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  • Y Complex
  • Real estate complex in Yangon, Myanmar

    Y Complex is a US$300 million (equivalent to $410.54 million in 2025) real estate development in Yangon, Myanmar. It is being built on a plot measuring

    Y Complex

    Y_Complex

  • Tachycardia
  • Heart rate exceeding normal resting rate

    wide complex based on the QRS complex. Equal or less than 0.1s for narrow complex. Presented in order of most to least common, they are: Narrow complex Sinus

    Tachycardia

    Tachycardia

    Tachycardia

  • Complex number
  • Number with a real and an imaginary part

    non-zero complex number z = x + y i {\displaystyle z=x+yi} equals w z = w z ¯ | z | 2 = ( u + v i ) ( x − i y ) x 2 + y 2 = u x + v y x 2 + y 2 + v x − u y x

    Complex number

    Complex number

    Complex_number

  • Y-12 National Security Complex
  • US Department of Energy facility in Oak Ridge, Tennessee, US

    The Y-12 National Security Complex is a United States Department of Energy National Nuclear Security Administration facility located in Oak Ridge, Tennessee

    Y-12 National Security Complex

    Y-12 National Security Complex

    Y-12_National_Security_Complex

  • Split-complex number
  • Reals with an extra square root of +1 adjoined

    split-complex number has two real number components x and y, and is written z = x + y j . {\displaystyle z=x+yj.} The conjugate of z is z ∗ = x − y j .

    Split-complex number

    Split-complex_number

  • Complex analysis
  • Branch of mathematics studying functions of a complex variable

    y)+iv(x,y),} where x , y , u ( x , y ) , v ( x , y ) {\displaystyle x,y,u(x,y),v(x,y)} are all real-valued. In other words, a complex function f : C → C {\displaystyle

    Complex analysis

    Complex analysis

    Complex_analysis

  • Euler's formula
  • Complex exponential in terms of sine and cosine

    for complex arguments x. For example, letting x = iy, we have: cos ⁡ i y = e − y + e y 2 = cosh ⁡ y , sin ⁡ i y = e − y − e y 2 i = e y − e − y 2 i =

    Euler's formula

    Euler's formula

    Euler's_formula

  • Complex plane
  • Geometric representation of the complex numbers

    vertical y-axis, called the imaginary axis, is formed by the imaginary numbers. The complex plane allows for a geometric interpretation of complex numbers

    Complex plane

    Complex plane

    Complex_plane

  • Exponential function
  • Mathematical function, denoted exp(x) or e^x

    provides the decomposition of complex exponentials into real and imaginary parts: e x + i y = e x e i y = e x cos ⁡ y + i e x sin ⁡ y . {\displaystyle

    Exponential function

    Exponential function

    Exponential_function

  • Cauchy–Riemann equations
  • Characteristic property of holomorphic functions

    respectively, of a complex-valued function f ( z ) = f ( x + i y ) = u ( x , y ) + i v ( x , y ) {\displaystyle f(z)=f(x+iy)=u(x,y)+iv(x,y)} of a complex variable

    Cauchy–Riemann equations

    Cauchy–Riemann equations

    Cauchy–Riemann_equations

  • Atan2
  • Arctangent function with two arguments

    phase or angle) of the complex number x + i y . {\displaystyle x+iy.} (The argument of a function and the argument of a complex number, each mentioned

    Atan2

    Atan2

    Atan2

  • Dot product
  • Algebraic operation on coordinate vectors

    * Y, dim), and similar code as Matlab Intel oneAPI Math Kernel Library real p?dot dot = sub(x)'*sub(y); complex p?dotc dotc = conjg(sub(x)')*sub(y) Cauchy–Schwarz

    Dot product

    Dot_product

  • CW complex
  • Type of topological space

    In mathematics, and specifically in topology, a CW complex (also cellular complex or cell complex) is a topological space that is built by gluing together

    CW complex

    CW_complex

  • Lambert W function
  • Multivalued function in mathematics

    − W 0 ( Y e Y ) = Y − W 0 ( Y e Y ) for  Y < − 1 , W 0 ( Y e Y ) − W − 1 ( Y e Y ) = Y − W − 1 ( Y e Y ) for  − 1 < Y < 0. {\displaystyle X(Y

    Lambert W function

    Lambert W function

    Lambert_W_function

  • Holomorphic function
  • Complex-differentiable (mathematical) function

    write ⁠ f ( z ) = f ( x + i y ) = u ( x , y ) + i v ( x , y ) {\displaystyle f(z)=f(x+iy)=u(x,y)+iv(x,y)} ⁠ and then the complex derivative of the function

    Holomorphic function

    Holomorphic function

    Holomorphic_function

  • Argument (complex analysis)
  • Angle of complex number about real axis

    In mathematics (particularly in complex analysis), the argument of a complex number z, denoted arg(z), is the angle between the positive real axis and

    Argument (complex analysis)

    Argument (complex analysis)

    Argument_(complex_analysis)

  • Complex manifold
  • Manifold

    differential geometry and complex geometry, a complex manifold or a complex analytic manifold is a manifold with a complex structure, that is an atlas

    Complex manifold

    Complex manifold

    Complex_manifold

  • Sine and cosine
  • Fundamental trigonometric functions

    \\\cos z&=\cos x\cosh y-i\sin x\sinh y.\end{aligned}}} Sine and cosine are used to connect the real and imaginary parts of a complex number with its polar

    Sine and cosine

    Sine and cosine

    Sine_and_cosine

  • Complex post-traumatic stress disorder
  • Mental disorder associated with trauma

    Complex post-traumatic stress disorder (C-PTSD, CPTSD, or cPTSD) is a stress-related mental disorder generally occurring in response to complex traumas:

    Complex post-traumatic stress disorder

    Complex_post-traumatic_stress_disorder

  • Koszul complex
  • Construction in homological algebra

    called the Koszul complex of R with respect to x, as in #Definition. The Koszul complex for a pair ( x , y ) ∈ R 2 {\displaystyle (x,y)\in R^{2}} is 0 →

    Koszul complex

    Koszul_complex

  • Yoshinobu Launch Complex
  • Japanese launch complex

    Launch Complex (abbreviated LA-Y) is a rocket launch site at the Tanegashima Space Center on Tanegashima island in Japan. The Yoshinobu Launch Complex was

    Yoshinobu Launch Complex

    Yoshinobu Launch Complex

    Yoshinobu_Launch_Complex

  • Complex modulus
  • Topics referred to by the same term

    Complex modulus may refer to: Modulus of complex number, in mathematics, the norm or absolute value, of a complex number: | x + i y | = x 2 + y 2 {\displaystyle

    Complex modulus

    Complex_modulus

  • Copper peptide GHK-Cu
  • Chemical compound

    Copper peptide GHK-Cu is a naturally occurring copper complex of the tripeptide glycyl-L-histidyl-L-lysine. The tripeptide has strong affinity for copper(II)

    Copper peptide GHK-Cu

    Copper peptide GHK-Cu

    Copper_peptide_GHK-Cu

  • CAAT box
  • Distinct pattern of nucleotides in molecular biology

    change in NF-Y encoding genes in plants, they subsequently have a large range of potential trimeric complexes. For example, in Arabidopsis, 36 NF-Y transcription

    CAAT box

    CAAT_box

  • Inner product space
  • Vector space with generalized dot product

    + y , x + y ⟩ = ⟨ x , x ⟩ + 2 ⟨ x , y ⟩ + ⟨ y , y ⟩ . {\displaystyle \langle x+y,x+y\rangle =\langle x,x\rangle +2\langle x,y\rangle +\langle y,y\rangle

    Inner product space

    Inner product space

    Inner_product_space

  • Absolute value
  • Distance from zero to a number

    Pythagorean theorem: for any complex number z = x + i y , {\displaystyle z=x+iy,} where x {\displaystyle x} and y {\displaystyle y} are real numbers, the absolute

    Absolute value

    Absolute value

    Absolute_value

  • Complex logarithm
  • Logarithm of a complex number

    of a nonzero complex number z = x + y i {\displaystyle z=x+yi} is z = r e i θ {\displaystyle z=re^{i\theta }} , where r = | z | = x 2 + y 2 {\textstyle

    Complex logarithm

    Complex logarithm

    Complex_logarithm

  • Tesla Model Y
  • Electric compact crossover SUV

    The Tesla Model Y is a battery electric compact crossover SUV produced by Tesla, Inc. since 2020. Presented in March 2019 as the company's fifth production

    Tesla Model Y

    Tesla Model Y

    Tesla_Model_Y

  • Cotangent complex
  • Construct in algebraic geometry

    schemes. If f : X → Y {\displaystyle f:X\to Y} is a morphism of geometric or algebraic objects, the corresponding cotangent complex L X / Y ∙ {\displaystyle

    Cotangent complex

    Cotangent_complex

  • Function (mathematics)
  • Association of one output to each input

    \{(x,y)\mid x\in X,y\in Y\}} ∀ x ∈ X , ∃ yY , ( x , y ) ∈ R {\displaystyle \forall x\in X,\exists y\in Y,\left(x,y\right)\in R\qquad } ( x , y ) ∈ R

    Function (mathematics)

    Function_(mathematics)

  • Bessel function
  • Family of solutions to related differential equations

    valid: Y − n ( x ) = ( − 1 ) n Y n ( x ) . {\displaystyle Y_{-n}(x)=(-1)^{n}Y_{n}(x).} Both Jα(x) and Yα(x) are holomorphic functions of x on the complex plane

    Bessel function

    Bessel function

    Bessel_function

  • Logarithm
  • Mathematical function, inverse of an exponential function

    z is (considered as) a complex number. A complex number is commonly represented as z = x + iy, where x and y are real numbers and i is an imaginary unit

    Logarithm

    Logarithm

    Logarithm

  • Complex conjugate
  • Fundamental operation on complex numbers

    the real numbers fixed are the identity map and complex conjugation. Once a complex number z = x + y i {\displaystyle z=x+yi} or z = r e i θ {\displaystyle

    Complex conjugate

    Complex conjugate

    Complex_conjugate

  • Antilinear map
  • Conjugate homogeneous additive map

    {\displaystyle f:V\to W} between two complex vector spaces is said to be antilinear or conjugate-linear if f ( x + y ) = f ( x ) + f ( y )  (additivity)  f ( s x

    Antilinear map

    Antilinear_map

  • Natural logarithm
  • Logarithm to the base of the mathematical constant e

    = 1 , ln ⁡ ( x y ) = ln ⁡ x + ln ⁡ y for  x > 0 and  y > 0 , ln ⁡ ( x / y ) = ln ⁡ x − ln ⁡ y for  x > 0 and  y > 0 , ln ⁡ ( x y ) = y ln ⁡ x for  x >

    Natural logarithm

    Natural logarithm

    Natural_logarithm

  • Unit circle
  • Circle with radius of one

    + i y , {\displaystyle z=x+iy,} this condition is | z | 2 = z z ¯ = x 2 + y 2 = 1. {\displaystyle |z|^{2}=z{\bar {z}}=x^{2}+y^{2}=1.} The complex unit

    Unit circle

    Unit circle

    Unit_circle

  • Almost complex manifold
  • Smooth manifold

    {\partial }}+\cdots .} Every complex manifold is itself an almost complex manifold. In local holomorphic coordinates z μ = x μ + i y μ {\displaystyle z^{\mu

    Almost complex manifold

    Almost_complex_manifold

  • Polynomial
  • Type of mathematical expression

    x ⋅ 5 y ) + ( 2 x ⋅ x y ) + ( 2 x ⋅ 1 ) + ( 3 y ⋅ 2 x ) + ( 3 y ⋅ 5 y ) + ( 3 y ⋅ x y ) + ( 3 y ⋅ 1 ) + ( 5 ⋅ 2 x ) + ( 5 ⋅ 5 y ) + ( 5 ⋅ x y ) + ( 5

    Polynomial

    Polynomial

  • Complex Wishart distribution
  • Probability distribution on complex matrices

    result depends on the complex Jacobian determinant C J Y ( Y − 1 ) = | Y | − 2 p {\displaystyle {\mathcal {C}}J_{Y}(Y^{-1})=\left|Y\right|^{-2p}} Goodman

    Complex Wishart distribution

    Complex_Wishart_distribution

  • Hyperbolic functions
  • Hyperbolic analogues of trigonometric functions

    e x + i y = ( cosh ⁡ x + sinh ⁡ x ) ( cos ⁡ y + i sin ⁡ y ) {\displaystyle e^{x+iy}=(\cosh x+\sinh x)(\cos y+i\sin y)} for the general complex exponential

    Hyperbolic functions

    Hyperbolic functions

    Hyperbolic_functions

  • Mongrel complex
  • Inferiority complex among Brazilians regarding their nation

    "Mongrel complex", or alternatively "mutt complex" (Portuguese: complexo de vira-lata, lit. 'street dog complex, mutt complex, stray dog complex'), is an

    Mongrel complex

    Mongrel_complex

  • Complex analytic variety
  • Generalization of a complex manifold that allows the use of singularities

    the sets Y i {\displaystyle Y_{i}} , and then the same data can be used for glueing the complex analytic spaces ( Y i ) h {\displaystyle (Y_{i})_{h}}

    Complex analytic variety

    Complex analytic variety

    Complex_analytic_variety

  • Cube root
  • Number whose cube is a given number

    root. If y is any cube root of the complex number x, the other cube roots are y − 1 + i 3 2 {\displaystyle y\,{\tfrac {-1+i{\sqrt {3}}}{2}}} and y − 1 −

    Cube root

    Cube root

    Cube_root

  • Complex normal distribution
  • Statistical distribution of complex random variables

    ) ( Y − μ Y ) T ] = 1 2 Im ⁡ [ − Γ + C ] , V Y X ≡ E ⁡ [ ( Y − μ Y ) ( X − μ X ) T ] = 1 2 Im ⁡ [ Γ + C ] , V Y Y ≡ E ⁡ [ ( Y − μ Y ) ( Y − μ Y ) T ]

    Complex normal distribution

    Complex_normal_distribution

  • Chain complex
  • Tool in homological algebra

    X and Y induces a chain map between the singular chain complexes of X and Y, and hence induces a map f* between the singular homology of X and Y as well

    Chain complex

    Chain_complex

  • Imaginary unit
  • Principal square root of minus 1

    t yy t y = x ⋅ y t y {\textstyle {\sqrt {x{\vphantom {ty}}}}\cdot \!{\sqrt {y{\vphantom {ty}}}}={\sqrt {x\cdot y{\vphantom {ty}}}}} and x t y / y t

    Imaginary unit

    Imaginary unit

    Imaginary_unit

  • Square root
  • Number whose square is a given number

    number y such that y 2 = x {\displaystyle y^{2}=x} ; in other words, a number y whose square (the result of multiplying the number by itself, or yy {\displaystyle

    Square root

    Square root

    Square_root

  • Trigonometric functions
  • Functions of an angle

    x\cosh y-i\sin x\sinh y\end{aligned}}} By taking advantage of domain coloring, it is possible to graph the trigonometric functions as complex-valued functions

    Trigonometric functions

    Trigonometric functions

    Trigonometric_functions

  • Mandelbrot set
  • Fractal named after mathematician Benoit Mandelbrot

    (/ˈmændəlbroʊt, -brɒt/) is a two-dimensional set. It is defined in the complex plane as the complex numbers c {\displaystyle c} for which the function f c ( z )

    Mandelbrot set

    Mandelbrot set

    Mandelbrot_set

  • Algebraic function
  • Mathematical function

    the complex numbers is defined to be a multivalued function y {\displaystyle y} satisfying a polynomial equation P ( x , y ) = 0 {\displaystyle P(x,y)=0}

    Algebraic function

    Algebraic_function

  • Schwarz lemma
  • Statement in complex analysis

    {\displaystyle g_{X}} and g Y {\displaystyle g_{Y}} .[citation needed] The classical Schwarz lemma is a result in complex analysis typically viewed to be about

    Schwarz lemma

    Schwarz lemma

    Schwarz_lemma

  • Hilbert space
  • Type of vector space in math

    2 + y 2 . {\displaystyle |z|={\sqrt {x^{2}+y^{2}}}\,.} The inner product of a pair of complex numbers z and w is the product of z with the complex conjugate

    Hilbert space

    Hilbert space

    Hilbert_space

  • Antiunitary operator
  • Bijective antilinear map between two complex Hilbert spaces

    } between two complex Hilbert spaces such that ⟨ U x , U y ⟩ = ⟨ x , y ⟩ ¯ {\displaystyle \langle Ux,Uy\rangle ={\overline {\langle x,y\rangle }}} for

    Antiunitary operator

    Antiunitary_operator

  • Complex multiplication
  • Theory of a class of elliptic curves

    complex torus group C / Λ {\displaystyle \mathbb {C} /\Lambda } to the projective elliptic curve defined in homogeneous coordinates by E = { ( x : y :

    Complex multiplication

    Complex_multiplication

  • Complex random variable
  • Concept in probability theory and statistics

    {(z)}} and y = ℑ ( z ) {\displaystyle y=\Im {(z)}} . As in the real case the density function may not exist. The expectation of a complex random variable

    Complex random variable

    Complex random variable

    Complex_random_variable

  • Cellular approximation theorem
  • that a map between CW-complexes can always be taken to be of a specific type. Concretely, if X and Y are CW-complexes, and f : X → Y is a continuous map

    Cellular approximation theorem

    Cellular_approximation_theorem

  • Bloch sphere
  • Representation of a quantum mechanical system

    y 2 , {\displaystyle P_{x}={2u_{x} \over 1+u_{x}^{2}+u_{y}^{2}},} P y = 2 u y 1 + u x 2 + u y 2 , {\displaystyle P_{y}={2u_{y} \over 1+u_{x}^{2}+u_{y}^{2}}

    Bloch sphere

    Bloch sphere

    Bloch_sphere

  • Conjugate transpose
  • Complex matrix A* obtained from a matrix A by transposing it and conjugating each entry

    general complex number z = x + i y {\displaystyle z=x+iy} is then represented as z = ( x − y y x ) . {\displaystyle z={\begin{pmatrix}x&-y\\y&x\end{pmatrix}}

    Conjugate transpose

    Conjugate_transpose

  • Spherical harmonics
  • Special mathematical functions defined on the surface of a sphere

    complex spherical harmonics satisfy Y ℓ m ∗ ( θ , φ ) = ( − 1 ) m Y ℓ − m ( θ , φ ) , {\displaystyle Y_{\ell }^{m}{}^{*}(\theta ,\varphi )=(-1)^{m}Y_{\ell

    Spherical harmonics

    Spherical harmonics

    Spherical_harmonics

  • Norm (mathematics)
  • Length in a vector space

    of the complex number x + i y {\displaystyle x+iy} as a vector in the Euclidean plane, makes the quantity x 2 + y 2 {\textstyle {\sqrt {x^{2}+y^{2}}}}

    Norm (mathematics)

    Norm_(mathematics)

  • Smith chart
  • Electrical engineers graphical calculator

    is true, that is Y TP = Y 1 + Y 2 + Y 3 + . . . {\displaystyle Y_{\text{TP}}=Y_{1}+Y_{2}+Y_{3}+...\,} 1 Y TS = 1 Y 1 + 1 Y 2 + 1 Y 3 + . . . {\displaystyle

    Smith chart

    Smith chart

    Smith_chart

  • Abstract simplicial complex
  • Mathematical object

    Δ is called an abstract simplicial complex if, for every set X in Δ, and every non-empty subset Y ⊆ X, the set Y also belongs to Δ. The finite sets that

    Abstract simplicial complex

    Abstract simplicial complex

    Abstract_simplicial_complex

  • Exponentiation
  • Arithmetic operation

    \log \exp z=z} for complex values of z, which is wrong, as the complex logarithm is multivalued. In other words, the wrong identity (ex)y = exy must be replaced

    Exponentiation

    Exponentiation

    Exponentiation

  • Taylor series
  • Mathematical approximation of a function

    = e x ln ⁡ ( 1 + y ) , f y = e x 1 + y , f x x = e x ln ⁡ ( 1 + y ) , f y y = − e x ( 1 + y ) 2 , f x y = f y x = e x 1 + y . {\displaystyle

    Taylor series

    Taylor series

    Taylor_series

  • Glossary of real and complex analysis
  • list of complex analysis topics and glossary of functional analysis. Contents:  Top 0–9 A B C D E F G H I J K L M N O P Q R S T U V W X Y Z 1 + 2 +

    Glossary of real and complex analysis

    Glossary_of_real_and_complex_analysis

  • Laplace's equation
  • Second-order partial differential equation

    parts of a complex analytic function both satisfy the Laplace equation. That is, if z = x + iy, and if f ( z ) = u ( x , y ) + i v ( x , y ) , {\displaystyle

    Laplace's equation

    Laplace's equation

    Laplace's_equation

  • Y chromosome
  • Sex chromosome in the XY sex-determination system

    modern data demonstrate the complex mechanisms of Y chromosome evolution and the fact that the disappearance of the Y chromosome is not guaranteed.

    Y chromosome

    Y chromosome

    Y_chromosome

  • Covariance matrix
  • Measure of covariance of components of a random vector

    complex valued; it is a complex symmetric matrix. If M X {\displaystyle \mathbf {M} _{\mathbf {X} }} and M Y {\displaystyle \mathbf {M} _{\mathbf {Y}

    Covariance matrix

    Covariance matrix

    Covariance_matrix

  • Yersinia pestis
  • Species of bacteria, cause of plague

    Yersinia pestis (Y. pestis; formerly Pasteurella pestis) is a gram-negative, non-motile, coccobacillus bacterium without spores. It is related to pathogens

    Yersinia pestis

    Yersinia pestis

    Yersinia_pestis

  • Upper half-plane
  • Complex numbers with non-negative imaginary part

    {H}}:=\{x+iy\mid y>0;\ x,y\in \mathbb {R} \}.} The term arises from a common visualization of the complex number x + i y {\displaystyle x+iy} as the point ( x , y )

    Upper half-plane

    Upper_half-plane

  • Riemann sphere
  • Model of the extended complex plane plus a point at infinity

    Bernhard Riemann, is a model of the extended complex plane (also called the closed complex plane): the complex plane plus one point at infinity. This extended

    Riemann sphere

    Riemann sphere

    Riemann_sphere

  • Riemann surface
  • One-dimensional complex manifold

    continuation. If P ( x , y ) {\displaystyle P(x,y)} is any complex polynomial in two variables, its vanishing locus { ( x , y ) : P ( x , y ) = 0 } ⊆ C 2 {\displaystyle

    Riemann surface

    Riemann surface

    Riemann_surface

  • Vietoris–Rips complex
  • Topological space formed from distances

    Čech complex of the balls of radius δ/2 centered at the points of X in Y. Thus, the Vietoris–Rips complex of any metric space M equals the Čech complex of

    Vietoris–Rips complex

    Vietoris–Rips complex

    Vietoris–Rips_complex

  • Dissociation constant
  • Chemical property

    A x B y ↽ − − ⇀ x A + y B {\displaystyle {\ce {A_{\mathit {x}}B_{\mathit {y}}<=>{\mathit {x}}A{}+{\mathit {y}}B}}} in which a complex A x B y {\displaystyle

    Dissociation constant

    Dissociation_constant

  • Complex-oriented cohomology theory
  • In algebraic topology, a complex-orientable cohomology theory is a multiplicative cohomology theory E such that the restriction map E 2 ( C P ∞ ) → E

    Complex-oriented cohomology theory

    Complex-oriented_cohomology_theory

  • Lie algebra
  • Algebraic structure used in analysis

    product [ x , y ] = x × y . {\displaystyle [x,y]=x\times y.} This is skew-symmetric since x × y = − y × x {\displaystyle x\times y=-y\times x} , and

    Lie algebra

    Lie algebra

    Lie_algebra

  • Cauchy's integral theorem
  • Theorem in complex analysis

    Cauchy integral theorem (also known as the Cauchy–Goursat theorem) in complex analysis, named after Augustin-Louis Cauchy (and Édouard Goursat), is an

    Cauchy's integral theorem

    Cauchy's integral theorem

    Cauchy's_integral_theorem

  • Banach algebra
  • Particular kind of algebraic structure

    the complex conjugate of λ . {\displaystyle \lambda .} ( x y ) ∗ = y ∗ x ∗ {\displaystyle (xy)^{*}=y^{*}x^{*}} for all x , y ∈ A . {\displaystyle x,y\in

    Banach algebra

    Banach_algebra

  • Line integral
  • Definite integral of a scalar or vector field along a path

    as well, although that is typically reserved for line integrals in the complex plane. The function to be integrated may be a scalar field or a vector

    Line integral

    Line_integral

  • Error function
  • Sigmoid shape special function

    is a complex contour integral which is path-independent because exp ⁡ ( − t 2 ) {\displaystyle \exp(-t^{2})} is holomorphic on the whole complex plane

    Error function

    Error function

    Error_function

  • Complex cell
  • Brain cell involved in visual processing

    ganglion cells similar to M cells in primates (Y cells). Complex cells, on the other hand, are more complex and fall under a different model. Rather, it

    Complex cell

    Complex_cell

  • Quadratic function
  • Polynomial function of degree two

    {\displaystyle x} ⁠ and ⁠ y {\displaystyle y} ⁠ has the form f ( x , y ) = a x 2 + b x y + c y 2 + d x + e y + f , {\displaystyle f(x,y)=ax^{2}+bxy+cy^{2}+dx+ey+f

    Quadratic function

    Quadratic function

    Quadratic_function

  • Laius complex
  • Psychoanalytic terminology

    229–31 B.L. Ettinger, 'Laius Complex and Shocks of Maternality' in Interdisciplinary Handbook of Trauma and Culture, Y.Ataria et al, eds (Springer, 2016)

    Laius complex

    Laius_complex

  • Complex dimension
  • nonsingular. For example, the equation x 2 + y 2 + z 2 = 0 {\displaystyle x^{2}+y^{2}+z^{2}=0} defines a variety of (complex) dimension 2 (a surface), but of real

    Complex dimension

    Complex_dimension

  • Coordination complex
  • Compound with a metal center bound to ligands

    A coordination complex is a chemical compound consisting of a central atom or ion, which is usually metallic and is called the coordination centre, and

    Coordination complex

    Coordination complex

    Coordination_complex

  • Smash product
  • Combination of pointed topological spaces

    wedge sum X ∨ Y = ( X ⨿ Y ) / ∼ {\displaystyle X\vee Y=(X\amalg Y)\;/{\sim }} . In particular, {x0} × Y in X × Y is identified with Y in X ∨ Y {\displaystyle

    Smash product

    Smash_product

  • Tetration
  • Arithmetic operation

    that x = ∞ y = y [ ∞ y ] = y x , {\displaystyle x={^{\infty }y}=y^{\left[^{\infty }y\right]}=y^{x},} and thus that y = x 1 / x {\displaystyle y=x^{1/x}}

    Tetration

    Tetration

    Tetration

  • Cartesian coordinate system
  • Coordinate system using perpendicular axes

    complex numbers to provide such a multiplication. In a two-dimensional cartesian plane, identify the point with coordinates (x, y) with the complex number

    Cartesian coordinate system

    Cartesian coordinate system

    Cartesian_coordinate_system

  • Kan fibration
  • Map between simplicial sets with lifting property

    ( x , y ) {\displaystyle (x,y)} . Then Map X ⁡ ( x , y ) {\displaystyle \operatorname {Map} _{X}(x,y)} is a Kan complex. Let X be a Kan complex. Then

    Kan fibration

    Kan_fibration

  • Complex dynamics
  • Branch of mathematics

    Complex dynamics, or holomorphic dynamics, is the study of dynamical systems obtained by iterating a complex analytic mapping. This article focuses on

    Complex dynamics

    Complex_dynamics

  • Joukowsky transform
  • In mathematics, a type of conformal map

    z = x + i y {\displaystyle z=x+iy} is a complex variable in the new space and ζ = χ + i η {\displaystyle \zeta =\chi +i\eta } is a complex variable in

    Joukowsky transform

    Joukowsky transform

    Joukowsky_transform

  • Lie algebra cohomology
  • Cohomology theory for Lie algebras

    cohomology of the complex of differential forms on G {\displaystyle G} . Using an averaging process, this complex can be replaced by the complex of left-invariant

    Lie algebra cohomology

    Lie_algebra_cohomology

  • Applications of dual quaternions to 2D geometry
  • Four-dimensional algebra over the real numbers

    y ε k ∣ x ∈ R , y ∈ R } {\textstyle \Pi =\{i+x\varepsilon j+y\varepsilon k\mid x\in \mathbb {R} ,y\in \mathbb {R} \}} . An element v = i + x ε j + y ε

    Applications of dual quaternions to 2D geometry

    Applications_of_dual_quaternions_to_2D_geometry

  • Wirtinger derivatives
  • Concept in complex analysis

    defines the complex variable in C n {\displaystyle \mathbb {C} ^{n}} and its complex conjugate as follows { x k + i y k = z k x k − i y k = u k 1 ⩽ k

    Wirtinger derivatives

    Wirtinger derivatives

    Wirtinger_derivatives

  • New England Complex Systems Institute
  • American research institute

    England Complex Systems Institute, http://www.necsi.edu/education/short.html Bar-Yam, Y. Formalizing the gene-centered view of evolution Adv. Complex Syst

    New England Complex Systems Institute

    New_England_Complex_Systems_Institute

  • Elliptic curve
  • Algebraic curve in mathematics

    over the complex numbers, since the field of complex numbers is the algebraic closure of the reals. So, the elliptic curve may be written as y 2 = x (

    Elliptic curve

    Elliptic curve

    Elliptic_curve

  • Riccati equation
  • Type of differential equation

    equation of the form y ′ ( x ) = q 0 ( x ) + q 1 ( x ) y ( x ) + q 2 ( x ) y 2 ( x ) {\displaystyle y'(x)=q_{0}(x)+q_{1}(x)\,y(x)+q_{2}(x)\,y^{2}(x)} where q

    Riccati equation

    Riccati_equation

  • Cubic function
  • Polynomial function of degree 3

    complex function that maps complex numbers to complex numbers. In other cases, the coefficients may be complex numbers, and the function is a complex

    Cubic function

    Cubic function

    Cubic_function

  • Presentation complex
  • presentation G = ⟨ x , y | x y x − 1 y − 1 ⟩ . {\displaystyle G=\langle x,y|xyx^{-1}y^{-1}\rangle .} Then the presentation complex for G is a torus, obtained

    Presentation complex

    Presentation_complex

  • Complex Lie group
  • Lie group whose manifold is complex and whose group operation is holomorphic

    In geometry, a complex Lie group is a Lie group over the complex numbers; i.e., it is a complex-analytic manifold that is also a group in such a way G

    Complex Lie group

    Complex_Lie_group

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  • Pray
  • Surname or Lastname

    Irish (chiefly County Down)

    Pray

    Irish (chiefly County Down) : variant of Prey.English : topographic name for someone who lived by a meadow, from Middle English pre(y), Old French pree ‘meadow’, or a habitational name from any of the minor places deriving their name from this word, of which there are several examples in Surrey.

    Pray

  • Bedgood
  • Surname or Lastname

    English

    Bedgood

    English : unexplained. Possibly a habitational name from an Anglicized form of the Welsh place name Betws-y-coed ‘prayer house in the wood’.

    Bedgood

  • Whinery
  • Surname or Lastname

    English

    Whinery

    English : probably either a topographic name from Middle English whin ‘whin’, ‘gorse’ (Old Norse hvin) + wra(y) ‘nook or corner of land’ (Old Norse vrá), or a habitational name from Whinneray in Gosforth, Cumbria, which may have the same origin.

    Whinery

  • y Rose
  • Girl/Female

    Bengali, Indian

    y Rose

    Rose

    y Rose

  • Brierley
  • Surname or Lastname

    English

    Brierley

    English : habitational name from any of the places called Brierl(e)y, in the West Midlands, West and South Yorkshire, and elsewhere, all of which are named with Old English brǣr ‘briar’ + lēah ‘woodland clearing’.

    Brierley

  • y Gift
  • Girl/Female

    Ghana, Indian

    y Gift

    Gift

    y Gift

  • y Soft
  • Girl/Female

    Indian

    y Soft

    Soft

    y Soft

  • Pidgeon
  • Surname or Lastname

    English

    Pidgeon

    English : from Middle English pyion, peion ‘young bird’, ‘young pigeon’ (from Old French pijon), a metonymic occupational name for a hunter of wood pigeons or a nickname for a foolish or gullible person, since the birds were easily taken.English : altered form of the nickname Pet(y)jon (see Pettyjohn).Irish (County Monaghan) : local form of McGuigan, from Gaelic Mac Uiginn ‘son of the Viking’.

    Pidgeon

  • Haney
  • Surname or Lastname

    English and Scottish

    Haney

    English and Scottish : probably a variant of Hanney.Scottish or Irish : reduced form of McHaney.Americanized spelling of Norwegian Hanøy, a habitational name from any of four farmsteads so named, from Old Norse haðna ‘young nanny-goat’ or hani ‘cock’ (probably indicating a crag or mountain resembling a cock’s comb in shape) + øy ‘island’.Jewish (American) : Americanized form of various like-sounding Ashkenazic Jewish names.

    Haney

  • Gleave
  • Surname or Lastname

    English

    Gleave

    English : from Middle English gle(y)ve ‘sword’ (Old French gleive, glaive, Latin gladius), hence a metonymic occupational name for a maker or seller of swords or a nickname for an accomplished swordsman.

    Gleave

  • Boggs
  • Surname or Lastname

    English

    Boggs

    English : nickname from Middle English boggish ‘boastful’, ‘haughty’ (a word of unknown origin, perhaps akin to Germanic bag and bug, with the literal meaning ‘swollen’, ‘puffed up’). The name (in the forms Boge(y)s, Boga(y)s) is found in the 12th century in Yorkshire and East Anglia, and also around Bordeaux, which had trading links with East Anglia.

    Boggs

  • NEIRIN
  • Male

    Welsh

    NEIRIN

    Older form of Welsh Aneirin, possibly derived from a word related to Irish Gaelic nár, NEIRIN means "modest, noble." Neirin ap Dwywei was the name of the Welsh poet who wrote the Book of Aneirin and Y Gododdin.

    NEIRIN

  • Toney
  • Surname or Lastname

    English

    Toney

    English : from the medieval personal name Ton(e)y, a reduced form of Anthony.

    Toney

  • Durrell
  • Surname or Lastname

    English (Norman)

    Durrell

    English (Norman) : nickname from a diminutive of Old French dur ‘hard(y)’.

    Durrell

  • Adney
  • Surname or Lastname

    English

    Adney

    English : habitational name from Adeney in Shropshire, named in Old English as Ēadwynna ey ‘island of a woman called Ēadwynn’.English : from a Middle English pet form of Adam. Forms such as Adenet, Adinot, Addy, and Adey are all well attested.English : Possibly an Americanized spelling of Norwegian Aadnøy, a habitational name from a farmstead so named, from Old Norse {o,}rn ‘eagle’ + øy ‘island’.

    Adney

  • Ditsworth
  • Surname or Lastname

    English

    Ditsworth

    English : unexplained. It could be a habitational name from Ditsworthy in Sheepstor, Devon (which is perhaps named from a Middle English personal name Durke ‘the dark one’ + Middle English worth(y) ‘enclosure’) or from some other, unidentified place. The surname is not found in current English records.

    Ditsworth

  • Broady
  • Surname or Lastname

    English

    Broady

    English : habitational name from any of various minor places called Broad(e)y, named with Old English brād ‘broad’ + (ge)hæg ‘enclosure’.English : habitational name from a place named as ‘broad island’, from Old English brād ‘broad’ + ēg ‘island’. There is a district of Stafford so named, on the western edge of the medieval town.

    Broady

  • y Queen
  • Girl/Female

    Australian, British, English, Teutonic

    y Queen

    Queen

    y Queen

  • y Love
  • Girl/Female

    British, English

    y Love

    Love

    y Love

  • Peeling
  • Surname or Lastname

    English (East Anglia)

    Peeling

    English (East Anglia) : perhaps a variant of Pa(y)ling, a variant of Palin.Possibly also an Americanized form of German Bühling, a habitational name from any of several places so named.

    Peeling

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Online names & meanings

  • Bhanudasa
  • Boy/Male

    Hindu, Indian

    Bhanudasa

    Sun; Lovable

  • Roark
  • Boy/Male

    Irish

    Roark

    Famous ruler.

  • Gullveig
  • Girl/Female

    Norse

    Gullveig

    A witch.

  • Kirtin
  • Boy/Male

    Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Telugu

    Kirtin

    Celebrated

  • Bernd
  • Boy/Male

    German

    Bernd

    Brave as a bear.

  • Lemuel
  • Boy/Male

    American, Christian, French, Hawaiian, Hebrew, Hindu, Indian

    Lemuel

    Beloging to God; Devoted to the Lord

  • Amum
  • Boy/Male

    Hindu, Indian

    Amum

    Very Beautiful

  • Latif
  • Boy/Male

    Afghan, African, Arabic, French, German, Hebrew, Hindu, Indian, Malaysian, Marathi, Muslim, Pashtun, Sindhi, Swahili, Tamil, Telugu, Turkish

    Latif

    Gentle; Pleasant; Caress or Gentle Slap; Generous; Enigmatic; Gracious; Fine; Refined; Kind

  • Ludovika
  • Girl/Female

    German

    Ludovika

    Renowned in Battle; Female Version of Louis

  • Sarwashmay
  • Boy/Male

    Hindu, Indian

    Sarwashmay

    Name of Lord Shiva

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Other words and meanings similar to

Y COMPLEX

AI search in online dictionary sources & meanings containing Y COMPLEX

Y COMPLEX

  • Y
  • n.

    A forked or bifurcated pipe fitting.

  • Traceries
  • pl.

    of Tracer/y

  • Y
  • n.

    Something shaped like the letter Y; a forked piece resembling in form the letter Y.

  • Wye
  • n.

    A kind of crotch. See Y, n. (a).

  • Y
  • n.

    One of the forked holders for supporting the telescope of a leveling instrument, or the axis of a theodolite; a wye.

  • Foreshadow
  • v. t.

    To shadow or typi/y beforehand; to prefigure.

  • Quiescent
  • a.

    Not sounded; silent; as, y is quiescent in "day" and "say."

  • Inwardly
  • adv.

    In the heart or mind; mentally; privately; secret/y; as, he inwardly repines.

  • Y
  • n.

    A portion of track consisting of two diverging tracks connected by a cross track.

  • Y's
  • pl.

    of Y

  • Wye
  • n.

    The letter Y.

  • Ys
  • pl.

    of Y

  • Accent
  • n.

    A mark placed at the right hand of a letter, and a little above it, to distinguish magnitudes of a similar kind expressed by the same letter, but differing in value, as y', y''.

  • Ypsiloid
  • a.

    In the form of the letter Y; Y-shaped.

  • Y
  • pron.

    I.

  • I-
  • prefix.

    See Y-.