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Study of space and shapes locally given by a convergent power series
Geometric function theory is the study of geometric properties of analytic functions. A fundamental result in the theory is the Riemann mapping theorem
Geometric_function_theory
Topics referred to by the same term
function and its degree of approximation Geometric function theory, the study of geometric properties of analytic functions This disambiguation page lists mathematics
Function_theory
Branch of mathematics studying functions of a complex variable
traditionally known as the theory of functions of a complex variable, is the branch of mathematical analysis that investigates functions of a complex variable
Complex_analysis
Mathematical theory
In mathematics, the geometric Langlands correspondence relates algebraic geometry and representation theory. It is a reformulation of the Langlands correspondence
Geometric Langlands correspondence
Geometric_Langlands_correspondence
Study of geometric properties of sets through measure theory
mathematics, geometric measure theory (GMT) is the study of geometric properties of sets (typically in Euclidean space) through measure theory. It allows
Geometric_measure_theory
Area in mathematics devoted to the study of finitely generated groups
Geometric group theory is an area in mathematics devoted to the study of finitely generated groups via exploring the connections between algebraic properties
Geometric_group_theory
Concept in algebraic geometry
In mathematics, geometric invariant theory (or GIT) is a method for constructing quotients by group actions in algebraic geometry, used to construct moduli
Geometric_invariant_theory
Carathéodory kernel theorem is a result in complex analysis and geometric function theory established by the Greek mathematician Constantin Carathéodory
Carathéodory_kernel_theorem
Functions in mathematics
mathematical physics and the theory of stochastic processes, a harmonic function is a twice continuously differentiable function f : U → R {\displaystyle
Harmonic_function
Mathematical function that preserves angles
ISBN 978-0-226-87375-6. Ahlfors, Lars V. (1973), Conformal invariants: topics in geometric function theory, New York: McGraw–Hill Book Co., MR 0357743 Constantin Carathéodory
Conformal_map
Complex-differentiable (mathematical) function
the seminorms being the suprema on compact subsets. From a geometric perspective, a function f {\displaystyle f} is holomorphic at z 0 {\displaystyle
Holomorphic_function
Finnish mathematician (1907–1996)
ISBN 0-07-000657-1 Ahlfors, Lars V. Conformal invariants. Topics in geometric function theory. Reprint of the 1973 original. With a foreword by Peter Duren
Lars_Ahlfors
American domestic terrorist (1942–2023)
Michigan, Kaczynski specialized in complex analysis, specifically geometric function theory. Professor Peter Duren said of Kaczynski, "He was an unusual person
Ted_Kaczynski
Theorem about the range of an analytic function
punctured plane by the unit disc. This function is explicitly constructed in the theory of elliptic functions. If f {\textstyle f} omits two values, then
Picard_theorem
Characteristic property of holomorphic functions
G. (2001). Geometric function theory and non-linear analysis. Oxford. p. 32. Gray, J. D.; Morris, S. A. (April 1978). "When is a Function that Satisfies
Cauchy–Riemann_equations
computational geometry. Geometric function theory the study of geometric properties of analytic functions. Geometric invariant theory a method for constructing
Glossary of areas of mathematics
Glossary_of_areas_of_mathematics
Type of function in mathematics
an analytic function is a function that is locally represented by a convergent power series. More precisely, a real or complex function is analytic at
Analytic_function
Function in geometric group theory
mathematical field of geometric group theory, a length function is a function that assigns a number to each element of a group. A length function L : G → R+ on
Length_function
Probability distribution
In probability theory and statistics, the geometric distribution is either one of two discrete probability distributions: The probability distribution
Geometric_distribution
Provides integral formulas for all derivatives of a holomorphic function
Série 2 (in French). 7 (3): 265–315. Titchmarsh, E. C. (1939). Theory of functions (2nd ed.). Oxford University Press. "Cauchy integral", Encyclopedia
Cauchy's_integral_formula
Concept of complex analysis
}{\frac {e^{itx}}{x^{2}+1}}\,dx} arises in probability theory when calculating the characteristic function of the Cauchy distribution. It resists the techniques
Residue_theorem
Point of interest for complex multi-valued functions
points at which a multiple-valued function has nontrivial monodromy and an essential singularity. In geometric function theory, unqualified use of the term
Branch_point
Power series with negative powers
follows from the partial fraction form of the function, along with the formula for the sum of a geometric series, 1 z − a = − 1 a ∑ n = 0 ∞ ( z a ) n {\displaystyle
Laurent_series
Statement in complex analysis; formerly the Bieberbach conjecture
Coefficient Bounds in the Theory of Univalent Functions and Nonoverlapping Domains", in Kuhnau, Reiner (ed.), Geometric Function Theory, Handbook of Complex
De_Branges's_theorem
Infinitesimal calculus on functions defined on a geometric algebra
reproduce other mathematical theories including vector calculus, differential geometry, and differential forms. With a geometric algebra given, let a {\displaystyle
Geometric_calculus
Theorem in complex analysis
Goursat), is an important statement about line integrals for holomorphic functions in the complex plane. Essentially, it says that if f ( z ) {\displaystyle
Cauchy's_integral_theorem
Concept in complex analysis
singularity of a complex-valued function of a complex variable. It is the simplest type of non-removable singularity of such a function (see essential singularity)
Zeros_and_poles
Quasiconformal complex image of a circle
terminology which also applied to arcs. In complex analysis and geometric function theory, quasicircles play a fundamental role in the description of the
Quasicircle
Function that applies a set to itself
mathematics, a transformation, transform, or self-map is a function f, usually with some geometrical underpinning, that maps a set X to itself, i.e. f: X →
Transformation_(function)
Second-order partial differential equation
is tied to the fine geometric structure of the boundary. Laplace's equation can also be interpreted in a weak sense. A function u ∈ H l o c 1 ( Ω ) {\displaystyle
Laplace's_equation
1960 by Lars Ahlfors and Lipman Bers in complex analysis and geometric function theory. Contrary to its name, it is not a direct generalization of the
Measurable Riemann mapping theorem
Measurable_Riemann_mapping_theorem
Association of one output to each input
the 19th century in terms of set theory, and this greatly increased the possible applications of the concept. A function is often denoted by a letter such
Function_(mathematics)
Ukrainian-American mathematician
Mathematical Society, for "contributions to value distribution theory, geometric function theory, and other areas of analysis and complex dynamics". He was
Alexandre_Eremenko
American mathematician
Research Institute in 1990. He worked on geometric function theory, differential geometry, the two integrated in a theory of minimal surfaces, isoperimetric
Robert_Osserman
Conformal mappings in complex analysis
Giovanni; Gerretsen, Johan (1969). Lectures on the theory of functions of a complex variable. II: Geometric theory. Wolters-Noordhoff. OCLC 245996162.
Schwarz_triangle_function
Join-meet algebra on matroid flats
. {\displaystyle a\leq x.} Like a geometric lattice, a matroid is endowed with a rank function, but that function maps a set of matroid elements to a
Geometric_lattice
used in complex analysis, particularly in complex dynamics and geometric function theory. External rays were introduced in Douady and Hubbard's study of
External_ray
Attribute of a mathematical function
the residue of a function at a point of its domain is a complex number proportional to the contour integral of a meromorphic function along a path enclosing
Residue_(complex_analysis)
Number of times a curve wraps around a point in the plane
vector calculus, complex analysis, geometric topology, differential geometry, and physics (such as in string theory). Suppose we are given a closed, oriented
Winding_number
discovered by Charles Loewner in 1923 in complex analysis and geometric function theory. Originally introduced for studying slit mappings (conformal mappings
Loewner_differential_equation
Mathematical theorem
G. (2006), "Riemann Mapping Theorem and its Generalizations", Geometric Function Theory, Birkhäuser, pp. 83–108, ISBN 0-8176-4339-7 Lakhtakia, Akhlesh;
Riemann_mapping_theorem
Theorem in complex analysis
(2006), Geometric function theory: explorations in complex analysis, Birkhäuser, ISBN 0-8176-4339-7 Markushevich, A. I. (1977), Theory of functions of a
Carathéodory's theorem (conformal mapping)
Carathéodory's_theorem_(conformal_mapping)
Statement in complex analysis
branches of complex geometry, and become an essential tool in the use of geometric PDE methods in complex geometry. Let D = { z : | z | < 1 } {\displaystyle
Schwarz_lemma
Geometric representation of the complex numbers
axis, is formed by the imaginary numbers. The complex plane allows for a geometric interpretation of complex numbers. Under addition, they add like vectors
Complex_plane
Theorem in complex analysis
poles of a meromorphic function to a contour integral of the function's logarithmic derivative. If f is a meromorphic function inside and on some closed
Argument_principle
Exponentiation, and Coefficient Bounds in the Theory of Univalent Functions and Nonoverlapping Domains". Geometric Function Theory. Handbook of Complex Analysis. Vol
Goodman's_conjecture
Mathematical concept in measure theory
generalization provides insights into measurable functions with applications in real analysis and geometric measure theory. Let E ⊆ R n {\displaystyle E\subseteq
Approximately continuous function
Approximately_continuous_function
Swiss mathematician
– 26 October 2013) was a Swiss mathematician, specializing in geometric function theory. Strebel was born on 20 April 1921 in Wohlen, Aargau. received
Kurt_Strebel
Concept in complex analysis
versions of Cauchy integral theorem, an underpinning result of Cauchy function theory, which makes heavy use of path integrals, gives sufficient conditions
Antiderivative (complex analysis)
Antiderivative_(complex_analysis)
Theory of subatomic structure
diagram, and the dual gauge theory can be constructed using brane tiling and quiver gauge theories. In this context, the geometric properties of the cone determine
String_theory
Finnish mathematician
2007) was a Finnish mathematician, known for his research on geometric function theory. Heinonen, whose father was a lumberjack and local politician
Juha_Heinonen
Area formula from geometric measure theory
In geometric measure theory the area formula relates the Hausdorff measure of the image of a Lipschitz map, while accounting for multiplicity, to the integral
Area formula (geometric measure theory)
Area_formula_(geometric_measure_theory)
Physical theory with fields invariant under the action of local "gauge" Lie groups
understood as a function of a certain parameter, the output of which is always the same). Gauge theories are important as the successful field theories explaining
Gauge_theory
One of six awards by the Wolf Foundation
seminal discoveries and the creation of powerful new methods in geometric function theory. Oscar Zariski United States creator of the modern approach to
Wolf_Prize_in_Mathematics
Mathematical function with no sudden changes
Equicontinuity Geometric continuity Parametric continuity Classification of discontinuities Coarse function Continuous function (set theory) Continuous stochastic
Continuous_function
Field of higher mathematics
far back as Hodge theory. More recently, it refers largely to the use of nonlinear partial differential equations to study geometric and topological properties
Geometric_analysis
French mathematician (1893–1948)
Appliquées. 5: 19–66. Noguchi, Junjiro; Ochiai, Takushiro (1990). Geometric function theory in several complex variables. Providence RI: American Mathematical
André_Bloch_(mathematician)
1982) was a Soviet mathematician who worked on complex function theory and geometric function theory. Jointly with Isaak Milin, he proved the Lebedev–Milin
Nikolai_Andreevich_Lebedev
Theorem about zeros of holomorphic functions
(1978). Functions of One Complex Variable I. Springer-Verlag New York. ISBN 978-0-387-90328-6. Titchmarsh, E. C. (1939). The Theory of Functions (2nd ed
Rouché's_theorem
Recipe for constructing a quantum analog of a classical physical theory
mathematical physics, geometric quantization is a mathematical approach to defining a quantum theory corresponding to a given classical theory. It attempts to
Geometric_quantization
American mathematician
professor there in 1997. Bishop is known for his contributions to geometric function theory, Kleinian groups, complex dynamics, and computational geometry;
Christopher_J._Bishop
Mathematical theorem in complex analysis
in complex analysis states that if f {\displaystyle f} is a holomorphic function, then the modulus | f | {\displaystyle |f|} cannot exhibit a strict maximum
Maximum_modulus_principle
Three-dimensional fractal
names: authors list (link) Iwaniec, Tadeusz; Martin, Gaven (2001). Geometric function theory and non-linear analysis. Oxford Mathematical Monographs. The Clarendon
Menger_sponge
Conjectures connecting number theory and geometry
and function fields. The geometric Langlands program, suggested by Gérard Laumon following ideas of Vladimir Drinfeld, arises from a geometric reformulation
Langlands_program
Group theory function
In the mathematical subject of geometric group theory, a Dehn function, named after Max Dehn, is an optimal function associated to a finite group presentation
Dehn_function
Generalized function whose value is zero everywhere except at zero
compactly supported functions f. Using the coarea formula from geometric measure theory, one can also define the composition of the delta function with a submersion
Dirac_delta_function
American mathematician (1935–2020)
function theory and functional analysis, including Hardy spaces, schlicht functions, harmonic analysis, geometric function theory, potential theory,
Peter_Duren
N-th root of the product of n numbers
In mathematics, the geometric mean (also known as the mean proportional) is a mean or average which indicates a central tendency of a finite collection
Geometric_mean
Point minimizing sum of distances to given points
In geometry, the geometric median of a discrete point set in a Euclidean space is the point minimizing the sum of distances to the sample points. This
Geometric_median
Theorem in complex analysis
Liouville's theorem states that every bounded entire function must be constant. That is, every holomorphic function f {\displaystyle f} for which there exists a
Liouville's theorem (complex analysis)
Liouville's_theorem_(complex_analysis)
Branch of mathematics
understood as geometric objects since Klein's Erlangen programme. Geometric group theory studies group actions on objects that are regarded as geometric (significantly
Geometry
Theory of behavioral economics
prospect theory inverse s-shaped graph also could lead to limitations due to it possibly being discontinuous at that point and having a geometric violation
Prospect_theory
Theorem on holomorphic functions
→ C {\displaystyle f:U\to \mathbb {C} } is a non-constant holomorphic function, then f {\displaystyle f} is an open map (i.e. it sends open subsets of
Open mapping theorem (complex analysis)
Open_mapping_theorem_(complex_analysis)
Bijection of a set using properties of shapes in space
In mathematics, a geometric transformation is any bijection of a set to itself (or to another such set) with some salient geometrical underpinning, such
Geometric_transformation
Process in geometric function theory
mathematics, conformal welding (sewing or gluing) is a process in geometric function theory for producing a Riemann surface by joining together two Riemann
Conformal_welding
Mathematical function of two positive real arguments
means. The arithmetic–geometric mean is used in fast algorithms for exponential, trigonometric functions, and other special functions, as well as some mathematical
Arithmetic–geometric_mean
Analytic function in mathematics
elsewhere. The Riemann zeta function plays a pivotal role in analytic number theory and has applications in physics, probability theory, and applied statistics
Riemann_zeta_function
Mathieu function Mittag-Leffler function Painlevé transcendents Parabolic cylinder function Arithmetic–geometric mean Ackermann function: in the theory of
List of mathematical functions
List_of_mathematical_functions
Method of mathematical integration
that arise in probability theory. The term Lebesgue integration can mean either the general theory of integration of a function with respect to a general
Lebesgue_integral
Function that is continuous everywhere but differentiable nowhere
overturning several proofs that relied on geometric intuition and vague definitions of smoothness. These types of functions were disliked by contemporaries. For
Weierstrass_function
University Press, ISBN 978-0-521-461955 Krantz, Steven G. (2005), Geometric Function Theory: Explorations in Complex Analysis, Springer, pp. 127–128, ISBN 0817643397
Hopf_lemma
Simply connected Riemann surface is equivalent to an open disk, complex plane, or sphere
Umberto; Gray, Jeremy (2013), Hidden Harmony—Geometric Fantasies: The Rise of Complex Function Theory, Sources and Studies in the History of Mathematics
Uniformization_theorem
Fourier transform of the probability density function
In probability theory and statistics, the characteristic function of any real-valued random variable completely defines its probability distribution. If
Characteristic function (probability theory)
Characteristic_function_(probability_theory)
proof-theoretically tractable. Geometric logic is capable of expressing many mathematical theories and has close connections to topos theory. A theory of first-order
Geometric_logic
Sum of an (infinite) geometric progression
matrix-valued geometric series, function-valued geometric series, p {\displaystyle p} -adic number geometric series, and most generally geometric series of
Geometric_series
Matrix used in complex analysis
In complex analysis and geometric function theory, the Grunsky matrices, or Grunsky operators, are infinite matrices introduced in 1939 by Helmut Grunsky
Grunsky_matrix
Regularity in sensory qualia or abstract ideas
for regularities, and the output of any function is a mathematical pattern. Similarly in the sciences, theories explain and predict regularities in the
Pattern
Theorem
In complex analysis, a complex-valued function f {\displaystyle f} of a complex variable z {\displaystyle z} : is said to be holomorphic at a point a {\displaystyle
Analyticity of holomorphic functions
Analyticity_of_holomorphic_functions
Integral criterion for holomorphy
criterion for proving that a function is holomorphic. Morera's theorem states that a continuous, complex-valued function f defined on an open set D in
Morera's_theorem
Formulation of classical mechanics
\ S=\int {\mathcal {L}}\ \mathrm {d} t+~{\mathsf {some\ constant}}~} Geometrical surfaces of constant action are perpendicular to system trajectories
Hamilton–Jacobi_equation
Mathematics award
Williamson – "For pioneering work in geometric representation theory, including the development of Hodge theory for Soergel bimodules and the proof of
Breakthrough Prize in Mathematics
Breakthrough_Prize_in_Mathematics
ISSN 1083-6489. Ahlfors, Lars V. (1973). Conformal invariants: topics in geometric function theory. Series in Higher Mathematics. McGraw-Hill. ISBN 978-0-07-000659-1
Conformal_radius
Branch of mathematical analysis
Florida State University Sorin D. Gal (2004) Introduction to the Geometric Function theory of Hypercomplex variables, Nova Science Publishers, ISBN 1-59033-398-5
Hypercomplex_analysis
Ernst Witt. Helmut Grunsky German, worked in complex analysis and geometric function theory. He introduced Grunsky's theorem and the Grunsky inequalities
List_of_cryptographers
Mathematical framework to model epistemic uncertainty
The theory of belief functions, also referred to as evidence theory or Dempster–Shafer theory (DST), is a general framework for reasoning with uncertainty
Dempster–Shafer_theory
Special mathematical function defined as sin(x)/x
function is often called the sampling function, indicated as Sa(x). In digital signal processing and information theory, the normalized sinc function
Sinc_function
American mathematician
Coefficient Bounds in the Theory of Univalent Functions and Nonoverlapping Domains", in Kuhnau, Reiner (ed.), Geometric Function Theory, Handbook of Complex
Adolph_Winkler_Goodman
Branch of mathematics studying (smooth) functions of manifolds
not homeomorphic. This was the origin of simple homotopy theory. The use of the term geometric topology to describe these seems to have originated rather
Geometric_topology
Has no other singularities close to it
complex number z 0 {\displaystyle z_{0}} is an isolated singularity of a function f {\displaystyle f} if there exists an open disk D {\displaystyle
Isolated_singularity
S-shaped curve
{x}{2}}\right),} which ties the logistic function into the logistic distribution. Geometrically, the hyperbolic tangent function is the hyperbolic angle on the
Logistic_function
GEOMETRIC FUNCTION-THEORY
GEOMETRIC FUNCTION-THEORY
Surname or Lastname
English
English : according to Reaney this is a nickname from an unattested Old English word cybbe meaning ‘clumsy’ or ‘thickset’. Reaney’s speculation is apparently based on taking the Middle English word kibble ‘cudgel’ as a diminutive of an unattested Old English word. Corresponding personal names have been postulated for the place names Kibworth (‘enclosure of a man called Cybba’) and Kibblesworth (‘enclosure of a man called Cybbel’); so, in theory, the surname could be a reflex of these Old English personal names.North German : nickname for a cantankerous person, from Middle Low German, Middle High German kiven ‘to quarrel’.
Surname or Lastname
South German
South German : occupational name for an official in charge of the legal auction of property confiscated in default of a fine; such a sale was known in Middle High German as a gant (from Italian incanto, a derivative of Late Latin inquantare ‘to auction’, from the phrase In quantum? ‘To how much (is the price raised)?’).German : metonymic occupational name for a cooper, from Middle High German ganter, kanter ‘barrel rack’.German : variant of Gander 3.English : occupational name for a glover, from Old French gantier, an agent derivative of gant ‘glove’ (see Gant).
Surname or Lastname
English and Scottish
English and Scottish : topographic name for someone who lived by a patch of wet ground overgrown with brushwood, northern Middle English kerr (Old Norse kjarr). A legend grew up that the Kerrs were left-handed, on theory that the name is derived from Gaelic cearr ‘wrong-handed’, ‘left-handed’.Irish : see Carr.This surname has also absorbed examples of German Kehr.
Girl/Female
Afghan, Arabic, Australian, Indian, Muslim
Fiction; Romance; Story
Biblical
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Girl/Female
Tamil
Ankshika | அஂகà¯à®·à¯€à®•à®¾
It’s derived from the root word - anksh that means a fraction. Ankshika means the fraction of the cosmos
Ankshika | அஂகà¯à®·à¯€à®•à®¾
Surname or Lastname
English
English : from a short form of the personal names Giles, Julian, or William. In theory the name would have a soft initial when derived from the first two of these, and a hard one when from William or from the other possibilities discussed in 2–4 below. However, there has been much confusion over the centuries.Northern English : topographic name for someone who lived by a ravine or deep glen, Middle English gil(l), Old Norse gil ‘ravine’.Scottish and Irish : reduced Anglicized form of Gaelic Mac Gille (Scottish), Mac Giolla (Irish), patronymics from an occupational name for a servant or a short form of the various personal names formed by attaching this element to the name of a saint. See McGill. The Old Norse personal name Gilli is probably of this origin, and may lie behind some examples of the name in northern England.Scottish and Irish : reduced Anglicized form of Gaelic Mac An Ghoill (see Gall 1).Norwegian : habitational name from any of three farmsteads in western Norway named Gil, from Old Norse gil ‘ravine’.Dutch : cognate of Giles.Jewish (Israeli) : ornamental name from Hebrew gil ‘joy’.German : from a vernacular short form of the medieval personal name Aegidius (see Gilger).Indian (Panjab) : Sikh name, probably from Panjabi gil ‘moisture’, also meaning ‘prosperity’. There is a Jat tribe that bears this name; the Ramgarhia Sikhs also have a clan called Gill.
Boy/Male
Indian
Friction
Boy/Male
Buddhist, Indian, Japanese
Mysterious Function
Surname or Lastname
English
English : nickname from the animal, Middle English catte ‘cat’. The word is found in similar forms in most European languages from very early times (e.g. Gaelic cath, Slavic kotu). Domestic cats were unknown in Europe in classical times, when weasels fulfilled many of their functions, for example in hunting rodents. They seem to have come from Egypt, where they were regarded as sacred animals.English : from a medieval female personal name, a short form of Catherine.Variant spelling of German and Dutch Katt.
Girl/Female
Bengali, Indian
Fraction of Time
Boy/Male
French Greek
Cyrano de Bergerac was a seventeenth-century soldier and science-fiction writer.
Surname or Lastname
English
English : topographic name for someone who lived by the gates of a medieval walled town. The Middle English singular gate is from the Old English plural, gatu, of geat ‘gate’ (see Yates). Since medieval gates were normally arranged in pairs, fastened in the center, the Old English plural came to function as a singular, and a new Middle English plural ending in -s was formed. In some cases the name may refer specifically to the Sussex place Eastergate (i.e. ‘eastern gate’), known also as Gates in the 13th and 14th centuries, when surnames were being acquired.Americanized spelling of German Götz (see Goetz).Translated form of French Barrière (see Barriere).In New England, Gates was the preferred English version of the name of an extensive French family, called Barrière dit Langevin.
Surname or Lastname
English (mainly Gloucestershire), Dutch, and German (also Türk)
English (mainly Gloucestershire), Dutch, and German (also Türk) : from Middle English, Old French turc, Middle High and Low German Turc ‘Turk’, from Turkish türk. In theory this could be an ethnic name but, both in England and northwest Europe, it is generally a nickname for a person with black hair and a swarthy complexion or a cruel, rowdy, or unruly person. The Dutch and German surname also represents a house name, derived from the use of a picture of a Turk as a house sign. It is also found as a nickname for someone who had taken part in the wars against the Turks.English : from a medieval personal name, a back-formation from Turkel, misanalyzed as containing the Old French diminutive suffix -el.Scottish : reduced Anglicized form of Gaelic Mac Tuirc, a patronymic from the byname Torc ‘boar’.Jewish (Ashkenazic) : ethnic name denoting someone from Turkey or anywhere in the Ottoman Empire, or a nickname for someone thought to resemble a Turk.Americanized form of the Greek ethnic name Tourkos ‘Turk’. See also Turco.
Boy/Male
Greek
Greek surname. Euclid was an early developer of geometry theories.
Girl/Female
Indian
It’s derived from the root word - anksh that means a fraction. Ankshika means the fraction of the cosmos
Girl/Female
Hindu, Indian
Fraction of the Cosmos
Surname or Lastname
English
English : unexplained. It may be a variant of a medieval name, Preville, a habitational name from a Norman place named with the elements pré ‘meadow’ + ville ‘settlement’. However, this theory is not supported by evidence of early forms.
Male
German
Old German name, GOMERIC means "man-power."
Surname or Lastname
English
English : topographic name for someone who lived by a watercourse or road junction, Old English gelǣt, or a habitational name from Leat in Devon, or The Leete in Essex, named with this element.
GEOMETRIC FUNCTION-THEORY
GEOMETRIC FUNCTION-THEORY
Boy/Male
Arabic
Grace; Favour
Girl/Female
English Latin
or Lora referring to the laurel tree or sweet bay tree symbolic of honor and victory.
Boy/Male
Greek
Shining.
Boy/Male
Irish
From the river island.
Surname or Lastname
English
English : topographic name for someone who lived in a short, straight valley, from Middle English combe (see Coombe), + the suffix -er denoting an inhabitant.Americanized spelling of German Kummer.
Girl/Female
Arabic, Muslim
Brave
Boy/Male
Arabic, Hebrew, Hindu, Indian, Marathi
Good Friend
Girl/Female
Tamil
Paramita | பராமிதா
Wisdom
Boy/Male
Hindu, Indian, Marathi, Tamil
God Sivan
Boy/Male
Latin
Conqueror.
GEOMETRIC FUNCTION-THEORY
GEOMETRIC FUNCTION-THEORY
GEOMETRIC FUNCTION-THEORY
GEOMETRIC FUNCTION-THEORY
GEOMETRIC FUNCTION-THEORY
n.
The act of anointing, smearing, or rubbing with an unguent, oil, or ointment, especially for medical purposes, or as a symbol of consecration; as, mercurial unction.
a.
Pertaining to geometry.
a.
Pertaining to, or connected with, a function or duty; official.
v. t.
To sell by auction.
n.
The place or point of union, meeting, or junction; specifically, the place where two or more lines of railway meet or cross.
v. i.
To investigate or apprehend geometrical quantities or laws; to make geometrical constructions; to proceed in accordance with the principles of geometry.
n.
The act of feigning, inventing, or imagining; as, by a mere fiction of the mind.
n.
A quantity so connected with another quantity, that if any alteration be made in the latter there will be a consequent alteration in the former. Each quantity is said to be a function of the other. Thus, the circumference of a circle is a function of the diameter. If x be a symbol to which different numerical values can be assigned, such expressions as x2, 3x, Log. x, and Sin. x, are all functions of x.
pl.
of Geometry
a.
Alt. of Geometrical
n.
The act of joining, or the state of being joined; union; combination; coalition; as, the junction of two armies or detachments; the junction of paths.
n.
The appropriate action of any special organ or part of an animal or vegetable organism; as, the function of the heart or the limbs; the function of leaves, sap, roots, etc.; life is the sum of the functions of the various organs and parts of the body.
v. t.
To supply with an organ or organs having a special function or functions.
a.
Pertaining to, or according to the rules or principles of, geometry; determined by geometry; as, a geometrical solution of a problem.
n.
Any species of geometrid moth; a geometrid.
n.
The things sold by auction or put up to auction.
a.
Of or pertaining to aerometry; as, aerometric investigations.
v. t.
To give sanction to; to ratify; to confirm; to approve.
a.
Pertaining to the function of an organ or part, or to the functions in general.
v. t.
The act of uniting, or the state of being united; junction.