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CLEBSCH SURFACE

  • Clebsch surface
  • Non-singular cubic surface in mathematics

    mathematics, the Clebsch diagonal cubic surface, or Klein's icosahedral cubic surface, is a non-singular cubic surface, studied by Clebsch (1871) and Klein

    Clebsch surface

    Clebsch surface

    Clebsch_surface

  • Alfred Clebsch
  • German mathematician (1833–1872)

    Elasticität fester Körper (B. G. Teubner, 1862) Clebsch graph Clebsch representation Clebsch surface Eigenvalues and eigenvectors Helmholtz equation Hyperboloid

    Alfred Clebsch

    Alfred Clebsch

    Alfred_Clebsch

  • 27 (number)
  • Natural number

    this inequality holds for every larger n . {\displaystyle n.} The Clebsch surface has 27 exceptional lines can be defined over the real numbers. It is

    27 (number)

    27_(number)

  • Cubic surface
  • Algebraic surface defined by a cubic polynomial

    characteristic zero, smooth surfaces of degree at least 4 in P 3 {\displaystyle \mathbf {P} ^{3}} are not even uniruled. More strongly, Clebsch showed that every

    Cubic surface

    Cubic surface

    Cubic_surface

  • Clebsch graph
  • One of two different regular graphs with 16 vertices

    graph; it was called the Clebsch graph by Seidel (1968) because of its relation to the configuration of 16 lines on the quartic surface discovered in 1868 by

    Clebsch graph

    Clebsch graph

    Clebsch_graph

  • List of complex and algebraic surfaces
  • Cayley nodal cubic surface, a certain cubic surface with 4 nodes Cayley's ruled cubic surface Clebsch surface or Klein icosahedral surface Fermat cubic Monkey

    List of complex and algebraic surfaces

    List_of_complex_and_algebraic_surfaces

  • Golden field
  • Rational numbers with root 5 added

    geometry, it is proven that every non-singular cubic surface contains exactly 27 lines. The Clebsch surface is unusual in that all 27 lines can be defined over

    Golden field

    Golden_field

  • List of surfaces
  • paraboloid (a ruled surface) Paraboloid Dini's surface Pseudosphere Cayley cubic Barth sextic Clebsch cubic Monkey saddle (saddle-like surface for 3 legs.) Torus

    List of surfaces

    List_of_surfaces

  • Rational surface
  • Surface in algebraic geometry

    the Cayley cubic surface, and the Clebsch diagonal surface. del Pezzo surfaces (Fano surfaces) Enneper surface Hirzebruch surfaces Σn P1×P1 The product

    Rational surface

    Rational_surface

  • Hilbert modular variety
  • Algebraic surface in mathematics

    gives a long table of examples. The Clebsch surface blown up at its 10 Eckardt points is a Hilbert modular surface. Given a quadratic field extension K

    Hilbert modular variety

    Hilbert_modular_variety

  • Clebsch representation
  • In case of surface gravity waves, the Clebsch representation leads to a rotational-flow form of Luke's variational principle. For the Clebsch representation

    Clebsch representation

    Clebsch_representation

  • Mathematical Models (Fischer)
  • Book on objects used to teach mathematics

    algebraic surfaces, including Cayley's ruled cubic surface, the Clebsch surface, Fresnel's wave surface, the Kummer surface, and the Roman surface, with commentary

    Mathematical Models (Fischer)

    Mathematical_Models_(Fischer)

  • Quaternary cubic
  • in four variables. The zeros form a cubic surface in 3-dimensional projective space. Salmon (1860) and Clebsch (1861, 1861b) studied the ring of invariants

    Quaternary cubic

    Quaternary_cubic

  • Luke's variational principle
  • Mathematics of surface waves on a fluid

    include surface tension effects, and by using Clebsch potentials to include vorticity. Luke's Lagrangian formulation is for non-linear surface gravity

    Luke's variational principle

    Luke's_variational_principle

  • Spherical harmonics
  • Special mathematical functions defined on the surface of a sphere

    {\displaystyle q=m} , obeying all the properties of such operators, such as the Clebsch-Gordan composition theorem, and the Wigner-Eckart theorem. They are, moreover

    Spherical harmonics

    Spherical harmonics

    Spherical_harmonics

  • Felix Klein
  • German mathematician (1849–1925)

    and thus became acquainted with Alfred Clebsch, who had relocated to Göttingen in 1868. Klein visited Clebsch the next year, along with visits to Berlin

    Felix Klein

    Felix Klein

    Felix_Klein

  • List of mathematical shapes
  • (a ruled surface) Paraboloid Sphericon Oloid Dini's surface Pseudosphere See the list of algebraic surfaces. Cayley cubic Barth sextic Clebsch cubic Monkey

    List of mathematical shapes

    List_of_mathematical_shapes

  • Schläfli graph
  • 16-regular graph with 27 vertices and 216 edges

    subgraphs are all isomorphic to the complement graph of the Clebsch graph. Since the Clebsch graph is triangle-free, the Schläfli graph is claw-free. It

    Schläfli graph

    Schläfli graph

    Schläfli_graph

  • Bernhard Riemann
  • German mathematician (1826–1866)

    Jacobian variety of the Riemann surface, an example of an abelian manifold. Many mathematicians such as Alfred Clebsch furthered Riemann's work on algebraic

    Bernhard Riemann

    Bernhard Riemann

    Bernhard_Riemann

  • Salvia roborowskii
  • Species of herb

    with 8-12 flowers per whorl. Only a few flowers are in bloom at a time. Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia roborowskii

    Salvia roborowskii

    Salvia_roborowskii

  • Salvia sclarea
  • Plant species in the mint family

    Extension Gardener Plant Toolbox". plants.ces.ncsu.edu. Retrieved 2022-05-20. Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia sclarea

    Salvia sclarea

    Salvia_sclarea

  • Salvia scutellarioides
  • Species of plant

    inflorescences are 6–8 inches long, with the flowers growing opposite. Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia scutellarioides

    Salvia scutellarioides

    Salvia_scutellarioides

  • Petersen graph
  • Cubic graph with 10 vertices and 15 edges

    graph are linked. The Clebsch graph contains many copies of the Petersen graph as induced subgraphs: for each vertex v of the Clebsch graph, the ten non-neighbors

    Petersen graph

    Petersen graph

    Petersen_graph

  • Salvia viscosa
  • Species of flowering plant

    wine-colored calyx that is covered with hairs. The plant seeds profusely. Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia viscosa

    Salvia viscosa

    Salvia_viscosa

  • Calculus of variations
  • Differential calculus on function spaces

    Strauch[which?] (1849), John Hewitt Jellett (1850), Otto Hesse (1857), Alfred Clebsch (1858), and Lewis Buffett Carll (1885), but perhaps the most important

    Calculus of variations

    Calculus_of_variations

  • Abstract algebra
  • Branch of mathematics

    the direct method in the calculus of variations. In the 1860s and 1870s, Clebsch, Gordan, Brill, and especially M. Noether studied algebraic functions and

    Abstract algebra

    Abstract algebra

    Abstract_algebra

  • Frobenius theorem (differential topology)
  • On finding a maximal set of solutions of a system of first-order homogeneous linear PDEs

    proven by Alfred Clebsch and Feodor Deahna. Deahna was the first to establish the sufficient conditions for the theorem, and Clebsch developed the necessary

    Frobenius theorem (differential topology)

    Frobenius theorem (differential topology)

    Frobenius_theorem_(differential_topology)

  • Kirchhoff equations
  • Motion of rigid body in ideal fluid

    integration, and the dynamics of the body is described by the Kirchhoff – Clebsch equations: d d t ∂ L ∂ ω = ∂ L ∂ ω × ω + ∂ L ∂ v × v , d d t ∂ L ∂ v =

    Kirchhoff equations

    Kirchhoff_equations

  • Mathematical visualization
  • which dates from 1046 BC to 256 BC. The Clebsch diagonal surface demonstrates the 27 lines on a cubic surface. Sphere eversion – that a sphere can be

    Mathematical visualization

    Mathematical visualization

    Mathematical_visualization

  • Salvia flava
  • Species of shrub

    bulleyana. The flowers of S. bulleyana are purple-blue with no spotting. Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia flava

    Salvia flava

    Salvia_flava

  • String theory
  • Theory of subatomic structure

    varieties which are defined by the vanishing of polynomials. For example, the Clebsch cubic illustrated on the right is an algebraic variety defined using a

    String theory

    String_theory

  • Grötzsch's theorem
  • Every triangle-free planar graph is 3-colorable

    showed that every triangle-free planar graph also has a homomorphism to the Clebsch graph, a 4-chromatic graph. By combining these two results, it may be shown

    Grötzsch's theorem

    Grötzsch's theorem

    Grötzsch's_theorem

  • Adolf Weiler
  • Swiss mathematician (1851–1916)

    complexes. Some years before, in 1872, he constructed a model of the Clebsch's diagonal surface. Returned to Switzerland, he was mathematics professor at Ryffel

    Adolf Weiler

    Adolf Weiler

    Adolf_Weiler

  • Manin conjecture
  • Unsolved problem in number theory

    Browning, T. D. (2007). "An overview of Manin's conjecture for del Pezzo surfaces". In Duke, William (ed.). Analytic number theory. A tribute to Gauss and

    Manin conjecture

    Manin conjecture

    Manin_conjecture

  • Salvia semiatrata
  • Species of flowering plant

    specific epithet semiatra refers to the corolla tube and its two colors. Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia semiatrata

    Salvia semiatrata

    Salvia_semiatrata

  • Carl Gustav Jacob Jacobi
  • German mathematician (1804–1851)

    last multiplier is treated in Vorlesungen über Dynamik, edited by Alfred Clebsch (1866). He left many manuscripts, portions of which have been published

    Carl Gustav Jacob Jacobi

    Carl Gustav Jacob Jacobi

    Carl_Gustav_Jacob_Jacobi

  • Geodesics on an ellipsoid
  • Shortest paths on a bounded deformed sphere-like quadric surface

    28, 1838. French translation (1841). Jacobi, C. G. J. (2009) [1866]. A. Clebsch (ed.). Lectures on Dynamics. Translated by Balagangadharan, K. New Delhi:

    Geodesics on an ellipsoid

    Geodesics on an ellipsoid

    Geodesics_on_an_ellipsoid

  • Salvia argentea
  • Species of flowering plant

    United States Department of Agriculture (USDA). Retrieved 28 October 2015. Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia argentea

    Salvia argentea

    Salvia_argentea

  • Salvia corrugata
  • Species of plant

    grow in congested whorls, with 6–12 flowers on each 3–4 in inflorescence. Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia corrugata

    Salvia corrugata

    Salvia_corrugata

  • Salvia divinorum
  • Species of plant

    Ott 1995. Dweck 1997, p.15. Erowid (Cacahuaxochitl) 2007. Giroud 2000. Clebsch & Barner 2003, p. 106. Reisfield 1993, Previous Research. Ott 1996 Jenks

    Salvia divinorum

    Salvia divinorum

    Salvia_divinorum

  • List of numerical analysis topics
  • certain optimal control problems with multiple optimal solutions Legendre–Clebsch condition — second-order condition for solution of optimal control problem

    List of numerical analysis topics

    List_of_numerical_analysis_topics

  • Mirror symmetry (string theory)
  • In physics and geometry: conjectured relation between pairs of Calabi–Yau manifolds

    varieties which are defined by the vanishing of polynomials. For example, the Clebsch cubic (see the illustration) is defined using a certain polynomial of degree

    Mirror symmetry (string theory)

    Mirror_symmetry_(string_theory)

  • Salvia rubescens
  • Species of flowering plant

    showy plant. The Latin specific epithet rubescens means "becoming red". Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia rubescens

    Salvia rubescens

    Salvia_rubescens

  • Ordinary differential equation
  • Differential equation containing derivatives with respect to only one variable

    integrating a non-linear system was communicated to Bertrand in 1868. Clebsch (1873) attacked the theory along lines parallel to those in his theory

    Ordinary differential equation

    Ordinary differential equation

    Ordinary_differential_equation

  • 3D rotation group
  • Group of rotations in 3 dimensions

    meaning that The D(ℓ) can be obtained from the D(m, n) of above using Clebsch–Gordan decomposition, but they are more easily directly expressed as an

    3D rotation group

    3D_rotation_group

  • Eduard Study
  • German mathematician (1862 – 1930)

    functions are, in fact, binary forms of the type studied by Gordan and Clebsch. Über die Geometrie der Kegelschnitte insbesondere deren Charakteristikenproblem

    Eduard Study

    Eduard Study

    Eduard_Study

  • Gaspard Monge
  • French mathematician (1746–1818)

    equation Monge patch Monge point Monge–Ampère equation Monge's theorem Clebsch representation Earth mover's distance Seconds pendulum Transportation theory

    Gaspard Monge

    Gaspard Monge

    Gaspard_Monge

  • Eigenvalues and eigenvectors
  • Concepts from linear algebra

    eigenvalues of orthogonal matrices lie on the unit circle, and Alfred Clebsch found the corresponding result for skew-symmetric matrices. Finally, Karl

    Eigenvalues and eigenvectors

    Eigenvalues_and_eigenvectors

  • Salvia shannonii
  • Species of plant

    of the World Online. Royal Botanic Gardens, Kew. Retrieved 2024-05-04. Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia shannonii

    Salvia shannonii

    Salvia_shannonii

  • Salvia melissodora
  • Species of shrub

    butterflies, insects, and hummingbirds from late spring until frost. Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia melissodora

    Salvia melissodora

    Salvia_melissodora

  • Salvia desoleana
  • Species of shrub

    have a pale lavender upper lip, and an off-white trough-shaped lower lip. Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia desoleana

    Salvia desoleana

    Salvia_desoleana

  • Helmholtz decomposition
  • Certain vector fields are the sum of an irrotational and a solenoidal vector field

    visualization of fluids or vector fields. Mathematics portal Physics portal Clebsch representation for a related decomposition of vector fields Darwin Lagrangian

    Helmholtz decomposition

    Helmholtz_decomposition

  • Projective geometry
  • Type of geometry

    in geometry was overtaken by research on the general algebraic curve by Clebsch, Riemann, Max Noether and others, which stretched existing techniques,

    Projective geometry

    Projective_geometry

  • Salvia recurva
  • Species of flowering plant

    large, turning dark purple, along with the stem of the inflorescence. Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia recurva

    Salvia recurva

    Salvia_recurva

  • Vorlesungen über die Entwicklung der Mathematik im 19. Jahrhundert
  • 1920s books on mathematical history by Felix Klein

    Structures", which discusses algebraic geometry (including contributions by Clebsch and Noether) and algebraic number theory (Kummer, Dedekind and Hilbert

    Vorlesungen über die Entwicklung der Mathematik im 19. Jahrhundert

    Vorlesungen_über_die_Entwicklung_der_Mathematik_im_19._Jahrhundert

  • Julius Plücker
  • German mathematician and physicist

    Genealogy Project". www.mathgenealogy.org. Record of Baptism, July 28th, 1801. Clebsch, Alfred (1872). "Zum Gedächtniss an Julius Plücker". Abhandlungen der Königlichen

    Julius Plücker

    Julius Plücker

    Julius_Plücker

  • Integrable system
  • Property of certain dynamical systems

    problems) Geodesic motion on ellipsoids Harmonic oscillator Integrable Clebsch and Steklov systems in fluids Lagrange, Euler, and Kovalevskaya tops Neumann

    Integrable system

    Integrable_system

  • Segre cubic
  • hyperplane xi = 0 is the Clebsch cubic surface. Its intersection with any hyperplane xi = xj is Cayley's nodal cubic surface. Its dual is the Igusa quartic

    Segre cubic

    Segre_cubic

  • Sudhansu Datta Majumdar
  • Indian physicist (1915–1997)

    the Clebsch-Gordan series and coefficients of SU(2) was discussed. The new approach made it possible to establish a connection between the Clebsch-Gordan

    Sudhansu Datta Majumdar

    Sudhansu_Datta_Majumdar

  • Salvia scabra
  • Species of flowering plant

    scabra". Red List of South African Plants. SANBI. Retrieved 2026-01-01. Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia scabra

    Salvia scabra

    Salvia_scabra

  • List of theorems
  • (quantum field theory) Wick's theorem (physics) Wigner–Eckart theorem (Clebsch–Gordan coefficients) Bohr–van Leeuwen theorem (physics) Crooks fluctuation

    List of theorems

    List_of_theorems

  • Line complex
  • include Felix Klein, Sophus Lie, Arthur Cayley, William Hamilton, and Alfred Clebsch. By the standard trick in projective geometry, a line in 3-dimensional

    Line complex

    Line_complex

  • Salvia sagittata
  • Species of plant

    Pav". Catalogue of Life. Species 2000. n.d. Retrieved January 19, 2025. Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia sagittata

    Salvia sagittata

    Salvia_sagittata

  • Heinrich Schröter
  • German mathematician

    tradition of Jakob Steiner. Schröter went to (along with mathematicians Alfred Clebsch, Rudolf Lipschitz, Carl Gottfried Neumann) the Altstädtisches Gymnasium

    Heinrich Schröter

    Heinrich Schröter

    Heinrich_Schröter

  • Franz Ernst Neumann
  • German physicist and mineralogist (1798–1895)

    problem of giving mathematical expression to the conditions holding for a surface separating two crystalline media, and worked out from theory the laws of

    Franz Ernst Neumann

    Franz Ernst Neumann

    Franz_Ernst_Neumann

  • Timeline of abelian varieties
  • ultraelliptischen Funktionen und Integrale erster und zweiter Ordnung 1866 Alfred Clebsch and Paul Gordan, Theorie der Abel'schen Functionen 1869 Karl Weierstrass

    Timeline of abelian varieties

    Timeline_of_abelian_varieties

  • Salvia brandegeei
  • Species of shrub

    United States Department of Agriculture (USDA). Retrieved 28 October 2015. Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia brandegeei

    Salvia brandegeei

    Salvia_brandegeei

  • Salvia merjamie
  • Species of flowering plant

    Kilimanjaro in Tanzania and is described as having a strong minty aroma. Clebsch, Betsy; Barner, Carol D. (2003). The New Book of Salvias. Timber Press

    Salvia merjamie

    Salvia merjamie

    Salvia_merjamie

  • Nikolay Umov
  • Russian physicist and mathematician (1846–1915)

    1875. He studied theoretical physics by reading works of Gabriel Lamé, Clebsch and Clausius, that made a significant impact on the originality of his

    Nikolay Umov

    Nikolay Umov

    Nikolay_Umov

  • Salvia tingitana
  • Species of flowering plant

    testing. Those tests also indicated S. tingitana to be a unique species. Clebsch, Betsy; Carol D. Barner (2003). The New Book of Salvias. Timber Press.

    Salvia tingitana

    Salvia tingitana

    Salvia_tingitana

  • Pfaffian constraint
  • in the development of modern differential geometry. Milestones include (Clebsch, 1866), (Frobenius, 1877), (Darboux, 1882), (Cartan, 1899). See integrability

    Pfaffian constraint

    Pfaffian_constraint

  • Asım Orhan Barut
  • Turkish-American theoretical physicist (1926–1994)

    Moment Interactions#1962 Virtual Particles 1976 Some New Identities of the Clebsch–Gordan Coefficients and Representation Functions of So(2,1) and So(4) 1979

    Asım Orhan Barut

    Asım_Orhan_Barut

  • Coordinate conditions
  • Method to choose coordinate systems

    a Kramers-Moyal-van-Kampen expansion of the Master equation (using the Clebsch–Gordan coefficients for decomposing tensor products)[citation needed].

    Coordinate conditions

    Coordinate_conditions

  • Poisson manifold
  • Mathematical structure in differential geometry

    – via HathiTrust. Jacobi, Carl Gustav Jakob (1884). Borchardt, C. W.; Clebsch, A. (eds.). Vorlesungen über Dynamik, gehalten an der Universitäit zu Königsberg

    Poisson manifold

    Poisson_manifold

  • Index of physics articles (C)
  • inequality Clean And Environmentally Safe Advanced Reactor Clearing factor Clebsch–Gordan coefficients Clemens C. J. Roothaan Clemens Timpler Clement John

    Index of physics articles (C)

    Index_of_physics_articles_(C)

  • Ólafur Daníelsson
  • Icelandic mathematician (1877–1957)

    upon the earlier works of Zeuthen and other scientists, such as Rudolph Clebsch, Guido Castelnuevo and Luigi Cremona. In 1909, he submitted his thesis

    Ólafur Daníelsson

    Ólafur_Daníelsson

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CLEBSCH SURFACE

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CLEBSCH SURFACE

  • POSY
  • Female

    English

    POSY

      English name derived from the flower name which originally meant "a line of verse engraved on the inner surface of a ring," but later acquired the POSY means "bouquet, flower." Pet form of English Josephine, meaning "(God) shall add (another son)." 

    POSY

  • Letcher
  • Surname or Lastname

    English

    Letcher

    English : topographic name for someone who lived beside a stream, from Old English læcc, læce (see Leach) + the suffix -er denoting an inhabitant.English : unflattering nickname for a lecher, Middle English lech(o)ur (Old French leceor). Reaney comments: ‘The surname is rare, probably usually disguised as Leger’.German (Letscher) : habitational name for someone from Letsch, near Bensberg, Rhineland, or various other places such as Letsche, Letschin, Letschow, etc. See also Letsch.

    Letcher

  • Dimple
  • Girl/Female

    American, Assamese, British, Celebrity, English, Gujarati, Hindu, Indian, Kannada, Malayalam, Sindhi, Telugu

    Dimple

    A Small; Natural Hollow on the Surface of the Body; Happy; Dimples

    Dimple

  • Sherman
  • Surname or Lastname

    English

    Sherman

    English : occupational name for a sheepshearer or someone who used shears to trim the surface of finished cloth and remove excess nap, from Middle English shereman ‘shearer’.Americanized spelling of German Schuermann.Jewish (Ashkenazic) : occupational name for a tailor, from Yiddish sher ‘scissors’ + man ‘man’.Roger Sherman (1722–93), the only man to sign all three documents at the foundation of the American republic (the Declaration of Independence, the Articles of Confederation, and the U.S. Constitution), was born in Newton, MA, a descendant of Capt. John Sherman, who had emigrated in about 1636 to MA from Dedham, Essex, England, where his father was a farmer, following his brother Edmund, who had emigrated two years earlier. A descendant of Edmund Sherman was the U.S. general William Tecumseh Sherman (1820–91), who led the Union march through GA. He was born in Lancaster, OH, the son of a judge; his middle name was bestowed in honor of a Shawnee chieftain.

    Sherman

  • Tessler
  • Surname or Lastname

    Jewish (Ashkenazic)

    Tessler

    Jewish (Ashkenazic) : occupational name from Yiddish tesler ‘carpenter’. Compare Tesler.German : variant of Teschner.English : from an agent derivative of Old English tǣsel ‘teasel’, hence an occupational name for someone whose job was to brush the surface of newly-woven cloth or to card wood preparatory to spinning, using the dry seed-heads of teasels (a kind of thistle).

    Tessler

  • Ilanko
  • Boy/Male

    Indian, Sanskrit

    Ilanko

    Surface of the Earth

    Ilanko

  • Hirav
  • Boy/Male

    Hindu, Indian

    Hirav

    Greenery; The Lush Greenery on the Surface of the Earth

    Hirav

  • Helder
  • Boy/Male

    Australian, Chinese, Dutch, Portuguese

    Helder

    Silver Voice; Hell's Door; Slanting Surface

    Helder

  • Clinch
  • Surname or Lastname

    English

    Clinch

    English : habitational name from a place in Wiltshire named Clench, from Old English clenc ‘lump’, ‘hill’, which seems also to have been used of a patch of dry raised ground in fenland surroundings. In some cases the surname may be of topographic origin.English : metonymic occupational name for a maker or fixer of bolts and rivets, from Middle English clinch, clench ‘door nail secured by riveting or clinching’, from clench(en) ‘to fix firmly’.

    Clinch

  • Setter
  • Surname or Lastname

    English

    Setter

    English : occupational name for a stone- or bricklayer, from Middle English setter ‘one who lays stones or bricks in building’ (agent derivative of setten ‘to set’).English : occupational name from Old French saietier ‘silk weaver’ (an agent derivative of sayete, a kind of silk).English : from an agent derivative of Middle English setten ‘to place (decoration, on a garment or metal surface)’, probably an occupational name for an embroiderer.German : unexplained.Norwegian : unexplained.

    Setter

  • Paolo
  • Boy/Male

    Australian, French, German, Italian, Latin, Portuguese, Swiss

    Paolo

    Italian Form of Paul; Small; Slanting Surface; Clear

    Paolo

  • HÉLDER
  • Male

    Portuguese

    HÉLDER

    Portuguese name derived from the name of a Dutch town, from Middle Dutch helldinge, HÉLDER means "slanting surface."

    HÉLDER

  • ÉLDER
  • Male

    Portuguese

    ÉLDER

    Variant spelling of Portuguese Hélder, ÉLDER means "slanting surface."

    ÉLDER

  • Helder
  • Surname or Lastname

    Dutch and German

    Helder

    Dutch and German : from a Germanic personal name, Halidher, composed of the elements halið ‘hero’ + hari, heri ‘army’, or from another personal name, Hildher, composed of the elements hild ‘strife’, ‘battle’ + the same second element.Dutch and North German : topographic name for someone living on a slope, from Middle Dutch helldinge ‘slanting surface’. Compare Halder.English : from an agent derivative of Old English healdan ‘to hold’, hence a name denoting an occupier or tenant. Compare Holder.English : variant of Hilder.English : possibly a variant of Elder, with the addition of an inorganic initial H-.

    Helder

  • Hirav | ஹிரவ
  • Boy/Male

    Tamil

    Hirav | ஹிரவ

    Means greenery. the lush greenery on the surface of the earth

    Hirav | ஹிரவ

  • Hirav
  • Boy/Male

    Hindu

    Hirav

    Means greenery. the lush greenery on the surface of the earth

    Hirav

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Online names & meanings

  • Vijitha
  • Girl/Female

    Bengali, Indian, Tamil, Telugu

    Vijitha

    Winner; Winning

  • Zahara
  • Girl/Female

    African, Arabic, Australian, French, Hebrew, Muslim, Swahili

    Zahara

    Flower; Beauty; Star

  • Javaraya
  • Boy/Male

    Hindu, Indian

    Javaraya

    Name of Yamadharma

  • Cameo
  • Girl/Female

    American, British, Christian, English, Italian

    Cameo

    A Carved Gem Portrait; Skin

  • Bishen
  • Boy/Male

    Indian

    Bishen

    Fame of God

  • Whicker
  • Surname or Lastname

    English

    Whicker

    English : topographic or habitational name, from a derivative of Wick.

  • Xery
  • Girl/Female

    Indian, Modern, Sikh

    Xery

    All True

  • Andenon
  • Boy/Male

    Swedish

    Andenon

    Son of Ander.

  • Irka
  • Girl/Female

    Australian, Czech, Danish, German

    Irka

    Peace

  • Aara |
  • Girl/Female

    Muslim

    Aara |

    Light bringer

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CLEBSCH SURFACE

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CLEBSCH SURFACE

  • Surface
  • v. t.

    To give a surface to; especially, to cause to have a smooth or plain surface; to make smooth or plain.

  • Villus
  • n.

    One of the minute papillary processes on certain vascular membranes; a villosity; as, villi cover the lining of the small intestines of many animals and serve to increase the absorbing surface.

  • Vernicose
  • a.

    Having a brilliantly polished surface, as some leaves.

  • Ventral
  • a.

    Of or pertaining to that surface of a carpel, petal, etc., which faces toward the center of a flower.

  • Varnish
  • n.

    A viscid liquid, consisting of a solution of resinous matter in an oil or a volatile liquid, laid on work with a brush, or otherwise. When applied the varnish soon dries, either by evaporation or chemical action, and the resinous part forms thus a smooth, hard surface, with a beautiful gloss, capable of resisting, to a greater or less degree, the influences of air and moisture.

  • Varnish
  • n.

    To lay varnish on; to cover with a liquid which produces, when dry, a hard, glossy surface; as, to varnish a table; to varnish a painting.

  • Venter
  • n.

    A belly, or protuberant part; a broad surface; as, the venter of a muscle; the venter, or anterior surface, of the scapula.

  • Surfacer
  • n.

    A form of machine for dressing the surface of wood, metal, stone, etc.

  • Surface
  • v. t.

    To work over the surface or soil of, as ground, in hunting for gold.

  • Velutinous
  • a.

    Having the surface covered with a fine and dense silky pubescence; velvety; as, a velutinous leaf.

  • Wale
  • n.

    A ridge or streak rising above the surface, as of cloth; hence, the texture of cloth.

  • Clench
  • n. & v. t.

    See Clinch.

  • Vermeil
  • n.

    A liquid composition applied to a gilded surface to give luster to the gold.

  • Vesicle
  • n.

    A small bladderlike body in the substance of vegetable, or upon the surface of a leaf.

  • Ventral
  • a.

    Of or pertaining to the lower side or surface of a creeping moss or other low flowerless plant. Opposed to dorsal.

  • Surface
  • n.

    The exterior part of anything that has length and breadth; one of the limits that bound a solid, esp. the upper face; superficies; the outside; as, the surface of the earth; the surface of a diamond; the surface of the body.

  • Vesicle
  • n.

    A small convex hollow prominence on the surface of a shell or a coral.

  • Surfaced
  • imp. & p. p.

    of Surface

  • Venturine
  • n.

    Gold powder for covering varnished surfaces.

  • Surface
  • n.

    A magnitude that has length and breadth without thickness; superficies; as, a plane surface; a spherical surface.