.
n.
A distorted or monstrous projection or representation of an image on a plane or curved surface, which, when viewed from a certain point, or as reflected from a curved mirror or through a polyhedron, appears regular and in proportion; a deformation of an image.
n.
A solid having many summits or angular points; a polyhedron.
a.
Pertaining to the complexion, or to the care of it.
n.
A polyscope, or multiplying glass.
a.
Alt. of Polyhedrical
a.
See Polyhedral.
n.
A complex; an aggregate of parts; a complication.
n.
A body or solid contained by many sides or planes.
pl.
of Polyhedron
a.
Having (such) a complexion; -- used in composition; as, a dark-complexioned or a ruddy-complexioned person.
a.
Having many sides, as a solid body.
pl.
of Complexity
n.
See Polyhedron.
adv.
In a complex manner; not simply.