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Topics referred to by the same term
Stokes' formula can refer to: Stokes' law for friction force in a viscous fluid. Stokes' law (sound attenuation) law describing attenuation of sound in
Stokes_formula
Equation for the velocity of a body in viscous fluid
derived by George Gabriel Stokes in 1851 by solving the Stokes flow limit for small Reynolds numbers of the Navier–Stokes equations. The force of viscosity
Stokes's_law
Study of the physical properties of the Earth's gravity field
are called free-air anomalies, and are the ones to be used in the above Stokes equation. In geophysics, these anomalies are often further reduced by removing
Physical_geodesy
Statement about integration on manifolds
geometry the generalized Stokes theorem (sometimes with apostrophe as Stokes' theorem or Stokes's theorem), also called the Stokes–Cartan theorem, is a statement
Generalized_Stokes_theorem
Conformal structure admits a Hodge dual of 1-forms without even specifying a metric
the boundary of the smaller disk, the formula reduces to the planar Green-Stokes formula. The Green–Stokes formula implies an adjoint relation for the Laplacian
Differential forms on a Riemann surface
Differential_forms_on_a_Riemann_surface
Spectroscopy technique
of plane parallel layers. They are the Stokes formulas, equations of Benford, Hecht finite difference formula, and the Dahm equation. For the special
Diffuse reflectance spectroscopy
Diffuse_reflectance_spectroscopy
Equations of motion for viscous fluids
Navier and George Gabriel Stokes, who developed them over a few decades of progressive work, from 1822 (Navier) to 1842–1850 (Stokes). Siméon Denis Poisson
Navier–Stokes_equations
Set of values that describe the polarization state of electromagnetic radiation
Stokes parameters are a set of values that describe the polarization state of electromagnetic radiation. They were defined by George Gabriel Stokes in
Stokes_parameters
Theorem in vector calculus
Stokes' theorem, also known as the Kelvin–Stokes theorem, is a theorem in vector calculus that relates the behavior of a vector field along the edge of
Stokes'_theorem
Ocean shape without winds and tides
and normal reference gravity, as per Stokes formula (or Stokes' integral), published in 1849 by George Gabriel Stokes: N = R 4 π γ 0 ∬ σ Δ g S ( ψ ) d σ
Geoid
Theorem
\omega \mapsto \left(\sigma \mapsto \int _{\sigma }\omega \right).} Stokes' formula implies: k ∘ d = ∂ ∘ k {\displaystyle k\circ d=\partial \circ k} ;
De_Rham_theorem
Campbell–Stokes recorder Coriolis–Stokes force Stokes equation Stokes formula Stokes' law of sound attenuation Stokes line Stokes–Einstein (Stokes–Einstein–Sutherland)
List of things named after George Gabriel Stokes
List_of_things_named_after_George_Gabriel_Stokes
Millennium Prize Problem
The Navier–Stokes existence and smoothness problem concerns the mathematical properties of solutions to the Navier–Stokes equations, a system of partial
Navier–Stokes existence and smoothness
Navier–Stokes_existence_and_smoothness
Random motion of particles suspended in a fluid
assumes is given by Stokes's formula for the viscosity. Introducing the ideal gas law per unit volume for the osmotic pressure, the formula becomes identical
Brownian_motion
Mathematical condition
U\times [0,1]} . (The formula is a special case of a formula sometimes called the relative Stokes formula.) Finally, let h ( x , t ) = t x {\displaystyle h(x
Poincaré_lemma
American statistician, mathematician, and academic
Fellows 2013" (PDF). Airault, H.; Malliavin, P.; Viens, F. (2010). "Stokes formula on the Wiener space and n-dimensional Nourdin-Peccati analysis". Journal
Frederi_Viens
Calculus of functions generalization
the usual form of the Stokes' theorem on surfaces. Green’s theorem is also a special case of Stokes’ formula. Stokes' formula also yields a general version
Calculus_on_Euclidean_space
Numbers expressible as integrals of algebraic functions
Newton–Leibniz formula ∫ a b f ′ ( x ) d x = f ( b ) − f ( a ) {\displaystyle \int _{a}^{b}f'(x)\,dx=f(b)-f(a)} (or, more generally, the Stokes formula). A useful
Period_(number_theory)
Formula for sound intensity loss in a Newtonian fluid
Anglo-Irish physicist G. G. Stokes, who also developed Stokes's law for the friction force in fluid motion. A generalisation of Stokes attenuation taking into
Stokes's law of sound attenuation
Stokes's_law_of_sound_attenuation
Fluid dynamics phenomenon
steady-state solution for the Stokes equations around an infinitely long cylinder. This is opposed to the 3-dimensional case, where Stokes' method provides a solution
Stokes'_paradox
− m ( B ) {\displaystyle \Omega ^{k}(E)\to \Omega ^{k-m}(B)} . By Stokes' formula, if the fibers have no boundaries(i.e. [ d , ∫ ] = 0 {\displaystyle
Integration_along_fibers
Modern discipline
Rham cohomology class. It is not by chance that formulas of this kind, such as the well known Stokes formula, though being a natural part of classical differential
Secondary calculus and cohomological physics
Secondary_calculus_and_cohomological_physics
City in Staffordshire, England
Chesterton, before it reverted to the Stoke name. The stadium is also used for BriSCA Formula 1 Stock Cars and BriSCA Formula 2 Stock Cars during the summer
Stoke-on-Trent
British mathematician and physicist (1819–1903)
Lucasian Professor. As a physicist, Stokes made seminal contributions to fluid mechanics, including the Navier–Stokes equations; and to optics, with notable
Sir George Stokes, 1st Baronet
Sir_George_Stokes,_1st_Baronet
Concept of complex analysis
theorem and Cauchy's integral formula. The residue theorem should not be confused with special cases of the generalized Stokes' theorem; however, the latter
Residue_theorem
of genus two, and is therefore hyperelliptic. The proof then exploits a formula by J. Hersch from integral geometry. Namely, consider the family of figure-8
Filling_area_conjecture
Provides integral formulas for all derivatives of a holomorphic function
version of Cauchy's integral formula is the Cauchy–Pompeiu formula, and holds for smooth functions as well, as it is based on Stokes' theorem. Let D {\displaystyle
Cauchy's_integral_formula
British racing driver (born 1999)
November 1999) is a British racing driver who competes in Formula One for McLaren. Norris won the Formula One World Drivers' Championship in 2025 with McLaren
Lando_Norris
Theorem in calculus relating line and double integrals
\mathbb {R} ^{2}} ) bounded by C. It is the two-dimensional special case of Stokes' theorem (surface in R 3 {\displaystyle \mathbb {R} ^{3}} ). In one dimension
Green's_theorem
Formula in calculus
In calculus, the chain rule is a formula that expresses the derivative of the composition of two differentiable functions z and y in terms of the derivatives
Chain_rule
British racing driver (born 1985)
a British racing driver who competes in Formula One for Ferrari. Hamilton has won a joint-record seven Formula One World Drivers' Championship titles—tied
Lewis_Hamilton
Matrix of second derivatives
Directional derivative Identities Theorems Gradient Green's Stokes' Divergence Generalized Stokes Helmholtz decomposition Multivariable Formalisms Matrix
Hessian_matrix
Integral of sin(x)/x from 0 to infinity
dt\\[6pt]&=-\int _{0}^{\infty }e^{-st}\sin t\,dt.\end{aligned}}} Now, using Euler's formula e i t = cos t + i sin t {\displaystyle e^{it}=\cos t+i\sin t} ,
Dirichlet_integral
relationships displayed here, the formulas obtained for the general case are entirely consistent with the Stokes formulas, the equations of Benford, and
Representative_layer_theory
Infinite sum
Seidel and Stokes (1847–48). Cauchy took up the problem again (1853), acknowledging Abel's criticism, and reaching the same conclusions which Stokes had already
Series_(mathematics)
Circulation density in a vector field
separately. To this definition fits naturally the Kelvin–Stokes theorem, as a global formula corresponding to the definition. It equates the surface integral
Curl_(mathematics)
Italian engineer and mathematician (1856–1909)
integral calculus formula], Revue de Mathématiques (in Italian), VI: 19–20, JFM 27.0228.02. A paper containing a short proof of Stokes' formula in the plane
Giacinto_Morera
Mathematical method in calculus
it is indeed derived using the product rule. The integration by parts formula states: ∫ a b u ( x ) v ′ ( x ) d x = [ u ( x ) v ( x ) ] a b − ∫ a b u
Integration_by_parts
Differentiation under the integral sign formula
integrating over Ω ( t ) {\displaystyle \Omega (t)} and using generalized Stokes' theorem on the second term, reduces to the three desired terms. Let X {\displaystyle
Leibniz_integral_rule
Conditions for switching order of integration in calculus
x=\int _{Y}\left(\int _{X}f(x,y)\,\mathrm {d} x\right)\mathrm {d} y.} This formula is generally not true for the Riemann integral (however, it is true if
Fubini's_theorem
Differential calculus on function spaces
Directional derivative Identities Theorems Gradient Green's Stokes' Divergence Generalized Stokes Helmholtz decomposition Multivariable Formalisms Matrix
Calculus_of_variations
Matrix of partial derivatives of a vector-valued function
Directional derivative Identities Theorems Gradient Green's Stokes' Divergence Generalized Stokes Helmholtz decomposition Multivariable Formalisms Matrix
Jacobian matrix and determinant
Jacobian_matrix_and_determinant
Differential operator in mathematics
general. An example of the usage of the vector Laplacian is the Navier-Stokes equations for a Newtonian incompressible flow: ρ ( ∂ v ∂ t + ( v ⋅ ∇ ) v
Laplace_operator
Mathematical technique for simplification
A ) ) {\displaystyle T^{*}\mu :=\mu (T(A))} . The change of variables formula for pullback measures is ∫ T ( Ω ) g d μ = ∫ Ω g ∘ T d T ∗ μ {\displaystyle
Change_of_variables
Theorem in mathematics
Directional derivative Identities Theorems Gradient Green's Stokes' Divergence Generalized Stokes Helmholtz decomposition Multivariable Formalisms Matrix
Mean_value_theorem
To find the minimal surface with a given boundary
Directional derivative Identities Theorems Gradient Green's Stokes' Divergence Generalized Stokes Helmholtz decomposition Multivariable Formalisms Matrix
Plateau's_problem
Mathematical identities
\iint _{S}\left(\nabla \times \mathbf {A} \right)\cdot d\mathbf {S} } (Stokes' theorem) ∮ ∂ S ψ d ℓ = − ∬ S ∇ ψ × d S {\displaystyle \oint _{\partial
Vector_calculus_identities
Multivariate derivative (mathematics)
particular example, under rotation of x-y coordinate system, the above formula for gradient fails to transform like a vector (gradient becomes dependent
Gradient
No "Autumns of Optimism" Mystakin 2000s Prog Jan 20, 2011 No No "Cheyne Stokes" Chelsea Grin 2010s Metal Jan 20, 2011 No No "Coat Rack" Ride Your Bike
List of Rock Band Network songs
List_of_Rock_Band_Network_songs
Divergence theorem Stokes' theorem Vector Calculus Infinite series Maclaurin series, Taylor series Fourier series Euler–Maclaurin formula Adequality Infinitesimal
List_of_calculus_topics
Formula for the derivative of a product
calculus, the product rule (or Leibniz rule or Leibniz product rule) is a formula used to find the derivatives of products of two or more functions. For
Product_rule
Fluid dynamics calculation
as are the Navier–Stokes equations for incompressible flow. However, exploring the relationships foundational to the Chézy formula can be helpful towards
Chézy_formula
French racing driver (born 1996)
kɔ̃]; born 17 September 1996) is a French racing driver who competes in Formula One for Haas. Ocon won the 2021 Hungarian Grand Prix with Alpine. Born
Esteban_Ocon
Australian racing driver (born 1989)
regional Formula Ford championship. He won his first title at the 2008 Formula Renault 2.0 WEC with SG Formula, before winning the 2009 British Formula 3 Championship
Daniel_Ricciardo
Method of evaluating certain integrals along paths in the complex plane
function in the form for direct application of the formula. Then, by using Cauchy's integral formula, ∮ C f ( z ) d z = ∮ C 1 ( z + i ) 2 ( z − i ) 2 d
Contour_integration
Theorem in calculus
general relativity). Kelvin–Stokes theorem Generalized Stokes theorem Differential form Katz, Victor J. (1979). "The history of Stokes' theorem". Mathematics
Divergence_theorem
Mathematical operation in calculus
of a function that is defined by an equation rather than by an explicit formula. If an equation such as F ( x , y ) = 0 {\displaystyle F(x,y)=0} defines
Implicit_differentiation
Method of mathematical integration
dimensions yields integration of differential forms on manifolds, and to Stokes' theorem as the generalization of the fundamental theorem of calculus. By
Lebesgue_integral
Vector operator in vector calculus
Powell (12 April 2010). "The Navier-Stokes Equations" (PDF). Grinfeld, Pavel (16 April 2014). "The Voss-Weyl Formula (Youtube link)". YouTube. Archived
Divergence
Formula for the derivative of a ratio of functions
h''=\left({\frac {f}{g}}\right)''={\frac {f''-g''h-2g'h'}{g}}.} Chain rule – Formula in calculus Differentiation of integrals – Problem of the derivative of
Quotient_rule
Mathematical techniques used in probability theory and related fields
F\in L^{\infty -0}(\Omega ,{\mathcal {F}},P)} the integration by parts formula E [ D h F ] = E [ M W ( h ) F ] = E [ W ( h ) F ] {\displaystyle \mathbb
Malliavin_calculus
Operation in calculus
and Stokes' theorem simultaneously generalizes the three theorems of vector calculus: the divergence theorem, Green's theorem, and the Kelvin-Stokes theorem
Integral
Study of rates of change
Directional derivative Identities Theorems Gradient Green's Stokes' Divergence Generalized Stokes Helmholtz decomposition Multivariable Formalisms Matrix
Differential_calculus
Branch of mathematical analysis
Coimbra (2014) "Fractional Dynamics of Tethered Particles in Oscillatory Stokes Flows," Journal of Fluid Mechanics (746) pp. 606-625. J. Orosco and C. F
Fractional_calculus
Australian racing driver (born 2003)
Nielsen Racing. He also serves as a reserve driver in Formula One for Haas. Doohan competed in Formula One at seven Grand Prix from 2024 to 2025. Born and
Jack_Doohan
son he fathered with Vikki Campion; Hot desking (with Kitty Flanagan); Formula One wants to trademark the term shoey which made global news as a tradition
List of The Weekly with Charlie Pickering episodes
List_of_The_Weekly_with_Charlie_Pickering_episodes
Function in fluid dynamics
associated with the Stokes stream function is solenoidal—it has zero divergence. This stream function is named in honor of George Gabriel Stokes. Consider a cylindrical
Stokes_stream_function
Technique in integral evaluation
and derivatives. The formula is used to transform one integral into another integral that is easier to compute. Thus, the formula can be read from left
Integration_by_substitution
Operation on differential forms
exterior calculus, allows for a natural, metric-independent generalization of Stokes' theorem, Gauss's theorem, and Green's theorem from vector calculus. If
Exterior_derivative
Relationship between derivatives and integrals
the most powerful generalizations in this direction is the generalized Stokes theorem (sometimes known as the fundamental theorem of multivariable calculus):
Fundamental theorem of calculus
Fundamental_theorem_of_calculus
Course designed to prepare students for calculus
roots of a quadratic equation with a negative discriminant, or in Euler's formula as application of trigonometry. Euler used not only complex numbers but
Precalculus
Certain vector fields are the sum of an irrotational and a solenoidal vector field
the Navier-Stokes equations. If the Helmholtz projection is applied to the linearized incompressible Navier-Stokes equations, the Stokes equation is
Helmholtz_decomposition
Type of derivative in mathematics
{\partial f}{\partial y}}{\frac {dy}{dx}}.} This gives a straightforward formula for the derivative of f ( x , y ( x ) ) {\displaystyle f(x,y(x))} in terms
Derivative (multivariable calculus)
Derivative_(multivariable_calculus)
Physical quantity
pressure becomes a function of body forces only. The Navier-Stokes momentum equations are: Navier–Stokes momentum equation (convective form) ρ D u D t = − ∇ [
Hydrostatic_pressure
Highest velocity attainable by a falling object
solution for the creeping flow around a sphere was first given by Stokes in 1851. From Stokes' solution, the drag force acting on the sphere of diameter d
Terminal_velocity
On converting relations to functions of several real variables
by explicit formulas. It guarantees that g1(x) and g2(x) are differentiable, and it even works in situations where we do not have a formula for f(x, y)
Implicit_function_theorem
{x^{n+1}}{n+1}}+C\qquad {\text{(for }}n\neq -1{\text{)}}} (Cavalieri's quadrature formula) ∫ ( a x + b ) n d x = ( a x + b ) n + 1 a ( n + 1 ) + C (for n ≠ − 1
Lists_of_integrals
Statement relating differentiable symmetries to conserved quantities
of calculus (known by various names in physics such as the Generalized Stokes theorem or the Gradient theorem): for a function S {\textstyle S} analytical
Noether's_theorem
jazz orchestra by John Williams Various Artists Dianne Reeves and Brian Stokes Mitchell; conducted by John Williams/The Tanglewood Big Band Ensemble, recorded
John_Williams_discography
Notation of differential calculus
Directional derivative Identities Theorems Gradient Green's Stokes' Divergence Generalized Stokes Helmholtz decomposition Multivariable Formalisms Matrix
Notation_for_differentiation
Derivative of a function with multiple variables
cone depends on the cone's height h and its radius r according to the formula V ( r , h ) = π r 2 h 3 . {\displaystyle V(r,h)={\frac {\pi r^{2}h}{3}}
Partial_derivative
Mathematical approximation of a function
This series can be written by using sigma notation, as in the right side formula. The corresponding Taylor polynomial of degree n is T n ( x ) = ∑ k = 0
Taylor_series
Retarding force on a body moving in a fluid
century the Navier–Stokes equations for the description of viscous flow were developed by Saint-Venant, Navier, and Stokes. Stokes derived the drag around
Drag_(physics)
Approximation of a function by a polynomial
elementary tools in mathematical analysis. It gives simple arithmetic formulas to accurately compute values of many transcendental functions such as the
Taylor's_theorem
Theorem about gravity
equal density which were nearly spherical. The English mathematician George Stokes showed in 1849 that the theorem applied to any law of density so long as
Clairaut's_theorem_(gravity)
Theorem in mathematics
part in this formula is the existence and differentiability of f − 1 {\displaystyle f^{-1}} . Assuming this, the inverse derivative formula follows from
Inverse_function_theorem
Mathematical notion of infinitesimal difference
a function of x, then the differential dy of y is related to dx by the formula d y = d y d x d x , {\displaystyle dy={\frac {dy}{dx}}\,dx,} where d y
Differential_(mathematics)
Divergent sum of positive unit fractions
the Euler–Maclaurin formula. Using alternating signs with only odd unit fractions produces a related series, the Leibniz formula for π ∑ n = 0 ∞ ( − 1
Harmonic_series_(mathematics)
Branch of mathematics
find the area of a shape whose boundary is described by a complicated formula. In elementary algebra, one can calculate the distance traveled over time
Calculus
Integral over a 3-D domain
Directional derivative Identities Theorems Gradient Green's Stokes' Divergence Generalized Stokes Helmholtz decomposition Multivariable Formalisms Matrix
Volume_integral
Scientific principles enabling the use of the calculus of variations
Directional derivative Identities Theorems Gradient Green's Stokes' Divergence Generalized Stokes Helmholtz decomposition Multivariable Formalisms Matrix
Variational_principle
Formulation of classical mechanics
\xi } in the direction δ ξ {\displaystyle \delta \xi } is given by the formula δ S δ ξ [ ξ , t 1 , t 0 ] = ∫ t 0 t 1 ( ∂ L ∂ q − d d t ∂ L ∂ q ˙ ) δ ξ
Hamilton–Jacobi_equation
Instantaneous rate of change (mathematics)
{\displaystyle f} in the direction v {\displaystyle \mathbf {v} } by the formula: D v f ( x ) = ∑ j = 1 n v j ∂ f ∂ x j . {\displaystyle D_{\mathbf {v}
Derivative
Method of differentiating single-term polynomials
{p}{q}}-a^{\frac {p}{q}}}{b-a}}\\[4pt]\end{aligned}}} Now, consider the geometric sum formula, b n − a n b − a = ∑ i = 0 n − 1 b ( n − 1 ) − i a i {\displaystyle {\frac
Power_rule
Test for series convergence
Directional derivative Identities Theorems Gradient Green's Stokes' Divergence Generalized Stokes Helmholtz decomposition Multivariable Formalisms Matrix
Abel's_test
Indefinite integral
for instance double integrals, polar coordinates, the Jacobian and the Stokes' theorem) Numerical integration (a technique for approximating a definite
Antiderivative
Mathematical operation in calculus
analysis, the logarithmic derivative of a function f is defined by the formula f ′ f {\displaystyle {\frac {f'}{f}}} where f′ is the derivative of f.
Logarithmic_derivative
Method for evaluating indefinite integrals
Directional derivative Identities Theorems Gradient Green's Stokes' Divergence Generalized Stokes Helmholtz decomposition Multivariable Formalisms Matrix
Risch_algorithm
Equations of fluid dynamics
equations, such as Navier–Stokes existence and smoothness, is one of the important unsolved problems in mathematics. The Navier–Stokes equations are based on
Derivation of the Navier–Stokes equations
Derivation_of_the_Navier–Stokes_equations
Mathematical criterion about whether a series converges
Directional derivative Identities Theorems Gradient Green's Stokes' Divergence Generalized Stokes Helmholtz decomposition Multivariable Formalisms Matrix
Convergence_tests
STOKES FORMULA
STOKES FORMULA
Surname or Lastname
English
English : topographic name from Old Norse storð ‘brushwood’ or ‘young plantation’. There is a place so named in Cumbria (formerly in Lancashire), as well as a High Storrs in Sheffield, South Yorkshire, both named from this word.
Biblical
that stones or is stoned; purple
Surname or Lastname
English
English : variant of Stone.
Surname or Lastname
English
English : variant of Stoke.
Surname or Lastname
English
English : habitational name for someone from any of the numerous places called Stoke.Dutch : occupational name for a stoker, Middle Dutch stokere, or from the same word in the sense ‘fire raiser’, ‘arsonist’.Scottish : occupational name for a trumpeter, Gaelic stocaire, an agent derivative of stoc ‘Gaelic trumpet’. The name is borne by a sept of the McFarlanes.
Surname or Lastname
English
English : occupational name for someone who made and drove in stakes, or a topographic name for someone who lived near a boundary post for example, from a derivative of Middle English stake ‘post’, ‘stake’.
Surname or Lastname
English
English : variant of Stokes.
Surname or Lastname
English
English : habitational name from Stanney in Cheshire, named with Old English stÄn ‘stone’, ‘rock’ + Ä“g ‘island’.
Surname or Lastname
English
English : habitational name from a minor place such as Stockey in Meeth, Devon, named from Old English stocc ‘stump’ + (ge)hæg ‘enclosure’, or a topographic name with the same meaning.
Surname or Lastname
English and German
English and German : variant of Stock.Probably an Americanized form of Stokke.
Boy/Male
English
Stiles.
Boy/Male
English
From the village.
Surname or Lastname
English and Scottish
English and Scottish : from an agent derivative of Middle English stor ‘provisions’, ‘supplies’, hence an occupational name for an official in charge of dispensing provisions in a great house or monastery, or who collected rents paid in kind. The word stor was also used in the Middle Ages for livestock, and the surname may sometimes have denoted a keeper of animals.South German : from a Bavarian dialect word, storer, denoting an unskilled workman, i.e. someone who was not a member of a craft guild.
Boy/Male
English
Village
Surname or Lastname
English
English : topographic name for someone who lived by a prominent post or stake, for example a boundary marker, from Middle English stake ‘post’, ‘stake’, or from the same word used as a nickname for a tall, thin person.
Surname or Lastname
English
English : habitational name from any of the numerous places throughout England named from Middle English stoke. The exact sense in individual cases is not clear; it seems to have meant originally merely ‘place’, and to have been used mainly for an outlying hamlet or dependent settlement.
Boy/Male
Biblical
That stones or is stoned, purple.
Surname or Lastname
English
English : variant of Stokes.
Surname or Lastname
English
English : unexplained; possibly a variant of Stocken, a topographic name for someone who lived by ‘(the) stumps’, from the weak plural of stocc ‘stump’.
Surname or Lastname
English
English : variant spelling of Stiles.
STOKES FORMULA
STOKES FORMULA
Girl/Female
Australian, French, Hebrew, Latin
Gold
Boy/Male
Gujarati, Hindu, Indian, Kannada, Marathi, Telugu
Oneself; Alone
Female
Scottish
Pet form of Scottish Gaelic Seonag, TEASAG means "God is gracious."
Girl/Female
Spanish
Jove's child. A feminine of Julian.
Girl/Female
Indian
Slave girl belonging to Zubaydah
Girl/Female
Bengali, Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Sanskrit, Tamil, Telugu
God Gifted; Lovable
Girl/Female
Tamil
Devoted girl, Lovely
Boy/Male
Gujarati, Hindu, Indian, Traditional
Victory of Krishna; Brain Power; Intelligent
Boy/Male
Indian, Sanskrit
Highly Controlled
Female
English
English name derived from the Taino word zabana, SAVANNAH means "savannah."
STOKES FORMULA
STOKES FORMULA
STOKES FORMULA
STOKES FORMULA
STOKES FORMULA
a.
Spoken or speaking prettily.
n.
One who makes or fits stocks, as of guns or gun carriages, etc.
a.
Speaking with plain, unreserved sincerity; also, spoken sincerely; as, plain-spoken words.
p. p.
Alt. of Stopen
v. t.
To excavate in the form of stopes.
a.
Characterized by a certain manner or style in speaking; -- often in composition; as, a pleasant-spoken man.
v. t.
To mark the limits of by stakes; -- with out; as, to stake out land; to stake out a new road.
v. t.
Hence, by extension, an addition or amandment to a written composition; a touch; as, to give some finishing strokes to an essay.
v. t.
To furnish with spokes, as a wheel.
a.
Speaking with directness; plain-spoken.
a.
Collected or accumulated as a reserve supply; as, stored electricity.
n.
One who stones; one who makes an assault with stones.
a.
Spoken with propriety; as, well-spoken words.
n.
One who strokes; also, one who pretends to cure by stroking.
a.
Uttered in speech; delivered by word of mouth; oral; as, a spoken narrative; the spoken word.
n.
To pelt, beat, or kill with stones.
v. t.
To fasten, support, or defend with stakes; as, to stake vines or plants.
n.
To wall or face with stones; to line or fortify with stones; as, to stone a well; to stone a cellar.
n.
One who smokes tobacco or the like.
n.
One who walls with stones.