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In mathematics, a Weierstrass ring, named by Nagata after Karl Weierstrass, is a commutative local ring that is Henselian, pseudo-geometric, and such
Weierstrass_ring
Mathematical theorem in the study of analysis
In mathematical analysis, the Weierstrass approximation theorem states that every continuous function defined on a closed interval [a, b] can be uniformly
Stone–Weierstrass_theorem
Weierstrass. Bolzano–Weierstrass theorem Casorati–Weierstrass theorem Weierstrass method Enneper–Weierstrass parameterization Lindemann–Weierstrass theorem
List of things named after Karl Weierstrass
List_of_things_named_after_Karl_Weierstrass
Local theory of several complex variables
the idea of factorization in some ring R as u·w, where u is a unit and w is some sort of distinguished Weierstrass polynomial. Carl Siegel has disputed
Weierstrass preparation theorem
Weierstrass_preparation_theorem
Infinite sum that is considered independently from any notion of convergence
as a product topology. The ring of formal power series with coefficients in a complete local ring satisfies the Weierstrass preparation theorem. Formal
Formal_power_series
{\displaystyle i} . Weierstrass ring A Weierstrass ring is local ring that is Henselian, pseudo-geometric, and such that any quotient ring by a prime ideal
Glossary of commutative algebra
Glossary_of_commutative_algebra
Extension of the factorial function
z {\displaystyle z} . The definition for the gamma function due to Weierstrass is also valid for all complex numbers z {\displaystyle z} except non-positive
Gamma_function
Type of mathematical curve
the left or to the right is needed for having a true Weierstrass form. Singular cubics in Weierstrass form Isolated point y2 = x3 − x2 semicubical parabola
Cubic_plane_curve
Algebraic curve in mathematics
field K, x and y the Weierstrass coordinates. Then there are only finitely many points of E(K) whose x-coordinate is in the ring of integers OK. The properties
Elliptic_curve
Major unsolved problem in transcendental number theory
for this more general result was given by Carl Weierstrass in 1885. This so-called Lindemann–Weierstrass theorem implies the transcendence of the numbers
Schanuel's_conjecture
Doughnut-shaped surface of revolution
points on the torus corresponding to the ramification points are the Weierstrass points. In fact, the conformal type of the torus is determined by the
Torus
Type of mathematical space
when it was rediscovered by Karl Weierstrass. In the 1880s, it became clear that results similar to the Bolzano–Weierstrass theorem could be formulated for
Compact_space
Formal power series with coefficients tending to 0
(reduced) Banach algebra called an affinoid algebra. Some key results are: (Weierstrass division) Let g ∈ T n {\displaystyle g\in T_{n}} be a ξ n {\displaystyle
Restricted_power_series
Power series with negative powers
named after and first published by Pierre Alphonse Laurent in 1843. Karl Weierstrass had previously described it in a paper written in 1841 but not published
Laurent_series
Banach fixed-point theorem Banach–Tarski paradox Basel problem Bolzano–Weierstrass theorem Brouwer fixed-point theorem Buckingham π theorem (proof in progress)
List_of_mathematical_proofs
Array of numbers
1, Ch. III, p. 96. Knobloch (1994). Hawkins (1975). Kronecker 1897 Weierstrass 1915, pp. 271–286 & Miller (1930). Bôcher (2004). Hawkins (1972). van
Matrix_(mathematics)
_{j=0}^{d-1}h_{j}(x')x_{n}^{j}} . While the ring of analytic functions and the ring of formal power series both satisfy the Weierstrass division property, the same is
Quasi-analytic_function
Theory of a class of elliptic curves
{\displaystyle 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
Complex_multiplication
Root-finding algorithm for polynomials
In numerical analysis, the Weierstrass method or Durand–Kerner method, discovered by Karl Weierstrass in 1891 and rediscovered independently by Durand
Durand–Kerner_method
Branch of mathematics
assumption he called Dirichlet's principle, which in 1870 was questioned by Weierstrass. Much later, in 1900, Hilbert justified Riemann's approach by developing
Abstract_algebra
Type of function in mathematics
finite extension field K {\displaystyle K} of a p-adic field converges on the ring of integers if and only if | a n | K → 0 {\displaystyle |a_{n}|_{K}\to 0}
Analytic_function
In algebra, integer associated to a module
and denominator. Hilbert–Poincaré series Weil divisor Chow ring Intersection theory Weierstrass factorization theorem Serre's multiplicity conjectures Hilbert
Length_of_a_module
Van Vleck's theorem (mathematical analysis) Weierstrass–Casorati theorem (complex analysis) Weierstrass factorization theorem (complex analysis) Appell–Humbert
List_of_theorems
Russian mathematician (1850–1891)
with Weierstrass for three more years. In 1874 she presented three papers—on partial differential equations, on the dynamics of Saturn's rings, and on
Sofya_Kovalevskaya
Fiber bundle whose fibers are projective spaces
{P} ^{1}}(6)\oplus {\mathcal {O}}_{\mathbb {P} ^{1}})} defined by the Weierstrass equation y 2 z + a 1 x y z + a 3 y z 2 = x 3 + a 2 x 2 z + a 4 x z 2
Projective_bundle
a differential equation. Weierstrass 1. Weierstrass preparation theorem. 2. Weierstrass division theorem. 3. Weierstrass M-test. Weitzenböck Weitzenböck
Glossary of real and complex analysis
Glossary_of_real_and_complex_analysis
Distance from zero to a number
notation |x|, with a vertical bar on each side, was introduced by Karl Weierstrass in 1841. Other names for absolute value include numerical value and magnitude
Absolute_value
Type of mathematical expression
differentiable function locally looks like a polynomial function, and the Stone–Weierstrass theorem, which states that every continuous function defined on a compact
Polynomial
coordinate ring of X. Algebraic geometry occupied a central place in the mathematics of the last century. The deepest results of Abel, Riemann, Weierstrass, many
Glossary of algebraic geometry
Glossary_of_algebraic_geometry
Mathematical constant
{1}{\log _{10}2}}\approx 3.321\,928\,095} (OEIS: A020862). By the Lindemann–Weierstrass theorem, the natural logarithm of any natural number other than 0 and
Natural_logarithm_of_2
in 1872 by Karl Weierstrass, and in fact examples had been found earlier of functions that were nowhere differentiable (see Weierstrass function). According
List_of_conjectures
Commutative algebra studies commutative rings, their ideals, and modules over such rings
valuation Discrete valuation ring I-adic topology Weierstrass preparation theorem Noetherian ring Hilbert's basis theorem Artinian ring Ascending chain condition
List of commutative algebra topics
List_of_commutative_algebra_topics
Number with a real and an imaginary part
is due to Hankel (1867), and absolute value, for modulus, is due to Weierstrass. Later classical writers on the general theory include Richard Dedekind
Complex_number
Infinitely detailed mathematical structure
century by the seminal work of Bernard Bolzano, Bernhard Riemann, and Karl Weierstrass, and on to the coining of the word fractal in the 20th century with a
Fractal
Polynomial remainder theorem See also Theory of equations below. Polynomial ring Greatest common divisior of two polynomials Symmetric function Homogeneous
List_of_polynomial_topics
Analytic function on the upper half-plane with a certain behavior under the modular group
see e.g. "DLMF: §23.15 Definitions ‣ Modular Functions ‣ Chapter 23 Weierstrass Elliptic and Modular Functions". dlmf.nist.gov. Retrieved 2023-07-07
Modular_form
Equivalence class of objects sharing local properties at a point in a topological space
under consideration. The Weierstrass preparation theorem implies that rings of germs of holomorphic functions are Noetherian rings. It can also be shown
Germ_(mathematics)
Mathematics independent of applications
professionalisation (particularly in the Weierstrass approach to mathematical analysis) started to make a rift more apparent. After Weierstrass, by the end of 19th century
Pure_mathematics
Algebraic structure in linear algebra
1]} can be uniformly approximated by a sequence of polynomials, by the Weierstrass approximation theorem. In contrast, the space of all continuous functions
Vector_space
American mathematician
notes of Weierstrass's 1879 course, and Bolza's teaching. Bolza went on to supervise Bliss's Ph.D. thesis, The Geodesic Lines on the Anchor Ring, completed
Gilbert_Ames_Bliss
Particular kind of algebraic structure
closed. But the image of the Gelfand representation is dense by the Stone–Weierstrass theorem. Conway 1990, Example VII.1.8. Conway 1990, Example VII.1.9.
Banach_algebra
Counterintuitive mathematical object
Weierstrass function, a function that is continuous everywhere but differentiable nowhere. The sum of a differentiable function and the Weierstrass function
Pathological_(mathematics)
Modular unit in mathematics
has class number one. Let a be an ideal of R with generator α. For a Weierstrass model of E, define Θ a ( P ) = α − 12 Δ E N a − 1 ∏ a P = 0 , P ≠ 0 (
Elliptic_unit
Projective analogue of the spectrum of a ring
be constructed as subschemes of these projective bundles, such as the Weierstrass family of elliptic curves. For more details, see the main article. Global
Proj_construction
Theorem about smooth complex functions
mathematics, the Malgrange preparation theorem is an analogue of the Weierstrass preparation theorem for smooth functions. It was conjectured by René
Malgrange_preparation_theorem
Type of image blur produced by a Gaussian function
image with a Gaussian function. This is also known as a two-dimensional Weierstrass transform. By contrast, convolving by a circle (i.e., a circular box
Gaussian_blur
Algebraic variety in a projective space
variety of dimension 1, i.e., from an elliptic curve. In fact, the Weierstrass's elliptic function ℘ {\displaystyle \wp } attached to L satisfies a certain
Projective_variety
Fractal named after mathematician Benoit Mandelbrot
Orbit trap Pickover stalk Plotting algorithms for the Mandelbrot set Weierstrass–Mandelbrot function "Mandelbrot set". Lexico UK English Dictionary. Oxford
Mandelbrot_set
Instantaneous rate of change (mathematics)
a monotone or a Lipschitz function), this is true. However, in 1872, Weierstrass found the first example of a function that is continuous everywhere but
Derivative
Branch of functional analysis
from polynomial to continuous functional calculus by using the Stone–Weierstrass theorem. The crucial fact here is that, for a bounded self adjoint operator
Borel_functional_calculus
Result in field theory about zeros of formal power series
corollary of the Weierstrass preparation theorem is that f ( x ) {\displaystyle f(x)} has exactly N {\displaystyle N} zeros in the valuation ring of the algebraic
Strassmann's_theorem
Weixiao (2018). "Hausdorff dimension of the graphs of the classical Weierstrass functions". Mathematische Zeitschrift. 289 (1–2): 223–266. arXiv:1505
List of fractals by Hausdorff dimension
List_of_fractals_by_Hausdorff_dimension
Symbol representing a mathematical object
nowhere differentiable continuous function. To solve this problem, Karl Weierstrass introduced a new formalism consisting of replacing the intuitive notion
Variable_(mathematics)
23 mathematical problems stated in 1900
lecture—which, in spite of the considerable advancement lately given it by Weierstrass, does not receive the general appreciation which, in my opinion, is its
Hilbert's_problems
Integral transform useful in probability theory, physics, and engineering
among the first to study the Laplace transform rigorously in the Karl Weierstrass school of analysis, and apply it to the study of differential equations
Laplace_transform
Type of complex number
1. The numbers π and e are not algebraic numbers (see the Lindemann–Weierstrass theorem). If a polynomial with rational coefficients is multiplied through
Algebraic_number
Mathematical function
define other modular forms. In particular the modular discriminant of the Weierstrass elliptic function with ω 2 = τ ω 1 {\displaystyle \omega _{2}=\tau \omega
Dedekind_eta_function
Blancmange curve Triflake[citation needed] Vicsek fractal von Koch curve Weierstrass function Z-order curve von Koch curve with random interval von Koch curve
List_of_mathematical_shapes
American mathematician (born 1949)
Pennsylvania under the supervision of Dock-Sang Rim. Her dissertation was Weierstrass Points and Monomial Curves. The title of her 2014 Falconer lecture was
Marie_A._Vitulli
Relation between algebraic varieties and polynomial ideals
Nullstellensatz holds for Tate algebras. Krivine–Stengle Positivstellensatz Weierstrass Nullstellensatz Tao, Terence (2007-11-26). "Hilbert's nullstellensatz"
Hilbert's_Nullstellensatz
Element of a nonstandard model of the reals, which can be infinite or infinitesimal
the development of the (ε, δ)-definition of limit by Bolzano, Cauchy, Weierstrass, and others, infinitesimals were largely abandoned, though research in
Hyperreal_number
Mathematical behavior near singularities
(of a punctured disk) König, Wolfgang; Sprekels, Jürgen (2015). Karl Weierstraß (1815–1897): Aspekte seines Lebens und Werkes – Aspects of his Life and
Monodromy
Algorithm for integer factorization
{\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} and
Lenstra elliptic-curve factorization
Lenstra_elliptic-curve_factorization
Post-quantum cryptographic algorithm
and is not patented. The j-invariant of an elliptic curve given by the Weierstrass equation y 2 = x 3 + a x + b {\displaystyle y^{2}=x^{3}+ax+b} is given
Supersingular isogeny key exchange
Supersingular_isogeny_key_exchange
Decomposition of periodic functions
L^{2}([-\pi ,\pi ])} . The density of their span is a consequence of the Stone–Weierstrass theorem, but follows also from the properties of classical kernels like
Fourier_series
Topological structure in number theory
This ring is a 2-dimensional complete Noetherian regular local ring, and in particular a unique factorization domain. It follows from the Weierstrass preparation
Iwasawa_algebra
Used to count, measure, and label
with the work of Augustin-Louis Cauchy, Charles Méray (1869), Karl Weierstrass (1872), Eduard Heine (1872), Georg Cantor (1883), and Richard Dedekind
Number
of things named after Stanislaw Ulam List of things named after Karl Weierstrass List of things named after André Weil List of things named after Hermann
Lists_of_mathematics_topics
Algebra associated to any vector space
confusion. This axiomatization of areas is due to Leopold Kronecker and Karl Weierstrass; see Bourbaki (1989b, Historical Note). For a modern treatment, see Mac
Exterior_algebra
Field of knowledge
computer networks. In the 19th century, mathematicians such as Karl Weierstrass and Richard Dedekind increasingly focused their research on internal
Mathematics
Ring homomorphism from the cobordism ring of manifolds to another ring
In mathematics, a genus of a multiplicative sequence is a ring homomorphism from the ring of smooth compact manifolds up to the equivalence of bounding
Genus of a multiplicative sequence
Genus_of_a_multiplicative_sequence
convergence in a paper by Christoph Gudermann; later formalized by Karl Weierstrass. Uniform convergence is required to fix Augustin-Louis Cauchy's erroneous
Timeline_of_mathematics
Concepts from linear algebra
the corresponding result for skew-symmetric matrices. Finally, Karl Weierstrass clarified an important aspect in the stability theory started by Laplace
Eigenvalues_and_eigenvectors
apparatus – Ernst Heinrich Weber Weierstrass–Casorati theorem – Karl Theodor Wilhelm Weierstrass and Felice Casorati Weierstrass's elliptic functions, factorization
Scientific phenomena named after people
Scientific_phenomena_named_after_people
Relation between genus, degree, and dimension of function spaces over surfaces
g+1} ones and there are finitely many points with other sequences (see Weierstrass points). Using the close correspondence between divisors and holomorphic
Riemann–Roch_theorem
German polymath (1646–1716)
infinitesimals in mathematics was frowned upon by followers of Karl Weierstrass, but survived in science and engineering, and even in rigorous mathematics
Gottfried_Wilhelm_Leibniz
Infinite sum
can be integrated term by term. Tests for uniform convergence include Weierstrass' M-test, Abel's uniform convergence test, Dini's test, and the Cauchy
Series_(mathematics)
Modular function in mathematics
3 ( τ ) {\displaystyle y^{2}=4x^{3}-g_{2}(\tau )x-g_{3}(\tau )} (see Weierstrass elliptic functions). Note that j is defined everywhere in H as the modular
J-invariant
Simple curve of Euclidean geometry
task was proven to be impossible, as a consequence of the Lindemann–Weierstrass theorem, which proves that pi (π) is a transcendental number, rather
Circle
Complex-differentiable (mathematical) function
of view, the set of holomorphic functions on an open set is a commutative ring and a complex vector space. Additionally, the set of holomorphic functions
Holomorphic_function
Number representing a continuous quantity
showed that π is transcendental. Lindemann's proof was much simplified by Weierstrass (1885), Hilbert (1893), Hurwitz, and Gordan. The concept that many points
Real_number
Space formed by the ''n''-tuples of real numbers
{\displaystyle \|{\tilde {\mathbf {x} }}_{k}\|_{2}=1} . So because of the Bolzano–Weierstrass theorem there exists a convergent subsequence ( x ~ k j ) j ∈ N {\displaystyle
Real_coordinate_space
discouraged, and the preferred representation is U+00C5 'capital letter A with ring above', which has the same glyph. IJ and ij: The use of U+0132
List of XML and HTML character entity references
List_of_XML_and_HTML_character_entity_references
Product of any collection of compact topological spaces is compact
recent. More popular in the 19th and early 20th centuries was the Bolzano-Weierstrass criterion that every bounded infinite sequence admits a convergent subsequence
Tychonoff's_theorem
Oscillatory error in Fourier series
convergent Fourier coefficients would be uniformly convergent by the Weierstrass M-test and would thus be unable to exhibit the above oscillatory behavior
Gibbs_phenomenon
Geometric representation of the complex numbers
on the complex plane. The complex plane of this article is the quotient ring R [ X ] / ( X 2 + 1 ) {\displaystyle \mathbb {R} [X]/(X^{2}+1)} where the
Complex_plane
the lengths of its sides. Nowhere differentiable function called also Weierstrass function: continuous everywhere but not differentiable even at a single
List_of_types_of_functions
Set without nontrivial polynomial equalities
algebraically independent over Q . {\displaystyle \mathbb {Q} .} The Lindemann–Weierstrass theorem can often be used to prove that some sets are algebraically independent
Algebraic_independence
Type of vector space in math
for continuous convex functionals, in the same way that the Bolzano–Weierstrass theorem is used for continuous functions on Rd. Among several variants
Hilbert_space
Algebraic curve
models. One geometric characterization of hyperelliptic curves is via Weierstrass points. More detailed geometry of non-hyperelliptic curves is read from
Hyperelliptic_curve
Uniform norm Matrix norm Spectral radius Normed division algebra Stone–Weierstrass theorem Banach algebra *-algebra B*-algebra C*-algebra Universal C*-algebra
List of functional analysis topics
List_of_functional_analysis_topics
Modular form
normalizing constant) the discriminant of the cubic on the right side of the Weierstrass equation of an elliptic curve; and the 24-th power of the Dedekind eta
Cusp_form
Projective variety that is also an algebraic group
important contributors to the theory of abelian functions were Riemann, Weierstrass, Frobenius, Poincaré, and Picard. The subject was very popular at the
Abelian_variety
Type of mathematical functions
analysis, since its characteristic phenomena weren't uncovered. The Weierstrass preparation theorem would now be classed as commutative algebra; it did
Function of several complex variables
Function_of_several_complex_variables
Special functions of several complex variables
four theta functions, and could have been used by him to construct Weierstrass's elliptic functions also, since ℘ ( z ; τ ) = − ( log ϑ 11 ( z ; τ
Theta_function
Georg Cantor/Charles Méray, Richard Dedekind/Joseph Bertrand and Karl Weierstrass all occurred within a few years of each other. Each has advantages and
Construction of the real numbers
Construction_of_the_real_numbers
Unicode block
preferred. canonically equivalent to U+00C5 Å LATIN CAPITAL LETTER A WITH RING ABOVE (Å, Å), which is thus preferred. See also: U+1F6C8 🛈 CIRCLED
Letterlike_Symbols
Shape with four equal sides and angles
the task was proven to be impossible as a consequence of the Lindemann–Weierstrass theorem. This theorem proves that pi (π) is a transcendental number rather
Square
curve, cubic curve Elliptic function, Jacobi's elliptic functions, Weierstrass's elliptic functions Elliptic integral Complex multiplication Weil pairing
List of algebraic geometry topics
List_of_algebraic_geometry_topics
International non-governmental organisation
of the IMU, which was opened on January 1, 2011, and is hosted by the Weierstrass Institute for Applied Analysis and Stochastics (WIAS), an institute of
International Mathematical Union
International_Mathematical_Union
WEIERSTRASS RING
WEIERSTRASS RING
Surname or Lastname
English
English : habitational name from places in Oxfordshire and West Sussex named Goring, from Old English GÄringas ‘people of GÄra’, a short form of the various compound names with the first element gÄr ‘spear’.German (Göring) : see Goering.
Surname or Lastname
English
English : patronymic from Dear 1.German (Döring) : see Doering.
Surname or Lastname
English, German, and Dutch
English, German, and Dutch : metonymic occupational name for a maker of rings (from Middle English ring, Middle High German rinc, Middle Dutch ring), either to be worn as jewelry or as component parts of chain-mail, harnesses, and other objects. In part it may also have arisen as a nickname for a wearer of a ring.Scandinavian : from ring ‘ring’, probably an ornamental name but possibly applied in the same sense as 3 or 1.German : topographic name from Middle High German, Middle Low German rink, rinc ‘circle’.Irish (eastern County Cork) : reduced Anglicized form of Gaelic Ó Rinn (see Reen).
Boy/Male
Australian, British, English, French, German, Japanese
Ring; Apple; Peace be with You
Girl/Female
Tamil
Anumika | அநà¯à®‚மிகாÂ
Ring finger
Anumika | அநà¯à®‚மிகாÂ
Surname or Lastname
English
English : variant of Kestel.German : from Middle High German kezzel ‘kettle’, ‘cauldron’, hence a metonymic occupational name for a maker of copper cooking vessels, or alternatively a topographic and habitational name, from the same word in the sense ‘(ring-shaped) hollow’.Dutch and Belgian : habitational name from any of the places so named in the Belgian provinces of Antwerp and Limburg or the Dutch province of North Brabant.
Surname or Lastname
English and German
English and German : variant of Ring 1.Perhaps a Rhenish short form of the Latin personal name Quirinus.
Girl/Female
Tamil
Anamika | அநாமிகா
Ring finger, Virtuous, Free of the limitations imposed by a name
Anamika | அநாமிகா
Surname or Lastname
English, German, and Jewish (Ashkenazic)
English, German, and Jewish (Ashkenazic) : from the Middle English, German, or Yiddish elements gold + ring. As an English or German surname it is most probably a nickname for someone who wore a gold ring. As a Jewish surname it is generally an ornamental name.Scottish : habitational name from Goldring in the bailiary of Kylestewart.The name is found in England as early as 1230, when Thomas Goldring is recorded as holding property in Essex and Hertfordshire. The name was quite common in London, Sussex, and Hampshire from early times, and descendants of these bearers are now also well established in Canada. The first known bearer in Scotland is Thomas of Goldringe, who held land in Prestwick in 1511.
Surname or Lastname
English
English : from the Old English personal name Hringwulf.German : from a short form of a Germanic personal name based on hring ‘ring’.German : metonymic occupational name for a ring maker (see Ringler).German : altered spelling of Ringel, an Old Prussian personal name.
Boy/Male
Tamil
Ramachudamaniprada | ரமசஂதாநீபà¯à®°à®¤à®¾
Deliverer of ramas ring
Ramachudamaniprada | ரமசஂதாநீபà¯à®°à®¤à®¾
Girl/Female
Tamil
Mudrika | மூதà¯à®°à®¿à®•à®¾
Ring
Mudrika | மூதà¯à®°à®¿à®•à®¾
Surname or Lastname
English (of Norman origin)
English (of Norman origin) : from the Old French personal name Reinger, Rainger, composed of the Germanic elements ragin ‘advice’, ‘counsel’ + gÄr, gÄ“r ‘spear’, ‘lance’.English : occupational name for a maker of rings (see Ring 1) or for a bell ringer, from Middle English ring(en) ‘to ring’, Old English hringan.German : occupational name for a turner, someone who made objects by rotating them on a lathe or wheel.
Surname or Lastname
English
English : variant of Hurst.Jewish (Ashkenazic) : ornamental name or nickname from Polish herszt ‘ringleader’, ‘chieftain’.
Surname or Lastname
English
English : habitational name from places in Cumbria, Lincolnshire, and Northamptonshire. The first gets its name from Old English HaferingtÅ«n ‘settlement (Old English tÅ«n) associated with someone called Hæfer’, a byname meaning ‘he-goat’. The second probably meant ‘settlement (Old English tÅ«n) of someone called Hæring’. Alternatively, the first element may have been Old English hæring ‘stony place’ or hÄring ‘gray wood’. The last, recorded in Domesday Book as Arintone and in 1184 as Hederingeton, is most probably named with an unattested Old English personal name, Heathuhere.Irish (County Kerry and the West) : adopted as an Anglicized form of Gaelic Ó hArrachtáin ‘descendant of Arrachtán’, a personal name from a diminutive of arrachtach ‘mighty’, ‘powerful’.Irish (County Kerry) : adopted as an Anglicized form of Gaelic Ó hIongardail, later Ó hUrdáil, ‘descendant of Iongardal’.Irish : reduced Anglicized form of Gaelic Ó hOireachtaigh ‘descendant of Oireachtach’, a byname meaning ‘member of the assembly’ or ‘frequenting assemblies’.
Boy/Male
English
Ring.
Boy/Male
Tamil
Sitadevi | ஸீதாதேவீ
Mudrapradayaka deliverer of the ring of Sita
Sitadevi | ஸீதாதேவீ
Girl/Female
Muslim
A ring
Surname or Lastname
English
English : patronymic from Dear 1.German : probably a variant of Döring (see Doering).
Surname or Lastname
English
English : of uncertain origin. It is first attested in Norwich in 1259 as Ringerose, and later forms show no significant variantion. Unless it had already been drastically altered by folk etymology at that early date, it is probably from Middle English ring ‘ring’ + rose ‘rose’, but if so the original meaning is far from clear.
WEIERSTRASS RING
WEIERSTRASS RING
Boy/Male
American, Anglo, Bengali, British, Celebrity, English, French, Gaelic, Gujarati, Hindu, Indian, Jamaican, Marathi, Sanskrit, Tamil
Variant of the English County Name Devon; Servant of God; Divine; Like a God; Resembling a God; Worshiper of the God Dumnonos
Female
Hebrew
(× ×„×¢Ö¸×”) Hebrew name NO'AH means "motion." In the bible, this is the name of a daughter of Zelophehad.
Boy/Male
Indian
Famous pass
Girl/Female
Muslim
Victorious, Knowledgeable
Female
English
Variant spelling of English Charlene, SHARLEEN means "man."
Girl/Female
Teutonic
Refuge in war.
Boy/Male
Indian, Traditional
Lord Siva
Boy/Male
Biblical
A wise man.
Boy/Male
American, Australian, British, English, Hebrew, Irish, Latin
Supplanter; He who Supplants; Heaney; Literature; Lyrical; Beauty; Ethical
Boy/Male
American, Australian, British, English, French, German
God's Protection; Variant of Anseim; Introduced from Germany by 11th Century St Anselm; Adherent of a Nobleman
WEIERSTRASS RING
WEIERSTRASS RING
WEIERSTRASS RING
WEIERSTRASS RING
WEIERSTRASS RING
n.
A contagious affection of the skin due to the presence of a vegetable parasite, and forming ring-shaped discolored patches covered with vesicles or powdery scales. It occurs either on the body, the face, or the scalp. Different varieties are distinguished as Tinea circinata, Tinea tonsurans, etc., but all are caused by the same parasite (a species of Trichophyton).
n.
One who, or that which, rings; especially, one who rings chimes on bells.
a.
Ring-streaked.
n.
A light sail set abaft and beyong the leech of a boom-and-gaff sail; -- called also ringsail.
n.
The ring-necked duck.
a.
Having circular streaks or lines on the body; as, ring-streaked goats.
n.
The ringed dotterel, or ring plover.
n.
A game in which the object is to toss a ring so that it will catch upon an upright stick.
n.
See Ringtail, 2.
adv.
In a ringing manner.
n.
Any one of several species of small plovers of the genus Aegialitis, having a ring around the neck. The ring is black in summer, but becomes brown or gray in winter. The semipalmated plover (Ae. semipalmata) and the piping plover (Ae. meloda) are common North American species. Called also ring plover, and ring-necked plover.
a.
Having the lips widely separated and gaping like an open mouth; as a ringent bilabiate corolla.
pl.
of Ringman
a.
Wearning a wedding ring; hence, lawfully wedded.
n.
A small ring; a small circle; specifically, a fairy ring.
n.
One in charge of the performances (as of horses) within the ring in a circus.
a.
Encircled or marked with, or as with, a ring or rings.
n.
The ring finger.
a.
Having a well defined ring of color around the neck.