Exemplos de uso de Complex plane em Inglês e suas traduções para o Português
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There is a complex plane in progress.
In that case, the interval is a disk in the complex plane.
Modular forms are functions on the complex plane that are inordinately symmetric.
The compact case arises through Euler's formula in the complex plane.
No single valued function on the complex plane can satisfy the normal rules for logarithms.
The circle in question was initially the unit circle in the complex plane.
In this dissertation, the transformations in the complex plane are treated in two different ways.
Entire function: A holomorphic function whose domain is the entire complex plane.
General theory==℘ is a meromorphic function in the complex plane with a double pole at each lattice points.
Gradians are also convenient when working with vectors on the complex plane.
When considered as a function defined on the complex plane, the exponential function retains the properties.
It turns out that physical laws really like functions that make sense in the complex plane.
A holomorphic function whose domain is the whole complex plane is called an entire function.
The functions of a complex variable can be studied as transformations in the complex plane.
Asymmetrical three-phase system is represented in the complex plane as a pointer at rest with a constant length.
M_circle draws the iso-gain contours given by then gain argument in the complex plane Re, Im.
The extension of tetration into the complex plane is thus essential for the uniqueness; the real-analytic tetration is not unique.
Such a number can be visualized by a point in the complex plane, as shown at the right.
So for every point on the complex plane, you put that point in for c, and then you start with zero, and you keep doing this.
By analytic continuation,this function can be extended to a meromorphic function on the whole complex plane.
These two functions will also coincide on some region of the complex plane, typically, a thin strip containing the real line.
In particular we proved that the rauzy fractals of this class induce a periodic tiling of the complex plane.
For those of you are interested, all they're doing,this is a complex plane, and they're starting at zero-- excuse me, not plus 1, plus c.
Therefore, use of the functional equation is basic, in order tostudy the zeta-function in the whole complex plane.
By analytic continuation,this function can be extended to a meromorphic function on the whole complex plane, and is then called a Dirichlet"L"-function and also denoted"L""s", χ.
In this work, we study the set of non-collinear relative equilibria in the fourbody problem in the complex plane.
Following, from the geometric presentation of concepts and operations,it is studied the extended complex plane, the möbius transformations and the stereographic projection.
It was also during this period that the ideas of calculus were generalized to Euclidean space and the complex plane.
In the nineteenth century biquaternionscame into use and exposed the alternative complex plane called split-complex numbers where the hyperbolic angle is raised to a level equal to the classical angle.
Here, the notation formula_2 andformula_3 refer to the upper half-plane and the complex plane, respectively.