Примери за използване на Complex plane на Английски и техните преводи на Български
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The diagram to the right shows several numbers in the complex plane.
Modular forms are functions on the complex plane that are inordinately symmetric.
The values of which satisfy the equation are plotted on the complex plane i.e.
And so on the complex plane, on the complex plane we would visualize that number right over here.
The equation has complex roots with argument between and in thet complex plane.
A line in the complex plane is called a mean line for the points if contains points(complex numbers) such that.
The complex number a+ bi can be identified with the point(a,b) in the complex plane.
In mathematics today the conformal mapping of the complex plane z↦ z+ 1/z is called the Joukowski transformation.
Geometric representation of z and its conjugate\bar{z} in 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.
Geometric representation of z andits conjugate z̅ in the complex plane.
In mathematics today the conformal mapping of the complex plane z z+ 1/z is called the Joukowski transformation. This gave Zhukovskii.
If you gave some angle and some distance,that would also specify this point in a complex plane.
This function has the property that the image of each point in the complex plane is equidistant from that point and the origin.
Right|thumb|Geometric representation of z andits conjugate zÌ in the complex plane.
Plot them out on complex plane, and see what happens when you multiply them, when you divide them, when you add them, when you subtract them.
Fractals defined by a recurrence relation at each point in a space(such as the complex plane).
Consider the region in the complex plane that consists of all points such that both and have real and imaginary parts between and, inclusive.
The reciprocal gamma function is well defined andanalytic at these values(and in the entire complex plane).
By considering the action of the modular group on the complex plane, Klein showed that the fundamental region is moved around to tessellate the plane. .
Geometric representation of z andits conjugate z¯{\displaystyle{\overline}} in the complex plane.
However, because a complex number encodes not just a magnitude butalso a direction in the complex plane, the phase difference between any two coefficients(states) represents a meaningful parameter.
Wessel was the first person to describe the geometrical interpretation of complex numbers as points in the complex plane.
Wessel's priority to the idea of a complex number as a point in the complex plane is today universally recognised.
He succeeded in characterising those differential equations the solutions of which have no essential singularity in the extended complex plane.
According to Liouville's theorem,any bounded complex analytic function defined on the whole complex plane is constant.
Montel also investigated the relation between the'coefficients' of a polynomial andthe location of its zeros in the complex plane.
Cross-ratios A closely related property of circles involves the geometry of the cross-ratio of points in the complex plane.
More chaotic fractals form a third group, created using relatively simple formulas andgraphing them millions of times on a Cartesian Grid or complex plane.
The solutions of the equation are the 1997th roots of unity andare equal to for They are also located at the vertices of a regular 1997-gon that is centered at the origin in the complex plane.