Examples of using Complex variable in English and their translations into Spanish
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Functions of a Complex Variable.
Complex variable created from an XML schema.
Functions of one complex variable I 2e ed.
Tells Maxima to recognize a_i as a real, pure imaginary, or complex variable. scalar.
Functions of a complex variable Potential theory.
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Visual Complex is a graph software to create graphs of complex variable functions.
Next story Complex Variable and Fourier Analysis.
The Mathematical Analysis IV(of 4º) occupy,between other things, of the study of the functions of complex variable.
Functions of One Complex Variable I Graduate Texts in Mathematics 11.
In this case the ODEs are in the complex domain anddifferentiation is with respect to a complex variable.
Inställningar Functions of a complex variable/ by Thomas M. MacRobert….
KeyWords: Complex variable, real analysis, task design. mathematic education.
The local zeta function Z(X, t)is viewed as a function of the complex variable s via the change of variables q-s.
This type of roll forming machines allow complex variable sections to be manufactured, directly competing with drawing and folding processes and achieving high profit.
In that connection, the variable t undergoes substitution by p-s,where s is the complex variable traditionally used in Dirichlet series.
See both simple and complex variable data campaigns built during the webinar.
Volodymyr Levytsky(31 December 1872- 13 August 1956) was a Ukrainian mathematician who taught mathematics andstudied functions of a complex variable.
It may be accessed using complex variable parsed syntax(e.g.$ mongoId->{'$ id'}).
We are going to draw random examples of the famous Pickover's biomorphs,a series of forms similar to microorganisms that are obtained by a recursive procedure using complex variable functions.
One is as a function of a complex variable z and a lattice Λ in the complex plane.
This test can be used with a power series f( z)∑ n 0∞ c n( z- p) n{\displaystyle f(z)=\sum_{n=0}^{\infty} c_{ n}( z-p)^{ n}} where the coefficients cn,and the center p are complex numbers and the argument z is a complex variable.
If the term n is promoted to a function n-s,where s is a complex variable, then one can ensure that only like terms are added.
There are hypothetical values s of a complex variable, very near(in a quantifiable sense) to 1, such that L(s, χ) 0 for a Dirichlet character χ of modulus q say.
In mathematics, the Weierstrass functions are special functions of a complex variable that are auxiliary to the Weierstrass elliptic function.
As in the case of functions of a single complex variable, a sufficient condition for a holomorphic map to be biholomorphic onto its image is that the map is injective, in which case the inverse is also holomorphic e.g., see Gunning 1990, Theorem I.11.
In mathematics, Felix Klein's j-invariant or j function,regarded as a function of a complex variable τ, is a modular function of weight zero for SL(2, Z) defined on the upper half-plane of complex numbers.
One of the most useful tools in multiplicative number theory are Dirichlet series,which are functions of a complex variable defined by an infinite series of the form f( s)∑ n 1∞ a n n- s.{\displaystyle f(s)=\sum_{n=1}^{\infty} a_{ n} n^{- s}.} Depending on the choice of coefficients a n{\displaystyle a_{n}}, this series may converge everywhere, nowhere, or on some half plane.
The transform is z ζ+ 1 ζ,{\displaystyle z=\zeta+{\frac{1}{\zeta}},} where 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 the original space.
In 1937 Keldysh became Doctor of Science with his dissertation entitled Complex Variable and Harmonic Functions Representation by Polynomial Series, and was appointed a Professor of Moscow State University.