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CUSPIDAL POINT

  • Cuspidal point
  • Topics referred to by the same term

    Cuspidal point can refer to: Cuspidal point of a curve, see Cusp (singularity) Cuspidal point of a surface, see Pinch point (mathematics) This disambiguation

    Cuspidal point

    Cuspidal_point

  • Pinch point (mathematics)
  • geometry, a pinch point or cuspidal point is a type of singular point on an algebraic surface. The equation for the surface near a pinch point may be put in

    Pinch point (mathematics)

    Pinch point (mathematics)

    Pinch_point_(mathematics)

  • Umbilical point
  • Locally spherical point on a mathematical surface

    For a hyperbolic umbilic there is a single cuspidal edge which switch from one sheet to the other. A point p in a Riemannian submanifold is umbilical

    Umbilical point

    Umbilical point

    Umbilical_point

  • Developable surface
  • Surface able to be flattened without distortion

    {\displaystyle \gamma } are the helices on the cylinder, all passing the same cuspidal point where γ {\displaystyle \gamma } touches the cylinder. The polar developable

    Developable surface

    Developable surface

    Developable_surface

  • Semicubical parabola
  • Cubic plane curve

    In mathematics, a cuspidal cubic or semicubical parabola is an algebraic plane curve that has an implicit equation of the form y 2 − a 2 x 3 = 0 y^{2}-a^{2}x^{3}=0

    Semicubical parabola

    Semicubical parabola

    Semicubical_parabola

  • Automorphic form
  • Type of generalization of periodic functions in Euclidean space

    dealing with the whole family of congruence subgroups at once. From this point of view, an automorphic form over the group G ( A F ) {\displaystyle G(\mathbb

    Automorphic form

    Automorphic_form

  • Cusp (singularity)
  • Point on a curve where motion must move backwards

    a point on a curve where a moving point must reverse direction. A typical example is given in the figure. A cusp is thus a type of singular point of

    Cusp (singularity)

    Cusp (singularity)

    Cusp_(singularity)

  • Discriminant
  • Function of the coefficients of a polynomial that gives information on its roots

    every point. If Δ 4 = 0 , {\displaystyle \Delta _{4}=0,} the surface has a singular point, possibly at infinity. If there is only one singular point, the

    Discriminant

    Discriminant

  • Cusp form
  • {\mathcal {H}}}f(z){\overline {g(z)}}y^{k}{\frac {dx\,dy}{y^{2}}}.} Cuspidality is what is required to make this integral finite. More generally, the

    Cusp form

    Cusp_form

  • Langlands program
  • Conjectures connecting number theory and geometry

    functional equations). Langlands then generalized these to automorphic cuspidal representations, which are certain infinite dimensional irreducible representations

    Langlands program

    Langlands_program

  • Parabolic induction
  • representations in general are to be constructed by parabolic induction of cuspidal representations. A similar philosophy was enunciated by Israel Gelfand

    Parabolic induction

    Parabolic_induction

  • Ridge (differential geometry)
  • and the other has one line passing through it. Ridge lines correspond to cuspidal edges on the focal surface. Ridge detection Porteous, Ian R. (2001). "Ridges

    Ridge (differential geometry)

    Ridge (differential geometry)

    Ridge_(differential_geometry)

  • Cusp
  • Topics referred to by the same term

    in modular form theory Cusp neighborhood, a set of points near a cusp Cuspidal representation, a generalization of cusp forms in the theory of automorphic

    Cusp

    Cusp

  • Twisted cubic
  • Algebraic curve in projective 3-space

    projection of C onto a plane from a point on a tangent line of C yields a cuspidal cubic. The projection from a point on a secant line of C yields a nodal

    Twisted cubic

    Twisted_cubic

  • Smooth scheme
  • Concept in algebraic geometry

    A1 over k. An example of a singular (non-smooth) variety over k is the cuspidal cubic curve x2 = y3 in the affine plane A2, which is smooth outside the

    Smooth scheme

    Smooth_scheme

  • Canonical singularity
  • Singularities of algebraic varieties

    the components of Δ {\displaystyle \Delta } are. For example: for C the cuspidal cubic curve y 2 = x 3 {\displaystyle y^{2}=x^{3}} in the affine plane A

    Canonical singularity

    Canonical_singularity

  • Differential geometry of surfaces
  • Mathematics of smooth surfaces

    be linearly independent. In this case, S may have singularities such as cuspidal edges. Such surfaces are typically studied in singularity theory. Other

    Differential geometry of surfaces

    Differential geometry of surfaces

    Differential_geometry_of_surfaces

  • Focal surface
  • the focal surface has a cuspidal edge correspondingly. Generically, through each elliptical umbilic passes three cuspidal edges; through each hyperbolic

    Focal surface

    Focal surface

    Focal_surface

  • Modular form
  • Analytic function on the upper half-plane with a certain behavior under the modular group

    is called a cusp form if it satisfies the following growth condition: Cuspidal condition: For any γ ∈ SL 2 ( Z ) {\displaystyle \gamma \in {\text{SL}}_{2}(\mathbb

    Modular form

    Modular_form

  • Frenet–Serret formulas
  • Formulas in differential geometry

    {s^{3}\kappa (0)\tau (0)}{6}}\right)\mathbf {B} (0)+o(s^{3})} which is a cuspidal cubic to order o(s3). The rectifying plane is the plane containing T and

    Frenet–Serret formulas

    Frenet–Serret formulas

    Frenet–Serret_formulas

  • Hilbert's ninth problem
  • On the reciprocity law in algebraic number fields

    then Langlands reciprocity conjecture says that there exists automorphic cuspidal representation π {\displaystyle \pi } of general linear group G L ( n

    Hilbert's ninth problem

    Hilbert's_ninth_problem

  • Gunter Malle
  • German mathematician

    200, 2024, pp. 557–608 with Olivier Dudas: Modular irreducibility of cuspidal unipotent characters , Invent. Math., Vol. 211, 2018, pp. 579–589 doi:10

    Gunter Malle

    Gunter Malle

    Gunter_Malle

  • LR Vicenza
  • Association football club in Vicenza, Italy

    coat of arms of the city of Vicenza), right palato in white and red. The cuspidal band, on a white background, bore the inscription A.C. VICENZA in red letters

    LR Vicenza

    LR Vicenza

    LR_Vicenza

  • Glossary of classical algebraic geometry
  • into projective space. cusp A cusp is a singular point of a curve whose tangent cone is a line. cuspidal edge The locus of the focal points of a family

    Glossary of classical algebraic geometry

    Glossary_of_classical_algebraic_geometry

  • Normal crossing singularity
  • Singularities of algebraic varieties

    D is regular, whereas in this case D is irreducible and singular.) The cuspidal cubic curve D = { y 2 = x 3 } {\displaystyle D=\{y^{2}=x^{3}\}} in the

    Normal crossing singularity

    Normal_crossing_singularity

  • Normal scheme
  • Concept in algebraic geometry

    restricts to an isomorphism between dense open subsets. So, for example, the cuspidal cubic curve X in the affine plane A2 defined by x2 = y3 is not normal,

    Normal scheme

    Normal_scheme

  • Plücker formula
  • of types (ii) and (iii) are the rational cubics and are call nodal and cuspidal respectively. Curves of type (i) are the nonsingular cubics (elliptic curves)

    Plücker formula

    Plücker_formula

  • Cohen–Macaulay ring
  • Type of commutative ring in mathematics

    regular. This ring can also be described as the coordinate ring of the cuspidal cubic curve y2 = x3 over K. The subring K[t3, t4, t5] of the polynomial

    Cohen–Macaulay ring

    Cohen–Macaulay_ring

  • Representation theory of finite groups
  • Representations of finite groups, particularly on vector spaces

    {\displaystyle GL_{n}(\mathbf {F} _{q})} . Instead, new building blocks, known as cuspidal representations, are needed. Representations of G L n ( F q ) {\displaystyle

    Representation theory of finite groups

    Representation_theory_of_finite_groups

  • Moy–Prasad filtration
  • {\displaystyle G(k)_{x,0}} of a representation of this quotient that is cuspidal in the sense of Harish-Chandra (see also Deligne–Lusztig theory). The stabilizer

    Moy–Prasad filtration

    Moy–Prasad_filtration

  • Arthur–Selberg trace formula
  • resulting formula is less powerful. For example, if the functions f are cuspidal, which means that ∫ n ∈ N ( A ) f ( x n y ) d n = 0 {\displaystyle \int

    Arthur–Selberg trace formula

    Arthur–Selberg_trace_formula

  • Samuel James Patterson
  • British mathematician

    was based on insights from his determination of the coefficients of the cuspidal Fourier expansions of the metaplectic cubic theta function. This revised

    Samuel James Patterson

    Samuel James Patterson

    Samuel_James_Patterson

  • Aubrey E. Landry
  • Canadian-American mathematician (1880–1972)

    Dissertation: "Two Correspondences Determined by the Tangents to a Rational Cuspidal Quartic with a Line of Symmetry." A geometrical application of binary syzygies

    Aubrey E. Landry

    Aubrey E. Landry

    Aubrey_E._Landry

  • Affine focal set
  • surface in three-space will generically consist of smooth pieces of surface, cuspidal cylinder points ( A 3 {\displaystyle A_{3}} ), swallowtail points ( A 4

    Affine focal set

    Affine_focal_set

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CUSPIDAL POINT

  • Endicott
  • Surname or Lastname

    English (Devon)

    Endicott

    English (Devon) : topographic name for someone who lived ‘at the end of the cottages’, from Middle English, Old English ende ‘end’ + cot ‘cottage’. One locality so named is Endicott in Cadbury, Devon; another is now called Youngcott, in Milton Abbot.John Endecott (1588–1665) was a prominent figure in the early history of MA, being one of the founding fathers of Salem, MA, in 1638. He served as governor of Massachusetts Bay Colony (1629–30), and worked harmoniously with his successor, John Winthrop, despite differences on points of religious doctrine. He served as governor again in 1644–45, 1649–50, 1651–54, and 1655–64, and as deputy governor in many of the intervening years. He is buried in the King’s Chapel Burying Ground in Boston.

    Endicott

  • Gee
  • Surname or Lastname

    Irish and Scottish

    Gee

    Irish and Scottish : reduced form of McGee, Anglicized form of Gaelic Mac Aodha ‘son of Aodh’ (see McCoy).English : this is a common name in northern England, of uncertain origin. The existence of a patronymic form Geeson points to a personal name, but this has not been satisfactorily identified. It may in fact be the Irish or Scottish name in an English context.French (Gée) : habitational name from any of several places called Gé or Gée, for example in Maine-et-Loire, derived from the Gallo-Roman domain name Gaiacum.

    Gee

  • Govier
  • Surname or Lastname

    English (Devon)

    Govier

    English (Devon) : unexplained. It may be a variant of Gover, but early examples with a definite article, e.g. Richard le Gofiar (Somerset 1327), point to an origin as an occupational name or perhaps a nickname, from an unknown element.

    Govier

  • Pintu | பீந்டு 
  • Boy/Male

    Tamil

    Pintu | பீந்டு 

    Point or full stop, Rocky

    Pintu | பீந்டு 

  • Gayman
  • Surname or Lastname

    English

    Gayman

    English : occupational name meaning ‘servant of Gay’.French : from a Germanic personal name Gaidman or Gaidmar, of which the first element is gaida ‘point (of a lance)’.German (Gaymann) : variant of Gau 1, reinforced by the addition of man ‘man’.Americanized spelling of German Gehmann (see Gehman).

    Gayman

  • Edgington
  • Surname or Lastname

    English (West Midlands)

    Edgington

    English (West Midlands) : probably a habitational name, of uncertain origin. It may be from a lost place, so named as the ‘settlement (Old English tūn) associated with Ecgi’, a short form of the various compound names with the first element ecg ‘edge’, ‘point’ (of a weapon). Alternatively, it may be a variant of Erdington (see Edrington).

    Edgington

  • Josselyn
  • Surname or Lastname

    English

    Josselyn

    English : variant spelling of Joslin.The Josselyn name appears in Black Point (now Scarborough, ME) before 1638, when the author John Josselyn came to visit his brother Henry, who was for many years a principal representative in eastern New England of the interests of the Mason and Gorges heirs, which were endangered by the Massachusetts Bay colony’s expansion into Maine. Their father was Sir Thomas Josselyn, of Torrell’s Hall in Willingale, Essex, England.

    Josselyn

  • Points
  • Surname or Lastname

    English (of Norman origin)

    Points

    English (of Norman origin) : from the medieval personal name Ponc(h)e, Pons (see Ponce).English (of Norman origin) : habitational name from Ponts in La Manche and Seine-Maritime, Normandy, from Latin pontes ‘bridges’ (see Pont).English (of Norman origin) : nickname for a fop or dandy, from points ‘laces for hose’ (see Pointer 1).

    Points

  • Praseeth | ப்ரஸித
  • Boy/Male

    Tamil

    Praseeth | ப்ரஸித

    Origin, Starting point

    Praseeth | ப்ரஸித

  • Kin
  • Surname or Lastname

    English

    Kin

    English : from a Middle English personal name, Kin, Kinna, which is a shortened form of any of various Old English names beginning with Cyne ‘royal’, for example Cynesige (see Kinsey).Dutch : nickname for someone with a pointed or jutting chin.Dutch : from Middle Dutch kinne ‘kin’.Hungarian : nickname from kín ‘pain’.Variant of Korean Kim.

    Kin

  • Egger
  • Surname or Lastname

    South German

    Egger

    South German : topographic name for someone who lived on a corner (either a street corner, or the corner of a valley running around a mountain), from an altered form of Eck + the suffix -er, denoting an inhabitant.Dutch and German : from a Germanic personal name composed of the elements agi ‘point (of a sword)’ + heri ‘army’.South German(Swabia) : occupational name for a farmer, from an agent derivative of eggen ‘to harrow’.English : variant of Edgar 1.

    Egger

  • Mansell
  • Surname or Lastname

    English (chiefly West Midlands)

    Mansell

    English (chiefly West Midlands) : (of Norman origin): habitational or regional name from Old French mansel ‘inhabitant of Le Mans or the surrounding area of Maine’. The place was originally named in Latin (ad) Ceromannos, from the name of the Gaulish tribe living there, the Ceromanni. The name was reduced to Celmans and then became Le Mans as a result of the mistaken identification of the first syllable with the Old French demonstrative adjective.English (chiefly West Midlands) : status name for a particular type of feudal tenant, Anglo-Norman French mansel, one who occupied a manse (Late Latin mansa ‘dwelling’), a measure of land sufficient to support one family.English (chiefly West Midlands) : some early examples, such as Thomas filius Manselli (Northumbria 1256), point to derivation from a personal name, perhaps the Germanic derivative of Mann 2 Latinized as Manzellinus.

    Mansell

  • Fitch
  • Surname or Lastname

    English

    Fitch

    English : of disputed origin. Reaney rejects the traditional explanation that it is a nickname derived from early modern English fitch ‘polecat’, as this word is not recorded in this form until the 16th century, whereas the byname or surname Fitchet is found as early as the 12th century. He proposes instead that the name may be from Old French fiche ‘stake’ (used as a boundary marker), but with the sense ‘iron point’, and so a metonymic occupational name for a workman who used an iron-pointed implement.The Fitches of CT, a wealthy and prominent family, were established in Norwalk, CT, before 1657 by Thomas Fitch (1612–1704). His great-grandson Thomas Fitch (c. 1700–74) was a lawyer and colonial governor of CT.

    Fitch

  • Pointer
  • Surname or Lastname

    English (Norfolk)

    Pointer

    English (Norfolk) : occupational name from Middle English pointer ‘point maker’, an agent derivative of point, a term denoting a lace or cord used to fasten together doublet and hose (Old French pointe ‘point’, ‘sharp end’). Reaney suggests that in some cases Pointer may have been an occupational name for a tiler or slater whose job was to point the tiles, i.e. render them with mortar where they overlapped.Possibly an altered form of German Pointner, a variant of Bainter.

    Pointer

  • Gad
  • Surname or Lastname

    English

    Gad

    English : variant spelling of Gadd.Danish : from a medieval nickname Gad meaning ‘sting’, ‘point’, or from the Biblical male personal name Gad.Muslim : from a personal name based on Arabic jād ‘serious’, ‘earnest’.

    Gad

  • Hilton
  • Surname or Lastname

    English (Lancashire) and Scottish

    Hilton

    English (Lancashire) and Scottish : habitational name from any of various places so called. Most, including those in Cambridgeshire (formerly Huntingdonshire), Cleveland, Derbyshire, and Shropshire, get the name from Old English hyll ‘hill’ + tūn ‘enclosure’, ‘settlement’. Others, including those in Cumbria and Dorsetshire, have early forms in Hel- and probably have as their first element Old English hielde ‘slope’ or possibly helde ‘tansy’.English : some early examples such as Ralph filius Hilton (Yorkshire 1219) point to occasional derivation from a personal name, possibly a Norman name Hildun, composed of the Germanic elements hild ‘strife’, ‘battle’ + hūn ‘bear cub’. The English surname is present in Ireland (mostly taken to Ulster in the early 17th century, though recorded earlier in Dublin).

    Hilton

  • Pointon
  • Surname or Lastname

    English (Midlands)

    Pointon

    English (Midlands) : habitational name from Pointon in Lincolnshire, Poynton in Cheshire, or Poynton Green in Shropshire. The first is named from Old English Pohhingtūn ‘settlement (Old English tūn) associated with Pohha’, a byname apparently meaning ‘bag’; the others have as the first element the Old English personal names Pofa and Pēofa respectively.

    Pointon

  • Hazleton
  • Surname or Lastname

    English

    Hazleton

    English : habitational name from any of various places named with this word: Hazleton Bottom (Hertfordshire), Hazleton Wood (Essex), or Hazelton (Gloucestershire), which is named from Old English hæsel ‘hazel’ + tūn ‘farmstead’, ‘settlement’. The present-day distribution of the surname points to the places in Essex and Gloucester as the likely sources.

    Hazleton

  • Imes
  • Surname or Lastname

    English

    Imes

    English : unexplained.Americanized spelling of German Eimes, a patronymic from a short form of the Germanic personal name Agimo, formed with agi ‘point (of a sword or lance)’ (Old High German ecka).

    Imes

  • Jeffrey
  • Surname or Lastname

    English

    Jeffrey

    English : from a Norman personal name that appears in Middle English as Geffrey and in Old French as Je(u)froi. Some authorities regard this as no more than a palatalized form of Godfrey, but early forms such as Galfridus and Gaufridus point to a first element from Germanic gala ‘to sing’ or gawi ‘region’, ‘territory’. It is possible that several originally distinct names have fallen together in the same form.

    Jeffrey

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Online names & meanings

  • Lohitakshi
  • Girl/Female

    Indian, Tamil

    Lohitakshi

    Red Eyed

  • Ahriman
  • Boy/Male

    Indian

    Ahriman

    Evil spirit.

  • Hansamala
  • Girl/Female

    Indian

    Hansamala

    A line, Row of swans

  • Harithra | ஹரீத்ரா 
  • Girl/Female

    Tamil

    Harithra | ஹரீத்ரா 

    History

  • Jareed |
  • Boy/Male

    Muslim

    Jareed |

    Hawk, Messenger, Herald

  • Enfield
  • Surname or Lastname

    English

    Enfield

    English : habitational name from a place in Middlesex named with the Old English personal name Ēana or Old English ēan ‘lamb’ + feld ‘open field’.

  • Qaiser
  • Girl/Female

    Indian

    Qaiser

    Caesar

  • Hyles
  • Surname or Lastname

    English

    Hyles

    English : variant of Hiles.

  • Ariez | அரீஏஜ
  • Boy/Male

    Tamil

    Ariez | அரீஏஜ

    Respectable Man, Intelligent

  • Kushant
  • Boy/Male

    Hindu

    Kushant

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Other words and meanings similar to

CUSPIDAL POINT

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CUSPIDAL POINT

  • Three-pointed
  • a.

    Having three acute or setigerous points; tricuspidate.

  • Cuspidal
  • a.

    Ending in a point.

  • Cuspidate
  • a.

    Alt. of Cuspidated

  • Suspiral
  • n.

    A breathing hole; a vent or ventiduct.

  • Cuspid
  • n.

    One of the canine teeth; -- so called from having but one point or cusp on the crown. See Tooth.

  • Cuboidal
  • a.

    Cuboid.

  • Cuspidated
  • a.

    Having a sharp end, like the point of a spear; terminating in a hard point; as, a cuspidate leaf.

  • Needle-pointed
  • a.

    Pointed as needles.

  • Cuspidor
  • n.

    Any ornamental vessel used as a spittoon; hence, to avoid the common term, a spittoon of any sort.

  • Spittoon
  • n.

    A spitbox; a cuspidor.

  • Pointleted
  • a.

    Having a small, distinct point; apiculate.

  • Mesothelium
  • n.

    Epithelial mesoderm; a layer of cuboidal epithelium cells, formed from a portion of the mesoderm during the differetiation of the germ layers. It constitutes the boundary of the c/lum.

  • Bicuspid
  • n.

    One of the two double-pointed teeth which intervene between the canines (cuspids) and the molars, on each side of each jaw. See Tooth, n.

  • Suspiral
  • n.

    A spring of water passing under ground toward a cistern or conduit.

  • Cuspidate
  • v. t.

    To make pointed or sharp.

  • Libration point
  • n.

    any one of five points in the plane of a system of two large astronomical bodies orbiting each other, as the Earth-moon system, where the gravitational pull of the two bodies on an object are approximately equal, and in opposite directions. A solid object moving in the same velocity and direction as such a libration point will remain in gravitational equilibrium with the two bodies of the system and not fall toward either body.

  • Pointlessly
  • adv.

    Without point.

  • Pointsman
  • n.

    A man who has charge of railroad points or switches.

  • Pointless
  • a.

    Having no point; blunt; wanting keenness; obtuse; as, a pointless sword; a pointless remark.