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Multivalued function in mathematics
In mathematics, the Lambert W function, also called the omega function or product logarithm, is a multivalued function, namely the branches of the converse
Lambert_W_function
Formula for inverting a Taylor series
inverse function of an analytic function. Lagrange inversion is a special case of the inverse function theorem. Suppose z is defined as a function of w by
Lagrange_inversion_theorem
Metallurgical equation
the Lambert W function, W ( x ) {\displaystyle W(x)} , which is defined as the inverse function of x = W ( x ) e W ( x ) {\displaystyle x=W(x)e^{W(x)}}
Scheil_equation
Nonlinear optical effect
(5)~~~~u=\omega (-t)} The solution can be expressed also through the related Lambert W function. Let u = V ( − e t ) {\displaystyle u=V{\big (}-\mathrm {e} ^{t}{\big
Saturable_absorption
Arithmetic operation
the Lambert W function: s s r t ( x ) = exp ( W ( ln x ) ) = ln x W ( ln x ) {\displaystyle \mathrm {ssrt} (x)=\exp(W(\ln x))={\frac {\ln x}{W(\ln
Tetration
Solution to x * e^x = 1
the value of W(1), where W is Lambert's W function. The name is derived from the alternate name for Lambert's W function, the omega function. The numerical
Omega_constant
Generalization of the Meijer G-function and the Fox–Wright function
in the numerator. A relation of the Fox H-Function to the -1 branch of the Lambert W-function is given by W − 1 ( − α ⋅ z ) ¯ = { lim β → α − [ α 2
Fox_H-function
Topics referred to by the same term
related to the Lambert W Function The Pearson–Cunningham function ω m , n ( x ) {\displaystyle \omega _{m,n}(x)} The prime omega function ω ( n ) {\displaystyle
Omega_function
Equations for calculations of the Darcy friction factor
usually solved numerically due to its implicit nature. Recently, the Lambert W function has been employed to obtain an exact solution in an explicit reformulation
Darcy friction factor formulae
Darcy_friction_factor_formulae
Mathematical function, inverse of an exponential function
science), the Lambert W function, and the logit. They are the inverse functions of the double exponential function, tetration, of f(w) = wew, and of
Logarithm
Mathematical function
mathematics, the Wright omega function or Wright function, denoted ω, is defined in terms of the Lambert W function as: ω ( z ) = W ⌈ I m ( z ) − π 2 π ⌉ (
Wright_omega_function
G-function Fox H-function Hyperoperations Iterated logarithm Super-logarithms Tetration Lambert W function: Inverse of f(w) = w exp(w). Lamé function Mathieu
List of mathematical functions
List_of_mathematical_functions
Type of mathematical function
example, the Lambert function w = W ( z ) {\displaystyle w=W(z)} , which is defined implicitly by the equation w e w = z {\displaystyle we^{w}=z} , has
Elementary_function
Swiss polymath (1728–1777)
Johann Heinrich Lambert (German: [ˈlambɛʁt]; French: Jean-Henri Lambert; 26 or 28 August 1728 – 25 September 1777) was a polymath from the Republic of
Johann_Heinrich_Lambert
In general, exponentiation fails to be commutative
x = exp ( − W ( x ) ) {\displaystyle W(x)/x=\exp(-W(x))} . Here we split the solution into the two branches of the Lambert W function and focus on each
Equation_xy_=_yx
the Lambert W function. b ′ = ( 3 + W 0 ( − 3 e − 3 ) ) k h {\displaystyle b'=\left(3+W_{0}\left(-3e^{-3}\right)\right){\frac {k}{h}}} , where W 0 {\displaystyle
List_of_physical_constants
Topics referred to by the same term
abbreviation: W), an amino acid Haplogroup W (mtDNA), a human mitochondrial DNA (mtDNA) haplogroup W chromosome Lambert W function, a set of functions where w is
W_(disambiguation)
Topics referred to by the same term
meteorites by weathering W0 may refer to the principal branch of the Lambert W Function 0W (disambiguation) This disambiguation page lists articles associated
W0
Analytic function in mathematics
_{n=0}^{\infty }B_{n,\geq 2}^{(s)}{\frac {(W_{k}(-1))^{n}}{n!}},} where k ∈ {−1, 0}, Wk is the kth branch of the Lambert W-function, and B(μ) n,≥2 is an incomplete
Riemann_zeta_function
Logarithm of a complex number
It was first introduced in the paper Unwinding the Branches of the Lambert W function and was later referenced in the work of David Jeffrey. The argument
Complex_logarithm
In mathematics, a non-algebraic number
Lindemann–Weierstrass theorem). W ( a ) {\displaystyle W(a)} if a is algebraic and nonzero, for any branch of the Lambert W function (by the Lindemann–Weierstrass
Transcendental_number
Spectral density of light emitted by a black body
{B} }T,} where W is the Lambert W function and e is Euler's number. However, the distribution Bλ peaks at a different energy E = [ 5 + W ( − 5 e − 5 )
Planck's_law
Mathematical function, denoted exp(x) or e^x
Half-exponential function, a compositional square root of an exponential function Lambert W function#Solving equations – Multivalued function in mathematics
Exponential_function
Relation between peak wavelengths of black body radiation and temperature
= 5 + W 0 ( − 5 e − 5 ) {\displaystyle x=5+W_{0}(-5e^{-5})} where W 0 {\displaystyle W_{0}} is the principal branch of the Lambert W function, and gives
Wien's_displacement_law
Model of enzyme kinetics
of the Lambert W function. Namely, a K m = W ( F ( t ) ) {\displaystyle {\frac {a}{K_{\mathrm {m} }}}=W(F(t))} where W is the Lambert W function and F
Michaelis–Menten_kinetics
it can then be solved using the Lambert W function: I out = ( I L + I 0 ) − V out / R SH 1 + R S / R SH − n V T R S W ( I 0 R S n V T ( 1 + R S / R SH
Theory_of_solar_cells
Problem in physics and astronomy
(energies) have been obtained: these are a generalization of the Lambert W function. Various generalizations of Euler's problem are known; these generalizations
Euler's_three-body_problem
Equation in fluid dynamics
analytic function of Re through the use of the Lambert W function: 1 f D = 1.930 ln ( 10 ) W ( 10 − 0.537 1.930 ln ( 10 ) 1.930 R e ) = 0.838 W ( 0.629
Darcy–Weisbach_equation
Topics referred to by the same term
hyperbolic functions in trigonometry and discovered Lambert's cosine law in optics. Lambert, Bishop of Ostia (c. 1036–1130), became Pope Honorius II Lambert, Margrave
Lambert
Model of an energy potential in quantum mechanics
problem, the solutions are given by a generalization of the Lambert W function (see Lambert W function § Generalizations). One of the most interesting cases
Delta_potential
Study of biochemical reaction rates catalysed by an enzyme
the form: [ S ] K M = W [ F ( t ) ] {\displaystyle {\frac {[S]}{K_{M}}}=W\left[F(t)\right]\,} where W[ ] is the Lambert-W function and where F(t) is F (
Enzyme_kinetics
Indian physicist, educator and administrator
light–matter interactions, ultrafast atomic processes, and applications of Lambert W Function in pure and applied physics. He has made significant contributions
Pranawachandra_Deshmukh
Production scheduling model
of fuel injection in GDI engine using economic order quantity and Lambert W function". Applied Thermal Engineering. 101: 112–20. doi:10.1016/j.applthermaleng
Economic_order_quantity
Curve where spinning and moving lines cross
equivalence between the quadratrix, the image of the Lambert W function, and the graph of the function y = x cot x {\displaystyle y=x\cot x} . The discovery
Quadratrix_of_Hippias
Nonlinear measure of a ship's overall internal volume
ln {\displaystyle \ln } is the natural logarithm and W {\displaystyle W} is the Lambert W function. Transport portal Compensated gross tonnage List of
Gross_tonnage
Inverse of the gamma function
}}}\right)}{W_{0}\left(e^{-1}\ln \left({\frac {x}{\sqrt {2\pi }}}\right)\right)}}\,,} where W 0 ( x ) {\displaystyle W_{0}(x)} is the Lambert W function. The
Inverse_gamma_function
Thermal electromagnetic radiation
2.897771955\times 10^{-3}\ {\mathsf {mK}},} and W 0 {\displaystyle W_{0}} is the Lambert W function. At a typical room temperature of 293 K (20 °C),
Black-body_radiation
Height at which an air parcel becomes saturated
the parcel at its LCL. The function W − 1 {\displaystyle W_{-1}} is the − 1 {\displaystyle -1} branch of the Lambert W function. The best fit to empirical
Lifting_condensation_level
Topics referred to by the same term
written as Ω Lambert W function, or omega function Omega constant, a specific value derived from the Lambert W function Wright omega function ω, the first
Omega_(disambiguation)
Statistical model allowing for frequent zero values
H.; Hare, D. E. G.; Jeffrey, D. J.; Knuth, D. E. (1996). "On the Lambert W Function". Advances in Computational Mathematics. 5 (1): 329–359. arXiv:1809
Zero-inflated_model
Coordinate system for the Schwarzschild geometry
T^{2}-X^{2}<1} Using the Lambert W function the solution is written as: r = 2 G M ( 1 + W 0 ( X 2 − T 2 e ) ) . {\displaystyle r=2GM\left(1+W_{0}\left({\frac
Kruskal–Szekeres_coordinates
Chemistry based on quantum physics
B-O approximation have been identified in terms of the generalized Lambert W function). Since all other atomic and molecular systems involve the motions
Quantum_chemistry
Mathematical limit applied in statistical physics
\end{aligned}}} Euler used a version of the replica trick in his study of the Lambert W function. S Edwards (1971), "Statistical mechanics of rubber". In Polymer networks:
Replica_trick
Polynomial that has three terms
G. H.; Hare, D. E. G.; Jerey, D. J.; Knuth, D. E. (1996). "On the Lambert W Function" (PDF). Advances in Computational Mathematics. 5 (1): 329–359. doi:10
Trinomial
Exponentially decreasing bounds on tail distributions of random variables
{\displaystyle \delta =0} . In addition, based on the Taylor expansion for the Lambert W function, Pr ( X ≥ R ) ≤ 2 − x R , x > 0 , μ > 0 , R ≥ ( 2 x e − 1 ) μ
Chernoff_bound
Probability distribution
})}{2\sigma ^{2}}}\right)}{\sqrt {1+W{\left(-it\sigma ^{2}e^{\mu }\right)}}}}} where W {\displaystyle W} is the Lambert W function. This approximation is derived
Log-normal_distribution
Mathematical series
Binomial approximation Binomial theorem Table of Newtonian series Lambert W function In fact this source gives all non-constant terms with a negative sign
Binomial_series
Molecular ion
the electronic energy eigenvalues are also a generalization of the Lambert W function which can be obtained using a computer algebra system within an experimental
Dihydrogen_cation
Rules for computing derivatives of functions
{x+e^{W(x)}}},\qquad x>-{1 \over e},} where W ( x ) {\textstyle W(x)} is the Lambert W function. d d x ( x x ) = x x ( 1 + ln x ) . {\displaystyle {\frac
Differentiation_rules
Any mathematical model describing semiconductor diodes
using the Lambert W-function, which is the inverse function of f ( w ) = w e w {\displaystyle f(w)=we^{w}} , that is, w = W ( f ) {\displaystyle w=W(f)} .
Diode_modelling
numbers List of physical constants Particular values of the Riemann zeta function Physical constant Both i and −i are roots of this equation, though neither
List of mathematical constants
List_of_mathematical_constants
Scientific theory that explains thermal explosions
where W {\displaystyle W} represents the Lambert W function. From the properties of Lambert W function, it is easy to see that the steady state temperature
Frank-Kamenetskii_theory
polynomial Edmond Laguerre: Laguerre polynomials Johann Heinrich Lambert: Lambert W function Gabriel Lamé: Lamé polynomial G. Lauricella Lauricella-Saran:
List of eponyms of special functions
List_of_eponyms_of_special_functions
Mathematical equation related to human death rate
using the principal branch W 0 {\displaystyle W_{0}} of the Lambert W function as Q ( u ) = α β λ − 1 λ ln ( 1 − u ) − 1 β W 0 ( α λ exp [ α λ ] ( 1 −
Gompertz–Makeham law of mortality
Gompertz–Makeham_law_of_mortality
Mathematical function
{1+z_{0}\ }}}\right)\ ,} where z0 = −1/n exp(W−1(−n)), and W−1 is the negative-first branch of the Lambert W function. The Taylor expansion around 1 has the
Reciprocal_gamma_function
Electronic circuit
transcendental equations above can be solved exactly in terms of the Lambert W function. An important property of a current source is its small signal incremental
Widlar_current_source
Lambert summation Lambert W function Lambert's problem Lambert's theorem on the parabola Lambert's trinomial equation Lambertian function (inverse of the
List of things named after Johann Lambert
List_of_things_named_after_Johann_Lambert
Last letter of the Greek alphabet
science: In complex analysis, the Omega constant, a solution of Lambert's W function. In differential geometry, the space of differential forms on a manifold
Omega
Type of mathematical model used for infectious diseases
the Lambert W function, namely s ∞ = 1 − r ∞ = − R 0 − 1 W ( − s 0 R 0 e − R 0 ( 1 − r 0 ) ) . {\displaystyle s_{\infty }=1-r_{\infty }=-R_{0}^{-1}\,W
Compartmental models (epidemiology)
Compartmental_models_(epidemiology)
Gaussian function Gudermannian function Half-exponential function Half-life Hyperbolic function Inflation, inflation rate Interest Lambert W function Lifetime
List_of_exponential_topics
Numeric method in quantum chemistry
molecular ion – Two hydrogen nuclei sharing one electron Lambert W function – Multivalued function in mathematics Quantum tunnelling – Quantum mechanical
Holstein–Herring_method
Equation whose side(s) describe a transcendental function
solutions for y are known, those for x can be obtained by applying the Lambert W function,[citation needed] e.g.: x 2 e 2 x + 2 = 3 x e x {\displaystyle
Transcendental_equation
Approach to mathematics using computation
same unique analytical solution in terms of a generalization of the Lambert W function. Related to this work is the isolation of a previously unknown link
Experimental_mathematics
entropy formula weight measured in newtons Lambert's W function Tungsten W boson Work function Wiener process w represents: the coordinate on the fourth
Latin letters used in mathematics, science, and engineering
Latin_letters_used_in_mathematics,_science,_and_engineering
Count of the possible partitions of a set
approximated using the Lambert W function, a function with the same growth rate as the logarithm, as B n ∼ 1 n ( n W ( n ) ) n + 1 2 exp ( n W ( n ) − n − 1
Bell_number
Motion of launched objects due to gravity
(}{\frac {t-t_{\mathrm {peak} }}{t_{f}}}{\biggr )})} With hyperbolic functions After a time t f {\displaystyle t_{f}} at y=0, the projectile reaches
Projectile_motion
Type of differential equation
given by λ = W k ( − 1 ) , {\displaystyle \lambda =W_{k}(-1),} where Wk is the kth branch of the Lambert W function, so: x ( t ) = x ( 0 ) e W k ( − 1 )
Delay_differential_equation
1016/0020-0255(92)90123-P. Packel, Edward W.; Yuen, David S. (2004). "Projectile Motion with Resistance and the Lambert W Function". The College Mathematics Journal
Edward_W._Packel
bodies of equal masses can be solved analytically in terms of the Lambert W function. However, the gravitational energy between the two bodies is exchanged
Two-body problem in general relativity
Two-body_problem_in_general_relativity
Hypothetical particle
was amenable to exact solutions in terms of a generalization of the Lambert W function. Also, the field equation governing the dilaton, derived from differential
Dilaton
Probability distribution for branching processes
result, the probability mass function is given by Pr ( W = n ) = k n e − μ n ( μ n ) n − k ( n − k ) ! {\displaystyle \Pr(W=n)={\frac {k}{n}}{\frac {e^{-\mu
Borel_distribution
Turkish American academic (born 1950)
Patrick W.; Ulsoy, A. Galip (April 2008). "Controllability and Observability of Systems of Linear Delay Differential Equations Via the Matrix Lambert W Function"
Galip_Ulsoy
{r} ,t\right)}}{\partial t}},} where ψ {\displaystyle \psi } is the wave function of the system, H ^ {\displaystyle {\hat {H}}} is the Hamiltonian operator
List of quantum-mechanical systems with analytical solutions
List_of_quantum-mechanical_systems_with_analytical_solutions
Formal power series
various types of generating functions, including ordinary generating functions, exponential generating functions, Lambert series, Bell series, and Dirichlet
Generating_function
disturbances, the proportionality factor can be written in terms of the Lambert W-function. In practical applications, Ross' time constant can be found by numerical
Ross'_π_lemma
Mathematical function
{1}{e}}\left(n+1-{\frac {7}{8}}\right)\right)}},} where W {\displaystyle W} is the Lambert W function. Here are the smallest non negative Gram points The
Riemann–Siegel_theta_function
Conditional Poisson distribution restricted to positive integers
is the sample mean. This equation has a solution in terms of the Lambert W function. In practice, a solution may be found using numerical methods. Imagine
Zero-truncated Poisson distribution
Zero-truncated_Poisson_distribution
Function in physics to determine particle density
Press. ISBN 978-0-08-016724-4. 2013 edition Darko Veberič (2012). "Lambert W Function for Applications in Physics". Computer Physics Communications. 183
Gaisser–Hillas_function
positive. The spinodal can be expressed analytically too, and the Lambert W function has a central role to express the coordinates of binodal and tie-lines
Edmond–Ogston_model
Solution to the Navier–Stokes equations
_{s}-3)]} where W 0 {\displaystyle W_{0}} is the principal branch of the Lambert W function. Thus, r s {\displaystyle r_{s}} here should be interpreted as the
Sullivan_vortex
Finding values for variables that make an equation true
inverse functions include the nth root (inverse of xn); the logarithm (inverse of ax); the inverse trigonometric functions; and Lambert's W function (inverse
Equation_solving
Distribution introduced by Gunnar Benktander
non-life/casualty actuarial science, using various forms of mean excess functions (Benktander & Segerdahl 1960). This distribution is "close" to the Weibull
Benktander type II distribution
Benktander_type_II_distribution
Hyperbolic analogues of trigonometric functions
hyperbolic functions using the imaginary unit and extended de Moivre's formula to hyperbolic functions. During the 1760s, Johann Heinrich Lambert systematized
Hyperbolic_functions
Functions of an angle
mathematics, the trigonometric functions (also called circular functions, angle functions or goniometric functions) are real functions which relate an angle of
Trigonometric_functions
Concept in mathematical physics
π 2 n 2 W 2 ( n e − 1 ) {\textstyle E_{n}={\frac {4\pi ^{2}n^{2}}{W^{2}(ne^{-1})}}} , where W is the Lambert W function. Wu, Hua; Sprung, D. W. L. (1993)
Wu–Sprung_potential
Mathematical term
number-theoretic sum, almost any natural multiplicative function will be exactly summable when used in a Lambert series. Thus, for example, one has ∑ n = 1 ∞ q
Lambert_series
Mathematical function relating circular and hyperbolic functions
Johann Heinrich Lambert, and later named for Christoph Gudermann who also described the relationship between circular and hyperbolic functions in 1830. The
Gudermannian_function
Special functions of several complex variables
Value". msu.edu. Retrieved 2023-04-07. Ramanujan's theta-function identities involving Lambert series "code golf - Strict partitions of a positive integer"
Theta_function
Mathematical function
( 2 K ( m ) ) {\displaystyle v=\pi u/(2K(m))} . Then the functions have expansions as Lambert series am ( u , m ) = π u 2 K ( m ) + 2 ∑ n = 1 ∞ q n n
Jacobi_elliptic_functions
Multiplicative function in number theory
where γ {\displaystyle \gamma } is Euler's constant. The Lambert series for the Möbius function is ∑ n = 1 ∞ μ ( n ) q n 1 − q n = q , {\displaystyle \sum
Möbius_function
Number of integers coprime to and less than n
converges for ℜ ( s ) > 2 {\displaystyle \Re (s)>2} . The Lambert series generating function is ∑ n = 1 ∞ φ ( n ) q n 1 − q n = q ( 1 − q ) 2 {\displaystyle
Euler's_totient_function
Wife of Adolf Hitler (1912–1945)
corpse's tongue. Lambert 2006, p. 46. Lambert 2006, p. 55. Görtemaker 2011, p. 31. Lambert 2006, p. 17. Görtemaker 2011, pp. 31–32. Lambert 2006, pp. 49,
Eva_Braun
Discrete holes in the wall of the lungs that aide in movement of cells and pathogens
human newborns. They develop at 3–4 years of age along with canals of Lambert during the process of thinning of alveolar septa. The pores allow the passage
Pores_of_Kohn
Arithmetic function related to the divisors of an integer
theory, a divisor function is an arithmetic function related to the divisors of an integer. When referred to as the divisor function, it counts the number
Divisor_function
Adaptation of the standard Mercator projection
presented, in 1772, by Johann Heinrich Lambert. (The text is also available in a modern English translation.) Lambert did not name his projections; the name
Transverse Mercator projection
Transverse_Mercator_projection
Mathematical formula involving a given set of operations
(2018). "Siewert solutions of transcendental equations, generalized Lambert functions and physical applications". Open Physics. 16 (1). De Gruyter: 232–242
Closed-form_expression
Constants of the mathematical zeta function
In mathematics, the Riemann zeta function is a function in complex analysis, which is also important in number theory. It is often denoted ζ ( s ) {\displaystyle
Particular values of the Riemann zeta function
Particular_values_of_the_Riemann_zeta_function
Special mathematical function
}\qquad (n=1,2,3,\ldots ).} Using Lambert series, if J s ( n ) {\displaystyle J_{s}(n)} is Jordan's totient function, then ∑ n = 1 ∞ z n J − s ( n ) 1
Polylogarithm
Medical condition
myasthenia gravis, and Lambert-Eaton syndrome.(reference 26) In each of these diseases, a receptor or other protein essential to normal function of the junction
Neuromuscular junction disease
Neuromuscular_junction_disease
Machine learning technique
cross-entropy loss function: L ( θ ) = − 1 ( K 2 ) E ( x , y w , y l ) [ log ( σ ( r θ ( x , y w ) − r θ ( x , y l ) ) ) ] = − 1 ( K 2 ) E ( x , y w , y l ) log
Reinforcement learning from human feedback
Reinforcement_learning_from_human_feedback
LAMBERT W-FUNCTION
LAMBERT W-FUNCTION
Surname or Lastname
English
English : probably a variant of Lambert. Compare Lamberth.
Girl/Female
Muslim American Arabic English Gaelic
Jewel. Amber stone.
Surname or Lastname
English, North German, and Hungarian (Lampért)
English, North German, and Hungarian (Lampért) : variant of Lambert.
Surname or Lastname
English
English : probably a variant of Lambert.
Surname or Lastname
English, French, Dutch, and German
English, French, Dutch, and German : from a Germanic personal name composed of the elements land ‘land’, ‘territory’ + berht ‘bright’, ‘famous’. In England, the native Old English form Landbeorht was replaced by Lambert, the Continental form of the name that was taken to England by the Normans from France. The name gained wider currency in Britain in the Middle Ages with the immigration of weavers from Flanders, among whom St. Lambert or Lamprecht, bishop of Maastricht in around 700, was a popular cult figure. In Italy the name was popularized in the Middle Ages as a result of the fame of Lambert I and II, Dukes of Spoleto and Holy Roman Emperors.The name Lambert is found in Quebec City from 1657, taken there from Picardy, France. There are also Lamberts from Perche, France, by 1670.
Male
English
English form of Norman Germanic Huncberct, possibly HUMBERT means "bright support."Â
Surname or Lastname
English
English : probably a variant of Lambert.
Male
Scottish
Variant spelling of Scottish Gaelic Raibeart, RAIBERT means "bright fame."
Male
English
 Middle English form of Anglo-Saxon Æthelbert, ALBERT means "bright nobility." Compare with other forms of Albert.
Male
French
Low German form of Germanic Landebert, LAMMERT means "land-bright." In use by the Dutch and French.
Male
German
German byname BAMBER means "short and fat."Â
Boy/Male
German American Teutonic
Bright land. Can be used as both a surname and first name. Famous Bearer: Belgian-American...
Boy/Male
American, Australian, British, Christian, Danish, Dutch, English, Finnish, French, German, Polish, Swedish, Teutonic
Famous Landowner; Brightness of the Land; Land
Male
German
German surname transferred to forename use, derived from the personal name Liutbert, LUBBERT means "people-bright."
Male
French
 French name derived from Latin Albertus, ALBERT means "bright nobility." Compare with other forms of Albert.
Surname or Lastname
English and North German (also Lämmert)
English and North German (also Lämmert) : variant of Lambert.
Male
English
Middle English form of Low German Lammert, LAMBERT means "land-bright."
Surname or Lastname
English
English : variant of Albert, probably due to misdivision of a personal name such as Rick Albert.
Male
French
French form of Old High German Adalbert, AUBERT means "bright nobility."
Male
English
Variant form of English Lambert, LAMBART means "land-bright."
LAMBERT W-FUNCTION
LAMBERT W-FUNCTION
Surname or Lastname
English (Kent)
English (Kent) : unexplained.Possibly an altered spelling of the German surname Dulling, which is likewise unexplained.
Girl/Female
Tamil
Boy/Male
Danish, Finnish, French, German, Hindu, Indian, Slovenia, Swedish
Form of Henry; Ruler of the Home; House Owner; Lord of the Manor; Ruler of an Enclosure
Female
African
tears.
Girl/Female
Assamese, Hindu, Indian, Kannada, Marathi, Sindhi, Tamil, Telugu
Ray of Light from the Moon
Boy/Male
Muslim
Righteousness of the faith, Name of the Muslim leader who liberated jerusalem from the crusaders
Girl/Female
Indian
Finder
Boy/Male
Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Punjabi, Sikh, Sindhi, Telugu
Lord Vishnu; Poet; Saint; A Godly Person
Boy/Male
Irish
Surname.
Boy/Male
Christian & English(British/American/Australian)
Famous
LAMBERT W-FUNCTION
LAMBERT W-FUNCTION
LAMBERT W-FUNCTION
LAMBERT W-FUNCTION
LAMBERT W-FUNCTION
imp. & p. p.
of Lament
b. t.
To fill or encumber with lumber; as, to lumber up a room.
p. pr. & vb. n.
of Clamber
a.
Consisting of amber; made of amber.
imp. & p. p.
of Camber
v. t.
To attach to the limber; as, to limber a gun.
imp. & p. p.
of Limber
p. pr. & vb. n.
of Camber
a.
Resembling amber, especially in color; amber-colored.
n.
An upward convexity of a deck or other surface; as, she has a high camber (said of a vessel having an unusual convexity of deck).
p. pr. & vb. n.
of Limber
imp. & p. p.
of Clamber
imp. & p. p.
of Lumber
v. t.
To preserve in amber; as, an ambered fly.
p. pr. & vb. n.
of Lumber
a.
Limber.
n.
Amber color, or anything amber-colored; a clear light yellow; as, the amber of the sky.
v. t.
To cause to become limber; to make flexible or pliant.
p. pr. & vb. n.
of Lament