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Mathematic function
mathematics, the elliptic gamma function is a generalization of the q-gamma function, which is itself the q-analog of the ordinary gamma function. It is closely
Elliptic_gamma_function
Extension of the factorial function
Cahen–Mellin integral Elliptic gamma function Lemniscate constant Pseudogamma function Hadamard's gamma function Inverse gamma function Lanczos approximation
Gamma_function
Class of periodic mathematical functions
analysis, elliptic functions are special kinds of meromorphic functions, that satisfy two periodicity conditions. They are named elliptic functions because
Elliptic_function
Generalization of the Euler gamma function and the Barnes G-function
related to the q-gamma function, and triple gamma functions Γ 3 {\displaystyle \Gamma _{3}} are related to the elliptic gamma function. For ℜ a i > 0 {\displaystyle
Multiple_gamma_function
Mathematical function
In mathematics, the Jacobi elliptic functions are a set of basic elliptic functions. They are found in the description of the motion of a pendulum, as
Jacobi_elliptic_functions
Analytic function on the upper half-plane with a certain behavior under the modular group
{\displaystyle \gamma } , see e.g. "DLMF: §23.15 Definitions ‣ Modular Functions ‣ Chapter 23 Weierstrass Elliptic and Modular Functions". dlmf.nist.gov
Modular_form
Special functions of several complex variables
properties of elliptic curves?" and others, including abelian varieties, moduli spaces, quadratic forms, and solitons. Theta functions in two dimensions
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, Polygamma function Incomplete beta function Incomplete gamma function K-function Multivariate gamma function: A generalization of the Gamma
List of mathematical functions
List_of_mathematical_functions
hypergeometric series Elliptic gamma function Hahn–Exton q-Bessel function Jackson q-Bessel function q-exponential q-gamma function q-theta function Lists of mathematics
List_of_q-analogs
Mathematical functions
In mathematics, the lemniscate elliptic functions are elliptic functions related to the arc length of the lemniscate of Bernoulli. They were first studied
Lemniscate_elliptic_functions
Mathematical function
forms. In particular the modular discriminant of the Weierstrass elliptic function with ω 2 = τ ω 1 {\displaystyle \omega _{2}=\tau \omega _{1}} can
Dedekind_eta_function
Meromorphic function on the complex plane
{s+\kappa _{j}}{2}}\right)} where Γ {\displaystyle \textstyle \Gamma } denotes the gamma function, π {\displaystyle \textstyle \pi } denotes the automorphic
L-function
In mathematics, the Dixon elliptic functions sm and cm are two elliptic functions (doubly periodic meromorphic functions on the complex plane) that map
Dixon_elliptic_functions
Function defined by a hypergeometric series
non-negative integer, one has 2F1(z) → ∞. Dividing by the value Γ(c) of the gamma function, we have the limit: lim c → − m 2 F 1 ( a , b ; c ; z ) Γ ( c ) = (
Hypergeometric_function
Fundamental trigonometric functions
elliptic functions Euler's formula Generalized trigonometry Hyperbolic function Lemniscate elliptic functions Law of sines List of periodic functions
Sine_and_cosine
Mathematical constants
The gamma function is an important special function in mathematics. Its particular values can be expressed in closed form for integer, half-integer, and
Particular values of the gamma function
Particular_values_of_the_gamma_function
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
Algebraic curve in mathematics
mathematics, an elliptic curve is a smooth, projective, algebraic curve of genus one, on which there is a specified point O. An elliptic curve is defined
Elliptic_curve
Type of mathematical function
most special functions are not elementary. Non-elementary functions include: the gamma function non-elementary Liouvillian functions, including the
Elementary_function
Mathematical equation
It has two linearly independent solutions, called the periods of elliptic functions. The ratio of the two periods is equal to the period ratio τ, the
Picard–Fuchs_equation
Swiss physicist and mathematician
mechanics and resulting special functions (such as the elliptic gamma function, elliptic quantum groups, and elliptic Macdonald polynomials). With Alberto
Giovanni_Felder
Differential operator in mathematics
an elliptic operator called the Laplace–Beltrami operator defined on a Riemannian manifold. The Laplace–Beltrami operator, when applied to a function, is
Laplace_operator
Kind of complex manifold
Poincare bundle Complex Lie group Automorphic function Intermediate Jacobian Elliptic gamma function Mumford, David (2008). Abelian varieties. C. P.
Complex_torus
Concept in combinatorics (part of mathematics)
hypergeometric series Elliptic gamma function Jacobi theta function Lambert series Pentagonal number theorem q-derivative q-theta function q-Vandermonde identity
Q-Pochhammer_symbol
Symmetric holomorphic function
^{*}(x))} (the complete elliptic integral of the second kind) can be expressed in closed form in terms of the gamma function for any x ∈ Q + {\displaystyle
Modular_lambda_function
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
Function for Heun's differential equation
In mathematics, the local Heun function H ℓ ( a , q ; α , β , γ , δ ; z ) {\displaystyle H\ell (a,q;\alpha ,\beta ,\gamma ,\delta ;z)} is the solution of
Heun_function
Mathematical function
particularly q-analog theory, the Ramanujan theta function generalizes the form of the Jacobi theta functions, while capturing their general properties. In
Ramanujan_theta_function
Special function occurring in problems possessing elliptic symmetry
equation (PDE) boundary value problems possessing elliptic symmetry. In some usages, Mathieu function refers to solutions of the Mathieu differential equation
Mathieu_function
Flash of gamma rays from a distant galaxy
In gamma-ray astronomy, gamma-ray bursts (GRBs) are extremely energetic events occurring in distant galaxies which represent the brightest and most powerful
Gamma-ray_burst
Family of power series in mathematics
(a+n-1)={\frac {\Gamma (a+n)}{\Gamma (a)}},&&n\geq 1,\end{aligned}}} where Γ ( x ) {\displaystyle \Gamma (x)} represents the gamma function. The series can
Generalized hypergeometric function
Generalized_hypergeometric_function
Type of differential operator
smooth functions (if the coefficients in the operator are smooth). Steady-state solutions to hyperbolic and parabolic equations generally solve elliptic equations
Elliptic_operator
Mathematical concept
{\displaystyle \Gamma } , as listed here.) Knowing the group structure of the singular fibers is useful for computing the Mordell-Weil group of an elliptic fibration
Elliptic_surface
Special function of two variables
analogue of a classical elliptic modular function. Note that E ( z , s ) {\displaystyle E(z,s)} is not a square-integrable function of z {\displaystyle z}
Real analytic Eisenstein series
Real_analytic_Eisenstein_series
Arithmetic function related to the divisors of an integer
series of the Eisenstein series and the invariants of the Weierstrass elliptic functions. For k > 0 {\displaystyle k>0} , there is an explicit series representation
Divisor_function
Elliptic differential operators in geometry mathematics
In differential geometry there are a number of second-order, linear, elliptic differential operators bearing the name Laplacian. This article provides
Laplace operators in differential geometry
Laplace_operators_in_differential_geometry
Rational function of the form (az + b)/(cz + d)
{\mathfrak {H}}(k;\gamma _{1},\gamma _{2})={\begin{pmatrix}\gamma _{1}-k\gamma _{2}&(k-1)\gamma _{1}\gamma _{2}\\1-k&k\gamma _{1}-\gamma _{2}\end{pmatrix}}}
Möbius_transformation
Analyzes the topology of a manifold by studying differentiable functions on that manifold
function on M {\displaystyle M} and p {\displaystyle p} is a non-degenerate critical point of f {\displaystyle f} of index γ , {\displaystyle \gamma
Morse_theory
Function in q-analog theory
{\displaystyle q} -gamma function, or basic gamma function, is a generalization of the ordinary gamma function closely related to the double gamma function. It was
Q-gamma_function
Summability method in physics
to elliptic pseudo-differential operators A on compact Riemannian manifolds. So for such operators one can define the determinant using zeta function regularization
Zeta_function_regularization
Type of generalization of periodic functions in Euclidean space
< G {\displaystyle \Gamma <G} of the topological group. Automorphic forms are a generalization of the idea of periodic functions in Euclidean space to
Automorphic_form
Q-analog of hypergeometric series
generalized by elliptic hypergeometric series. A series xn is called hypergeometric if the ratio of successive terms xn+1/xn is a rational function of n. If
Basic_hypergeometric_series
Probability distribution
is the number of degrees of freedom, and Γ {\displaystyle \Gamma } is the gamma function. This may also be written as f ( t ) = 1 ν B ( 1 2 , ν 2 ) (
Student's_t-distribution
Orientation-preserving mapping class group of the torus
in GL(2, Z). It is for this reason that doubly periodic functions, such as elliptic functions, possess a modular group symmetry. The action of the modular
Modular_group
disastrous consequences for applications of this function. The elliptic curve version of this function is of interest as well. In particular, it may help
Naor–Reingold pseudorandom function
Naor–Reingold_pseudorandom_function
Probability distribution
-1}\end{aligned}}} where Γ ( z ) {\displaystyle \Gamma (z)} is the gamma function. The beta function, B {\displaystyle \mathrm {B} } , is a normalization
Beta_distribution
Number, approximately 3.14
\Gamma (n)=(n-1)!} . When the gamma function is evaluated at half-integers, the result contains π. For example, Γ ( 1 2 ) = π {\displaystyle \Gamma {\bigl
Pi
Type of signal processing filter
in the passband than Chebyshev Type I/Type II and elliptic filters can achieve. A transfer function of a third-order low-pass Butterworth filter design
Butterworth_filter
Ratio of the perimeter of Bernoulli's lemniscate to its diameter
the lemniscate elliptic functions and is approximately equal to 2.62205755. It also appears in evaluation of the gamma and beta function at certain rational
Lemniscate_constant
Mathematical idealization of the trace left by a moving point
{\displaystyle \gamma :[a,b]\to \mathbb {R} ^{n}} is an injective and continuously differentiable function, then the length of γ {\displaystyle \gamma } is defined
Curve
Plane algebraic curve
the lemniscate leads to elliptic integrals, as was discovered in the eighteenth century. Around 1800, the elliptic functions inverting those integrals
Lemniscate_of_Bernoulli
Distance along a curve
\gamma (t)=[\gamma ^{1}(t),\dots ,\gamma ^{n}(t)],\quad t\in [0,1]} and γ ( 0 ) = x , γ ( 1 ) = y {\displaystyle \gamma (0)=\mathbf {x} ,\,\,\gamma (1)=\mathbf
Arc_length
Exponential function Beta function Gamma function Riemann zeta function Riemann hypothesis Generalized Riemann hypothesis Elliptic function Half-period
List of complex analysis topics
List_of_complex_analysis_topics
Green's function for Laplacian
defined by convolution with a function having a mathematical singularity at the origin, the Newtonian kernel Γ {\displaystyle \Gamma } which is the fundamental
Newtonian_potential
In mathematics, and in particular the study of Weierstrass elliptic functions, the equianharmonic case occurs when the Weierstrass invariants satisfy g2 = 0
Equianharmonic
{\displaystyle {\textrm {Decode}}_{\gamma }(\cdot )} which extracts the γ {\displaystyle \gamma } value from an encoding. A hash function H n ( ⋅ ) {\displaystyle
Implicit_certificate
Conjecture on zeros of the zeta function
(n)}}<e^{\gamma }\log \log n+{\frac {e^{\gamma }(4+\gamma -\log 4\pi )}{\sqrt {\log n}}}} is true for all n ≥ 120569#, where φ(n) is Euler's totient function and
Riemann_hypothesis
Major type of automorphic form in mathematics
automorphic form. These generalize conventional elliptic modular forms which are closely related to elliptic curves. The complex manifolds constructed in
Siegel_modular_form
Mathematical function
dy=2\pi A\sigma _{X}\sigma _{Y}.} In general, a two-dimensional elliptical Gaussian function is expressed as f ( x , y ) = A exp ( − ( a ( x − x 0 ) 2 +
Gaussian_function
Algebraic stack in mathematics
In mathematics, the moduli stack of elliptic curves, denoted as M 1 , 1 {\displaystyle {\mathcal {M}}_{1,1}} or M e l l {\displaystyle {\mathcal {M}}_{\mathrm
Moduli stack of elliptic curves
Moduli_stack_of_elliptic_curves
Mathematical functions having established names and notations
nineteenth century. The high point of special function theory in 1800–1900 was the theory of elliptic functions; treatises that were essentially complete
Special_functions
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
Conformal mappings in complex analysis
(1-a')\Gamma (b)\Gamma (c')}{\Gamma (1-a)\Gamma (b')\Gamma (c)}},\end{aligned}}} where Γ ( x ) {\textstyle \Gamma (x)} is the gamma function. Near each
Schwarz_triangle_function
Function related to statistics and probability theory
derivatives of the sufficient statistic T and the log-partition function A. The gamma distribution is an exponential family with two parameters, α {\textstyle
Likelihood_function
Theorem about inclusions between Sobolev spaces
W^{k,p}(\mathbf {R} ^{n})\subset C^{r,\gamma }(\mathbf {R} ^{n})} for every γ ∈ ( 0 , 1 ) {\displaystyle \gamma \in (0,1)} . In particular, as long as
Sobolev_inequality
Conformal structure admits a Hodge dual of 1-forms without even specifying a metric
ISBN 978-1-4398-3160-1 Siegel, C. L. (1988), Topics in complex function theory. Vol. I. Elliptic functions and uniformization theory, translated by A. Shenitzer;
Differential forms on a Riemann surface
Differential_forms_on_a_Riemann_surface
Number, approximately 0.916
Malmsten's integrals. If K(k) is the complete elliptic integral of the first kind, as a function of the elliptic modulus k, then[citation needed] G = 1 2 ∫
Catalan's_constant
Special functions in mathematics
differential equations. One of the most useful classes of special functions are the elliptic functions. They are defined by second-order ordinary differential equations
Painlevé_transcendents
Family of distributions that generalize the multivariate normal distribution
multivariate-statistical procedures. Elliptical distributions are defined in terms of the characteristic function of probability theory. A random vector
Elliptical_distribution
Paths of particles in the Schwarzschild solution to Einstein's field equations
particle in the Schwarzschild metric can be expressed in terms of elliptic functions. Samuil Kaplan in 1949 has shown that there is a minimum radius for
Schwarzschild_geodesics
Symbols for constants, special functions
relational algebra the Pi function, i.e. the Gamma function when offset to coincide with the factorial the complete elliptic integral of the third kind
Greek letters used in mathematics, science, and engineering
Greek_letters_used_in_mathematics,_science,_and_engineering
Problem of solving a partial differential equation subject to prescribed boundary values
Green's function in two dimensions: G ( z , x ) = − 1 2 π log | z − x | + γ ( z , x ) , {\displaystyle G(z,x)=-{\frac {1}{2\pi }}\log |z-x|+\gamma (z,x)
Dirichlet_problem
Function studied by Ramanujan
In mathematics, the Ramanujan tau function, studied by Srinivasa Ramanujan, is the function τ : N → Z {\displaystyle \tau :\mathbb {N} \to \mathbb {Z}
Ramanujan_tau_function
Function in quantum field theory showing probability amplitudes of moving particles
often called (causal) Green's functions (called "causal" to distinguish it from the elliptic Laplacian Green's function). In non-relativistic quantum
Propagator
Mathematical function
{\textstyle \gamma (2n;b_{n})={\frac {1}{2}}\Gamma (2n)} , where Γ {\displaystyle \Gamma } and γ {\displaystyle \gamma } are respectively the Gamma function and
Sérsic_profile
Indian mathematician (1887–1920)
(\theta )|<\pi } , where Γ(z) is the gamma function, and related to a special value of the Dedekind eta function. Expanding into series of powers and
Srinivasa_Ramanujan
Problem in celestial mechanics
hyperbolic and elliptic cases of the Lambert Problem. THORNE, JAMES (1990-08-17). "Series reversion/inversion of Lambert's time function". Astrodynamics
Lambert's_problem
Type of continuity of a complex-valued function
In mathematics, we say that a function satisfies a Hölder condition, or is α {\displaystyle \alpha } -Hölder continuous or simply Hölder continuous, if
Hölder_condition
Real root of the polynomial x^5+x+a
developed, the first of which is in terms of "elliptic transcendents" (related to elliptic and modular functions) by Charles Hermite in 1858, and further methods
Bring_radical
Class of statistical models
canonical link functions and their inverses (sometimes referred to as the mean function, as done here). In the cases of the exponential and gamma distributions
Generalized_linear_model
under Γ τ {\displaystyle \Gamma _{\tau }} . It can be shown that the Jacobi theta function is the unique such entire function, up to scalar multiple. Thus
Theta_representation
Algebraic variety
"best models" can be very different from those taken directly from elliptic function theory. Hecke operators may be studied geometrically, as correspondences
Modular_curve
Mathematical algorithm
sufficiently regular boundary Γ {\displaystyle \Gamma } , let h be a function on Γ {\displaystyle \Gamma } , and let x {\displaystyle x} be a point inside
Walk-on-spheres_method
Mathematical manifold theory
( E N ) → 0 {\displaystyle 0\to \Gamma (E_{0})\to \Gamma (E_{1})\to \cdots \to \Gamma (E_{N})\to 0} is an elliptic complex. Introduce the direct sums:
Hodge_theory
Approximation method
equations, or solving elliptic partial differential equations, a rank proportional to log ( 1 / ϵ ) γ {\displaystyle \log(1/\epsilon )^{\gamma }} with a small
Hierarchical_matrix
Mathematical conjecture about zeros of L-functions
proven occur in the algebraic function field case (not the number field case). Global L-functions can be associated to elliptic curves, number fields (in
Generalized Riemann hypothesis
Generalized_Riemann_hypothesis
Sequence of numbers ((2n) choose (n))
{\displaystyle \Gamma (x)} is the gamma function and B ( x , y ) {\displaystyle \mathrm {B} (x,y)} is the beta function. The powers of two that divide the
Central_binomial_coefficient
Computational method for solving partial differential equations
\quad \gamma =\gamma _{k}(X_{i}).\qquad (7)} After expansion coefficients α i {\displaystyle \alpha _{i}} are evaluated, the desired function can be calculated
Kansa_method
Mathematical functions that quantify complexity
Swinnerton-Dyer conjecture Elliptic Lehmer conjecture Heath-Brown–Moroz constant Height of a formal group law Height zeta function Raynaud's isogeny theorem
Height_function
Mathematical theorem about the real analytic Eisenstein series
_{n\geq 1}(1-q^{n}p)(1-q^{n}/p).} Herglotz–Zagier function Serge Lang, Elliptic functions, ISBN 0-387-96508-4 C. L. Siegel, Lectures on advanced
Kronecker_limit_formula
\Gamma (z)} is the Gamma function) ∫ 0 1 ( ln 1 x ) p d x = Γ ( p + 1 ) {\displaystyle \int _{0}^{1}\left(\ln {\frac {1}{x}}\right)^{p}\,dx=\Gamma (p+1)}
Lists_of_integrals
Integrals not expressible in closed-form from elementary functions
{1-x^{4}}}} (elliptic integral) 1 ln x {\displaystyle {\frac {1}{\ln x}}} (logarithmic integral) e − x 2 {\displaystyle e^{-x^{2}}} (error function, Gaussian
Nonelementary_integral
Mathematical problem
u\right|_{\Gamma _{1}}=u_{0}} and ∂ u ∂ n | Γ 2 = g , {\displaystyle \left.{\frac {\partial u}{\partial n}}\right|_{\Gamma _{2}}=g,}
Mixed_boundary_condition
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
Probability distribution
real-valued random variable. The general form of its probability density function is f ( x ) = 1 2 π σ 2 exp ( − ( x − μ ) 2 2 σ 2 ) . {\displaystyle f(x)={\frac
Normal_distribution
Linear operator acting on modular forms
are called "Hecke algebras", and are commutative rings. In the classical elliptic modular form theory, the Hecke operators T n {\textstyle T_{n}} with n
Hecke_operator
Multivariable generalization of the Student's t-distribution
variables. This is the basic idea of elliptical distribution theory, where one writes down a corresponding function of p {\displaystyle p} variables t i
Multivariate_t-distribution
Riemann zeta function. Γ ( z ) {\displaystyle \Gamma (z)} is the gamma function. ψ n ( z ) {\displaystyle \psi _{n}(z)} is a polygamma function. Li s (
List_of_mathematical_series
Monochrome light beam whose amplitude envelope is a Gaussian function
{p}}\geq -|m|} is real-valued, Γ(x) is the gamma function and 1F1(a, b; x) is a confluent hypergeometric function. Some subfamilies of hypergeometric-Gaussian
Gaussian_beam
ELLIPTIC GAMMA-FUNCTION
ELLIPTIC GAMMA-FUNCTION
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.
Girl/Female
Norse
Grandmother.
Girl/Female
Australian, French, Hebrew
Without Flaw; Palm Tree; Perfect
Surname or Lastname
English
English : variant of Game.English : from Anglo-Norman French gambon ‘ham’, a diminutive of gambe, Norman-Picard form of Old French jambe ‘leg’ (Late Latin gamba), hence probably a nickname for someone with some peculiarity of the legs or gait.
Boy/Male
Arabic
Two Bright Stars Near the Pole; Beta and Gama in Ursa Minor
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 : 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.
Girl/Female
Hebrew
Without flaw.
Female
English
Variant spelling of Italian Gemma, JEMMA means "precious stone."
Girl/Female
Tamil
Beautiful, A destiny
Girl/Female
Hindu, Indian, Kannada, Telugu
Beautiful; A Destiny
Boy/Male
Indian
Supreme god.
Girl/Female
Danish, Indian, Latin, Sanskrit, Swedish
Loveable; Desire
Girl/Female
Arabic, Indian, Kashmiri
Beautiful Sky
Girl/Female
French Latin Italian
Jewel.
Girl/Female
African, American, Australian, British, Chinese, Christian, Danish, Dutch, English, French, German, Irish, Italian, Jamaican, Latin
Jewel; Precious Stone; Gem
Boy/Male
African, British, English, Indian
Mother; God-like
Female
English
Italian name GEMMA means "precious stone."
Girl/Female
Gujarati, Hindu, Indian
The Soothing Voice
Surname or Lastname
German
German : East Frisian patronymic from the nursery name Mamme, linked to Middle High German mamme, memme ‘mother’s breast’ (Latin mamma).English (of Norman origin) : from the Old French personal name Maismon, Maimon, of unknown etymology.Indian (Kerala) : variant of Thomas among Kerala Christians, with the Tamil-Malayalam third person masculine singular suffix -n. It is only found as a personal name in Kerala, but in the U.S. has come to be used as a family name among Kerala Christians.
ELLIPTIC GAMMA-FUNCTION
ELLIPTIC GAMMA-FUNCTION
Boy/Male
American, Australian, British, Chinese, English, French, German, Latin
Majestic; Variant of Augustine
Girl/Female
Indian
Happy, Ecstatic
Boy/Male
Welsh
Son of Harry.
Surname or Lastname
English
English : variant of Jenks.
Boy/Male
Tamil
God is gracious, Kirti, Good wishes
Boy/Male
Arabic, Muslim
Blessed
Girl/Female
Hindu
Boy/Male
Arabic, Muslim
Adornment of Hussain
Girl/Female
Muslim
It is a city in iran, Courtier
Surname or Lastname
English
English : habitational name from a lost or unidentified place, probably somewhere in East Anglia, where the name is most frequent.
ELLIPTIC GAMMA-FUNCTION
ELLIPTIC GAMMA-FUNCTION
ELLIPTIC GAMMA-FUNCTION
ELLIPTIC GAMMA-FUNCTION
ELLIPTIC GAMMA-FUNCTION
pl.
of Gemma
n.
A viola da gamba.
pl.
of Ellipsis
a.
Pertaining to the ecliptic; as, the ecliptic way.
a.
Broadly elliptical.
a.
Having a part omitted; as, an elliptical phrase.
pl.
of Mamma
n.
The third letter (/, / = Eng. G) of the Greek alphabet.
n.
Omission. See Ellipsis.
a.
Pertaining to an eclipse or to eclipses.
a.
See Mellitic.
a.
Having a form intermediate between elliptic and lanceolate.
n.
A child's name for mamma, mother.
pl.
of Gumma
n.
See Mamma.
a.
Containing saccharine matter; marked by saccharine secretions; as, mellitic diabetes.
n.
Mamma.
a.
Alt. of Elliptical
a.
Of or pertaining to a gumma.
a.
Belonging to, or resembling, gumma.