Examples of using Complex plane in English and their translations into Portuguese
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Colloquial
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Official
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Medicine
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Financial
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Ecclesiastic
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Ecclesiastic
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Computer
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Official/political
Analytic continuation guarantees that these two functions define a single function analytic in the entire complex plane, and Liouville's theorem implies that this function is an unknown polynomial,
this function can be extended to a meromorphic function on the whole complex plane, and is then called a Dirichlet"L"-function
With complex number z visualized as a point in the complex plane, the argument of z is the angle between the positive real axis and the line joining the point to the origin, shown as φ in figure 1 and denoted arg z.
In algebraic geometry, the trefoil can also be obtained as the intersection in C2 of the unit 3-sphere S3 with the complex plane curve of zeroes of the complex polynomial z2+ w3 a cuspidal cubic.
namely that consisting of the complex plane all but the north pole of the sphere.
2{\displaystyle e^{- t^{ 2}}} around the boundary of the sector-shaped region in the complex plane formed by the positive x-axis,
we want to prove that the Cauchy problem for"good" Boussinesq equation is locally well-posed in a class of analytic functions that can be extended holomorphically in a symmetric strip of the complex plane around the x-axis.
for every point x∈ X there is a neighbourhood of x that is homeomorphic to the open unit disk of the complex plane, and the transition maps between two overlapping charts are required to be holomorphic.
a lattice Λ in the complex plane.
The region of convergence(ROC) is the set of points in the complex plane for which the Z-transform summation converges.
we adopted a significance level of 5% considering the characteristics of the complex plane sampling: strata,
And if any of y'all who have studied complex analysis and think about the complex plane, it should be pretty clear why this happened.
imaginary unit and complex plane.
Plotted in the complex plane, the entire sequence spirals to the limit 0.4383+ 0.3606i,
differentiable everywhere within some neighbourhood of z0 in the complex plane.
Plotted in the complex plane, the entire sequence spirals to the limit formula_41,
Thus, the roots can be collected, thereby generating the probability distributions. in addition, the region in the complex plane that contains them is thereby established.
Plot them out on complex plane, and see what happens when you multiply them,
Through a suitable selection of points in the complex plane, which we have shown that can be quite general,