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Class of mathematical functions
mathematics, the Weierstrass elliptic functions are elliptic functions that take a particularly simple form. They are named for Karl Weierstrass. This class
Weierstrass_elliptic_function
Algebraic curve in mathematics
type of equation is called a Weierstrass normal form, Weierstrass form, or Weierstrass equation. The definition of elliptic curve also requires that the
Elliptic_curve
Mathematical functions related to Weierstrass's elliptic function
mathematics, the Weierstrass functions are special functions of a complex variable that are auxiliary to the Weierstrass elliptic function. They are named
Weierstrass_functions
Mathematical function
{\displaystyle \sin } . The Jacobi elliptic functions are used more often in practical problems than the Weierstrass elliptic functions as they do not require notions
Jacobi_elliptic_functions
Eisenstein integer Elliptic function Abel elliptic functions Jacobi elliptic functions Lemniscate elliptic functions Weierstrass elliptic function Lee conformal
Dixon_elliptic_functions
Class of periodic mathematical functions
of an ellipse. Important elliptic functions are Jacobi elliptic functions and the Weierstrass ℘ {\displaystyle \wp } -function. Further development of
Elliptic_function
German mathematician (1815–1897)
Bolzano–Weierstrass theorem Stone–Weierstrass theorem Casorati–Weierstrass theorem Weierstrass elliptic function Weierstrass function Weierstrass M-test
Karl_Weierstrass
Mathematical functions
modeling. Elliptic function Abel elliptic functions Dixon elliptic functions Jacobi elliptic functions Weierstrass elliptic function Elliptic Gauss sum
Lemniscate_elliptic_functions
Modular function in mathematics
the elliptic curve y 2 = 4 x 3 − g 2 ( τ ) x − g 3 ( τ ) {\displaystyle y^{2}=4x^{3}-g_{2}(\tau )x-g_{3}(\tau )} (see Weierstrass elliptic functions). Note
J-invariant
Extension of the factorial function
theorem of the gamma function and investigated the connection between the gamma function and elliptic integrals. Karl Weierstrass further established the
Gamma_function
Mathematical function
modular forms. In particular the modular discriminant of the Weierstrass elliptic function with ω 2 = τ ω 1 {\displaystyle \omega _{2}=\tau \omega _{1}}
Dedekind_eta_function
Elliptic functions: The inverses of elliptic integrals; used to model double-periodic phenomena. Jacobi's elliptic functions Weierstrass's elliptic functions
List of mathematical functions
List_of_mathematical_functions
Special functions of several complex variables
quotients of the above four theta functions, and could have been used by him to construct Weierstrass's elliptic functions also, since ℘ ( z ; τ ) = − ( log
Theta_function
Special function defined by an integral
In integral calculus, an elliptic integral is one of a number of related functions defined as the value of certain integrals, which were first studied
Elliptic_integral
Function with two complex number "periods"
function with just one zero. Elliptic function Abel elliptic functions Jacobi elliptic functions Weierstrass elliptic functions Lemniscate elliptic functions
Doubly_periodic_function
Topics referred to by the same term
in the Armenian alphabet Weierstrass p (also called "pe"), a mathematical letter (℘) used in Weierstrass's elliptic functions and power sets Péclet number
Pe
Mathematical concept
The Costa surface can be described using the Weierstrass zeta function and the Weierstrass elliptic function. Costa, Celso José da (1982). Imersões mínimas
Costa's_minimal_surface
Analytic function on the upper half-plane with a certain behavior under the modular group
‣ Modular Functions ‣ Chapter 23 Weierstrass Elliptic and Modular Functions". dlmf.nist.gov. Retrieved 2023-07-07. A meromorphic function can only have
Modular_form
Topics referred to by the same term
by sigma function one can mean one of the following: The sum-of-divisors function σa(n), an arithmetic function Weierstrass sigma function, related to
Sigma_function
Weierstrass–Mandelbrot function Weierstrass approximation theorem Weierstrass coordinates Weierstrass's elliptic functions Weierstrass equation Weierstrass factorization
List of things named after Karl Weierstrass
List_of_things_named_after_Karl_Weierstrass
Symmetric holomorphic function
}(-1)^{n}e^{\pi i\tau n^{2}}} In terms of the half-periods of Weierstrass's elliptic functions, let [ ω 1 , ω 2 ] {\displaystyle [\omega _{1},\omega _{2}]}
Modular_lambda_function
One-dimensional complex manifold
y)=(\wp (z),\wp '(z))} , where ℘ {\displaystyle \wp } is the Weierstrass elliptic function. Likewise, genus g {\displaystyle g} surfaces have Riemann surface
Riemann_surface
German mathematician (1804–1851)
elliptic integrals and the Jacobi or Weierstrass elliptic functions. Jacobi was the first to apply elliptic functions to number theory, for example proving
Carl_Gustav_Jacob_Jacobi
Theory of a class of elliptic curves
Y\to \pm iY,\quad X\to -X} in line with the action of i on the Weierstrass elliptic functions. More generally, consider the lattice Λ, an additive group in
Complex_multiplication
Topics referred to by the same term
function in Weierstrass's elliptic functions Delta function potential, in quantum mechanics, a potential well described by the Dirac delta function Delta-functor
Delta function (disambiguation)
Delta_function_(disambiguation)
Solutions of Lamé's equation
where A and B are constants, and ℘ {\displaystyle \wp } is the Weierstrass elliptic function. The most important case is when B ℘ ( x ) = − κ 2 sn 2 x
Lamé_function
Spirograph (special case of the hypotrochoid) Jacobi's elliptic functions Weierstrass's elliptic function Formulae are given as Taylor series or derived from
List_of_periodic_functions
Construction for minimal surfaces
and the Costa's minimal surface. Costa's surface involves Weierstrass's elliptic function ℘ {\displaystyle \wp } : g ( ω ) = A ℘ ′ ( ω ) {\displaystyle
Weierstrass–Enneper parameterization
Weierstrass–Enneper_parameterization
Mathematical equation
and g 3 {\displaystyle g_{3}} the modular invariants of the elliptic curve in Weierstrass form: y 2 = 4 x 3 − g 2 x − g 3 . {\displaystyle y^{2}=4x^{3}-g_{2}x-g_{3}
Picard–Fuchs_equation
Topics referred to by the same term
of all primes and p an individual prime ℘-functions or p-functions, are the Weierstrass elliptic function p-series, a common name for the Harmonic series
P_(disambiguation)
Mathematical function
and to define the Weierstrass transform. They are also abundantly used in quantum chemistry to form basis sets. Gaussian functions arise by composing
Gaussian_function
Paths of particles in the Schwarzschild solution to Einstein's field equations
{1}{r^{2}}}\right)}}}}.} This can be expressed in terms of the Weierstrass elliptic function ℘ {\textstyle \wp } . Unlike in classical mechanics, in Schwarzschild
Schwarzschild_geodesics
Functions in mathematics
fact about elliptic operators, of which the Laplacian is a major example. The uniform limit of a convergent sequence of harmonic functions is still harmonic
Harmonic_function
and in particular the study of Weierstrass elliptic functions, the equianharmonic case occurs when the Weierstrass invariants satisfy g2 = 0 and g3 = 1
Equianharmonic
Way of defining a lattice in the complex plane
of as underlying many of the properties of elliptic functions (especially the Weierstrass elliptic function) and modular forms. The abelian group Z 2 {\displaystyle
Fundamental_pair_of_periods
Analytic function that does not satisfy a polynomial equation
hyperbolic functions, and the inverses of all of these. Less familiar are the special functions of analysis, such as the gamma, elliptic, and zeta functions, all
Transcendental_function
Unicode block
CAPITAL P is a symbol for Weierstrass's elliptic function. It is officially aliased as U+2118 ℘ WEIERSTRASS ELLIPTIC FUNCTION. Variation selectors may
Mathematical Alphanumeric Symbols
Mathematical_Alphanumeric_Symbols
Approach to public-key cryptography
its recommended elliptic-curve domain parameters to Special Publication 800-186. SP 800-186 includes previously recommended Weierstrass curves and two
Elliptic-curve_cryptography
ratio Jacobi's elliptic functions Weierstrass's elliptic functions Theta function Elliptic modular function J-function Modular function Modular form Analytic
List of complex analysis topics
List_of_complex_analysis_topics
Arithmetic function related to the divisors of an integer
Fourier series of the Eisenstein series and the invariants of the Weierstrass elliptic functions. For k > 0 {\displaystyle k>0} , there is an explicit series
Divisor_function
Class of typefaces inspired by handwriting
(℘, ℘) (actually a misnomer, name is corrected into WEIERSTRASS ELLIPTIC FUNCTION) Antiqua (typeface class) Blackletter Chancery hand Record type
Script_typeface
Unicode block
Copyright 2117 ℘ ℘ {\displaystyle \wp } Script Capital P alias: Weierstrass Elliptic Function 2118 ℙ P {\displaystyle }\mathbb {P} Double-struck Capital P
Letterlike_Symbols
Formula for area of a grid polygon
doubly periodic function related to Weierstrass elliptic functions. Applying the Poisson summation formula to the characteristic function of the polygon
Pick's_theorem
Number of independent rational basis points with infinite order
In mathematics, the rank of an elliptic curve is the rational Mordell–Weil rank of an elliptic curve E {\displaystyle E} defined over the field of rational
Rank_of_an_elliptic_curve
ω2 are the periods of the Weierstrass elliptic function, and η1 and η2 are the quasiperiods of the Weierstrass zeta function. Some authors normalize these
Legendre's_relation
Special mathematical function
specifically the theory of elliptic functions, the nome is a special function that belongs to the non-elementary functions. This function is of great importance
Nome_(mathematics)
Modular unit in mathematics
mathematics, elliptic units are certain units of abelian extensions of imaginary quadratic fields constructed using singular values of modular functions, or division
Elliptic_unit
Number, approximately 3.14
{5}{2}}{\bigr )}={\tfrac {3}{4}}{\sqrt {\pi }}} . The gamma function is defined by its Weierstrass product development: Γ ( z ) = e − γ z z ∏ n = 1 ∞ e z /
Pi
Problem in physics and astronomy
full three dimensional case, can be expressed in terms of Weierstrass's elliptic functions For convenience, the problem may also be solved by numerical
Euler's_three-body_problem
Mathematical theory
f(z) = ℘(Kz), where K > 0 is arbitrarily large, and ℘ is the Weierstrass elliptic function satisfying the differential equation ( ℘ ′ ) 2 = 4 ( ℘ − e 1
Ahlfors_theory
Second-order partial differential equation
Laplace's equation and Poisson's equation are the simplest examples of elliptic partial differential equations. Laplace's equation is also a special case
Laplace's_equation
Algebraic curve
function is an element of the function field of such a curve, or of the Jacobian variety on the curve; these two concepts are identical for elliptic functions
Hyperelliptic_curve
Mathematical operation on points on an elliptic curve
Elliptic curve scalar multiplication is the operation of successively adding a point along an elliptic curve to itself repeatedly. It is used in elliptic
Elliptic curve point multiplication
Elliptic_curve_point_multiplication
German mathematician (1798–1852)
1838 paper on elliptic functions, but only observed it informally, neither formalizing it nor using it in his proofs. Instead, Weierstrass elaborated and
Christoph_Gudermann
Cryptographic hash function
The elliptic curve only hash (ECOH) algorithm was submitted as a candidate for SHA-3 in the NIST hash function competition. However, it was rejected in
Elliptic_curve_only_hash
Algorithm for integer factorization
x P {\displaystyle b=y_{P}^{2}-x_{P}^{3}-ax_{P}} . The elliptic curve E is then in Weierstrass form given by y 2 = x 3 + a x + b {\displaystyle y^{2}=x^{3}+ax+b}
Lenstra elliptic-curve factorization
Lenstra_elliptic-curve_factorization
Term used in the theories of Riemann surfaces and algebraic curves
Weierstrass zeta function was called an integral of the second kind in elliptic function theory; it is a logarithmic derivative of a theta function,
Differential of the first kind
Differential_of_the_first_kind
Names and aliases of Unicode characters
CAPITAL P is actually a lowercase p, and so is given alias name ※ WEIERSTRASS ELLIPTIC FUNCTION: "actually this has the form of a lowercase calligraphic p,
Unicode alias names and abbreviations
Unicode_alias_names_and_abbreviations
Smooth closed surface with g holes
projective plane follows naturally from a property of Weierstrass's elliptic functions that allows elliptic curves to be obtained from the quotient of the complex
Genus_g_surface
German mathematician (1826–1866)
Otherwise, Weierstrass was very impressed with Riemann, especially with his theory of abelian functions. When Riemann's work appeared, Weierstrass withdrew
Bernhard_Riemann
Statistical lattice model with long-range interactions
where the pair potential ℘ ( z ) {\displaystyle \wp (z)} is the Weierstrass elliptic function, and σ → j {\displaystyle {\vec {\sigma }}_{j}} denotes the
Inozemtsev_model
Algebraic variety
in the following table. As elliptic curves over Q {\displaystyle \mathbb {Q} } , they have minimal, integral Weierstrass models y 2 + a 1 x y + a 3 y
Modular_curve
denotes the Weierstrass elliptic function. The coefficients α {\displaystyle \alpha } and β {\displaystyle \beta } are given as elliptic functions of κ {\displaystyle
Somos_sequence
Geometry; how many 3-point lines can n points form
Grünbaum, and Sloane (1974), using a construction based on Weierstrass's elliptic functions. An elementary construction using hypocycloids was found by
Orchard-planting_problem
In mathematics, the conductor of an elliptic curve over the field of rational numbers (or more generally a local or global field) is an integral ideal
Conductor of an elliptic curve
Conductor_of_an_elliptic_curve
2.71828...; base of natural logarithms
methods based on elliptic functions and fast convergence of the AGM and Newton's method can be used to compute the exponential function. The digit expansion
E_(mathematical_constant)
Series representing modular forms
k {\displaystyle d_{k}} occur in the series expansion for Weierstrass's elliptic functions: ℘ ( z ) = 1 z 2 + z 2 ∑ k = 0 ∞ d k z 2 k k ! = 1 z 2 + ∑
Eisenstein_series
Type of continuity of a complex-valued function
It does not satisfy a Hölder condition of any order, however. The Weierstrass function defined by: f ( x ) = ∑ n = 0 ∞ a n cos ( b n π x ) , {\displaystyle
Hölder_condition
Theorem about the range of an analytic function
punctured plane by the unit disc. This function is explicitly constructed in the theory of elliptic functions. If f {\textstyle f} omits two values, then
Picard_theorem
Soviet mathematician
(approximation theory) Bernstein's theorem on monotone functions Bernstein–von Mises theorem Stone–Weierstrass theorem Youschkevitch, A. P. "BERNSTEIN, SERGEY
Sergei_Bernstein
Abelian group
the case of a specific elliptic curve E / Q {\displaystyle E/\mathbb {Q} } . Let E {\displaystyle E} be defined by the Weierstrass equation y 2 = x ( x
Mordell–Weil_group
Binary function non degenerative defined between the point of twist of an abelian variety
corresponding results for elliptic functions were known, and can be expressed simply by use of the Weierstrass sigma function. Choose an elliptic curve E defined
Weil_pairing
Theorem in classical algebraic geometry
{1}{2}}r(r-1)} . Elliptic curves are parametrized by Weierstrass elliptic functions. Since these parameterizing functions are doubly periodic, the elliptic curve
Genus–degree_formula
Curve defined as zeros of polynomials
a_{1}=a_{2}=a_{3}=0,} which gives the classical Weierstrass form y 2 = x 3 + p x + q . {\displaystyle y^{2}=x^{3}+px+q.} Elliptic curves carry the structure of an abelian
Algebraic_curve
Technique in mathematics
solution of the differential equation can be expressed using the Weierstrass elliptic function ℘, like so: y ( x ) = 6 ℘ ( x − α | 0 , β ) {\displaystyle y(x)=6\wp
Quasilinearization
Algebraic stack in mathematics
{C} /\Lambda } into P 2 {\displaystyle \mathbb {P} ^{2}} from the Weierstrass P function pg 165. This isomorphic correspondence ϕ : C / Λ → E ( C ) {\displaystyle
Moduli stack of elliptic curves
Moduli_stack_of_elliptic_curves
Type of elliptic curve
Montgomery curve is a form of elliptic curve introduced by Peter L. Montgomery in 1987, different from the usual Weierstrass form. It is used for certain
Montgomery_curve
Weierstrass–Casorati theorem – Karl Theodor Wilhelm Weierstrass and Felice Casorati Weierstrass's elliptic functions, factorization theorem, function
Scientific phenomena named after people
Scientific_phenomena_named_after_people
Mode of convergence of a function sequence
of his proofs. Later Gudermann's pupil, Karl Weierstrass, who attended his course on elliptic functions in 1839–1840, coined the term gleichmäßig konvergent
Uniform_convergence
Type of mathematical curve
x3 Graph of a cubic function Cusp at infinity Witch of Agnesi Isolated point at infinity on the y-axis y(x2 + a2) = a3 Elliptic cubics One projective
Cubic_plane_curve
{a}{r^{2}}}+cr} , the problem also is solved explicitly in terms of Weierstrass elliptic functions. Whittaker, pp. 80–95. Izzo and Biscani Whittaker ET (1937)
Exact solutions of classical central-force problems
Exact_solutions_of_classical_central-force_problems
Integration kernels for smoothing out sharp features
Generalized function Kurt Otto Friedrichs Non-analytic smooth function Sergei Sobolev Weierstrass transform That is, the mollified function is close to
Mollifier
Unicode code point property names and their uses
CAPITAL P is actually a lowercase p, and so is given alias name WEIERSTRASS ELLIPTIC FUNCTION: "actually this has the form of a lowercase calligraphic p,
Unicode_character_property
Algebraic variety in a projective space
abelian variety of dimension 1, i.e., from an elliptic curve. In fact, the Weierstrass's elliptic function ℘ {\displaystyle \wp } attached to L satisfies
Projective_variety
Theorem in complex analysis
theory of elliptic functions. In fact, it was Cauchy who proved Liouville's theorem. If f {\displaystyle f} is a non-constant entire function, then its
Liouville's theorem (complex analysis)
Liouville's_theorem_(complex_analysis)
a generalized function that is a solution of a differential equation. Weierstrass 1. Weierstrass preparation theorem. 2. Weierstrass M-test. Weitzenböck
Glossary of real and complex analysis
Glossary_of_real_and_complex_analysis
problem in genus 2. c. 1850 Thomas Weddle - Weddle surface 1856 Weierstrass elliptic functions 1857 Bernhard Riemann lays the foundations for further work
Timeline_of_abelian_varieties
Filter in electronics and signal processing
input signal by convolution with a Gaussian function; this transformation is also known as the Weierstrass transform. The one-dimensional Gaussian filter
Gaussian_filter
related to pi Squaring the circle Proof that e is irrational Lindemann–Weierstrass theorem Hilbert's seventh problem Gelfond–Schneider theorem Erdős–Borwein
List_of_number_theory_topics
Type of mathematical functions
principle, inverse function theorem, and implicit function theorems also hold. The Weierstrass preparation theorem serves as an implicit function theorem for
Function of several complex variables
Function_of_several_complex_variables
German mathematician (1823–1891)
formulation of a continuous, nowhere differentiable function by his colleague, Karl Weierstrass. Also named for Kronecker are the Kronecker limit formula
Leopold_Kronecker
Special functions in mathematics
derivative) with the Painlevé property can be transformed into the Weierstrass elliptic equation or the Riccati equation, all of which can be solved explicitly
Painlevé_transcendents
as Weierstrass transform. Gauss–Lucas theorem Gauss's continued fraction, an analytic continued fraction derived from the hypergeometric functions Gauss's
List of things named after Carl Friedrich Gauss
List_of_things_named_after_Carl_Friedrich_Gauss
theorem Twisted cubic Elliptic curve, cubic curve Elliptic function, Jacobi's elliptic functions, Weierstrass's elliptic functions Elliptic integral Complex
List of algebraic geometry topics
List_of_algebraic_geometry_topics
Type of algebraic curve
\operatorname {div} (f)=2nP-2nO} if P {\displaystyle P} is a Weierstrass point. For elliptic curves the Jacobian turns out to simply be isomorphic to the
Imaginary_hyperelliptic_curve
English mathematician
Jacobian Elliptic Functions (1944). By starting with the Weierstrass p-function and associating with it a group of doubly periodic functions with two
Eric_Harold_Neville
German mathematician (1849–1917)
mathematician, best known for his contributions to the theory of elliptic functions, differential equations, number theory, and to group theory. He is
Ferdinand_Georg_Frobenius
1964 mathematical reference work edited by M. Abramowitz and I. Stegun
Hypergeometric Functions Coulomb Wave Functions Hypergeometric Functions Jacobian Elliptic Functions and Theta Functions Elliptic Integrals Weierstrass Elliptic and
Abramowitz_and_Stegun
Russian and Soviet mathematician
Karl Weierstrass's theory of elliptic functions. This became a topic of his Master's thesis titled "On the expansion of transcendental function in partial
Boris_Bukreev
Infinitely detailed mathematical structure
but not differentiable functions in the 19th century by the seminal work of Bernard Bolzano, Bernhard Riemann, and Karl Weierstrass, and on to the coining
Fractal
WEIERSTRASS ELLIPTIC-FUNCTION
WEIERSTRASS ELLIPTIC-FUNCTION
Surname or Lastname
English
English : occupational name for a dresser of cloth, Old English fullere (from Latin fullo, with the addition of the English agent suffix). The Middle English successor of this word had also been reinforced by Old French fouleor, foleur, of similar origin. The work of the fuller was to scour and thicken the raw cloth by beating and trampling it in water. This surname is found mostly in southeast England and East Anglia. See also Tucker and Walker.In a few cases the name may be of German origin with the same form and meaning as 1 (from Latin fullare).Americanized version of French Fournier.Samuel Fuller (1589–1633), born in Redenhall, Norfolk, England, was among the Pilgrim Fathers who sailed on the Mayflower in 1620. He was a deacon of the church and until his death functioned as Plymouth Colony’s physician.
Boy/Male
Buddhist, Indian, Japanese
Mysterious Function
Male
Egyptian
, Functionary of the Interior.
Male
Egyptian
, a high Egyptian functionary.
Surname or Lastname
English (chiefly Kent and Sussex)
English (chiefly Kent and Sussex) : occupational name for a designer or engineer, from a Middle English reduced form of Old French engineor ‘contriver’ (a derivative of engaigne ‘cunning’, ‘ingenuity’, ‘stratagem’, ‘device’). Engineers in the Middle Ages were primarily designers and builders of military machines, although in peacetime they might turn their hands to architecture and other more pacific functions.German : from the Latin personal name Januarius (see January 1). Jänner is a South German word for ‘January’, and so it is possible that this is one of the surnames acquired from words denoting months of the year, for example by converts who had been baptized in that month, people who were born or baptized in that month, or people whose taxes were due in January.
Surname or Lastname
English
English : nickname from the animal, Middle English catte ‘cat’. The word is found in similar forms in most European languages from very early times (e.g. Gaelic cath, Slavic kotu). Domestic cats were unknown in Europe in classical times, when weasels fulfilled many of their functions, for example in hunting rodents. They seem to have come from Egypt, where they were regarded as sacred animals.English : from a medieval female personal name, a short form of Catherine.Variant spelling of German and Dutch Katt.
Male
Egyptian
, an Egyptian functionary.
Male
Egyptian
, an Egyptian functionary.
Male
Egyptian
, the son of the functionary Heknofre.
Surname or Lastname
English
English : variant of Douthwaite, a habitational name from Dowthwaite in Cumbria or Dowthwaite Hall in North Yorkshire. The first is from the Old Norse personal name Dúfa + Old Norse þveit ‘clearing’; the second is from the Old Irish personal name Dubhan + Old Norse þveit. The elliptic form of the surname probably reflects the local pronunciation of the place names.
Male
Celtic
, great justiciary, or functionary.
Surname or Lastname
English
English : topographic name for someone who lived by the gates of a medieval walled town. The Middle English singular gate is from the Old English plural, gatu, of geat ‘gate’ (see Yates). Since medieval gates were normally arranged in pairs, fastened in the center, the Old English plural came to function as a singular, and a new Middle English plural ending in -s was formed. In some cases the name may refer specifically to the Sussex place Eastergate (i.e. ‘eastern gate’), known also as Gates in the 13th and 14th centuries, when surnames were being acquired.Americanized spelling of German Götz (see Goetz).Translated form of French Barrière (see Barriere).In New England, Gates was the preferred English version of the name of an extensive French family, called Barrière dit Langevin.
Biblical
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Surname or Lastname
English
English : patronymic for the son of a vicar or, perhaps in most cases, an occupational name for the servant of a vicar (see Vicker). In many cases it may represent an elliptical form of a topographic name. Compare Parsons.
Male
Egyptian
, a great functionary.
WEIERSTRASS ELLIPTIC-FUNCTION
WEIERSTRASS ELLIPTIC-FUNCTION
Girl/Female
Tamil
One who can concentrate or female disciple or enchanted
Male
English
High, Noble, Strong
Boy/Male
Bengali, Hindu, Indian, Sanskrit, Telugu
Lord Krishna
Girl/Female
English Hebrew
Derived from Mary, meaning bitter. Mary was the biblical mother of Christ.
Surname or Lastname
Swedish
Swedish : ornamental name composed of the elements thorn, an ornamental spelling of torn ‘thorn bush’ + the common adjectival suffix -ell, from Latin -elius.English : variant of Thornhill.
Girl/Female
Latin
Loved by God.
Male
English
Anglicized form of Greek Noe (Hebrew Noach), NOAH means "rest." In the bible, this is the name of the last antediluvian patriarch, the main character of the flood story. Compare with feminine Noah.
Boy/Male
Hindu, Indian
Lord of the Rings
Boy/Male
Tamil
Shining
Boy/Male
German Teutonic
Victorious defender.
WEIERSTRASS ELLIPTIC-FUNCTION
WEIERSTRASS ELLIPTIC-FUNCTION
WEIERSTRASS ELLIPTIC-FUNCTION
WEIERSTRASS ELLIPTIC-FUNCTION
WEIERSTRASS ELLIPTIC-FUNCTION
a.
Pertaining to the ecliptic; as, the ecliptic way.
a.
Having a form intermediate between elliptic and lanceolate.
a.
A great circle of the celestial sphere, making an angle with the equinoctial of about 23¡ 28'. It is the apparent path of the sun, or the real path of the earth as seen from the sun.
n.
An ellipse.
a.
Alt. of Elliptical
a.
Having a part omitted; as, an elliptical phrase.
n.
The elliptical orbit of a planet.
n.
The twelfth part of the ecliptic or zodiac.
a.
Broadly elliptical.
a.
Of or pertaining to an ellipse; having the form of an ellipse; oblong, with rounded ends.
n.
A small shield, especially one of an approximately elliptic form, or crescent-shaped.
a.
Pertaining to, or derived from, the mineral mellite.
a.
See Mellitic.
n.
The angular distance of a heavenly body from the ecliptic.
a.
Containing saccharine matter; marked by saccharine secretions; as, mellitic diabetes.
n.
Omission. See Ellipsis.
a.
A great circle drawn on a terrestrial globe, making an angle of 23¡ 28' with the equator; -- used for illustrating and solving astronomical problems.
n.
A salt of mellitic acid.
a.
Pertaining to an eclipse or to eclipses.
pl.
of Ellipsis