Examples of using Complex plane in English and their translations into Romanian
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Complex plane- Wikipedia.
She's moved on to complex plane multibrots.
Riemann zeta function ζ(s) in the complex plane.
Manage a highly complex plane above the clouds.
Conformal mappings in the complex plane.
The concept of the complex plane allows a geometric interpretation of complex numbers.
Cr. MT006 The geometry of the complex plane.
Complex plane====In the complex plane, a circle with a centre at"c" and radius("r") has the equation formula_16.
Diffeomorphism conditions in the complex plane.
The complex plane is sometimes called the Argand plane because it is used in Argand diagrams.
The gamma function in the complex plane.
Formally, suppose U is an open subset of the complex plane C, a is an element of U and f: U\{ a}→ C is a function which is holomorphic over its domain.
Harmonic functions, subharmonic functions, and holomorphy in the complex plane.
One can view the Euclidean plane as the complex plane,[23] that is, as a 2-dimensional space over the reals.
Geometrically r is the distance of the z from zero orthe origin O in the complex plane.
In mathematics, the complex plane or"z"-plane is a geometric representation of the complex numbers established by the real axis and the orthogonal imaginary axis.
In fact there are 24 solutions, known as the Kummer solutions, derivable using various identities,valid in different regions of the complex plane.
Distribution of Eisenstein primes u+ vω in the complex plane, with norms less than 500.
The topological and metric structures of the space H(Ω),where Ω is an open set in the complex plane.
Both J a(x) andY a(x) are holomorphic functions of x on the complex plane cut along the negative real axis.
We extended the maximum principle to a class non-analytic functions defined on the unit disc in the complex plane.
Every complex number can be represented as a point in the complex plane, and can therefore be expressed by specifying either the points Cartesian coordinates( called rectangular or Cartesian form) or the points polar coordinates( called polar form).
Such a number can be visualized by a point in the complex plane, as shown at the right.
A complex function is a function whose domain andrange are subsets of the complex plane.
Danca and his colleagues have discovered that the Mandelbrot set is not only the set of complex plane points for which Julia sets are connected, but also the set of all parameter values for which alternated Julia sets are disconnected.
We obtained a Schwarz Lemma for a class non-analytic functions defined on the unit disc in the complex plane.
The conformal automorphisms of the unit disc,upper half-plane, and the complex plane C. Examples and applications.
Holomorphic functions are complex functions, defined on an open subset of the complex plane, that are differentiable.
None of these mathematicians saw the geometrical interpretation of the formula;the view of complex numbers as points in the complex plane was described some 50 years later by Caspar Wessel.