Complex analysis and its synergies

  • What are the benefits of complex analysis?

    Complex analysis is an important component of the mathematical landscape, unifying many topics from the standard undergraduate curriculum.
    It can serve as an effective capstone course for the mathematics major and as a stepping stone to independent research or to the pursuit of higher mathematics in graduate school..

  • What are the important results of complex analysis?

    A fundamental result of complex analysis is the Cauchy-Riemann equations, which give the conditions a function must satisfy in order for a complex generalization of the derivative, the so-called complex derivative, to exist.
    When the complex derivative is defined "everywhere," the function is said to be analytic..

  • What is the beauty of complex analysis?

    There is one characteristic of Complex Analysis that makes it especially beautiful.
    Inside of it we can find objects that appear to be very complicated but happen to be relatively simple.
    Reciprocally, there are objects that appear to be very simple but are indeed extremely complex..

  • What is the function of complex analysis?

    Complex analysis, traditionally known as the theory of functions of a complex variable, is the branch of mathematical analysis that investigates functions of complex numbers..

  • What is the meaning of complex analysis?

    Complex analysis is the study of complex numbers together with their derivatives, manipulation, and other properties.
    Complex analysis is an extremely powerful tool with an unexpectedly large number of practical applications to the solution of physical problems..

  • When was complex analysis invented?

    0.

    1. The Origins of Complex Analysis In 1837, nearly three centuries after Cardano's use of 'imaginary numbers', William Rowan Hamilton published the definition of complex numbers as ordered pairs of real numbers subject to certain explicit rules of manipulation

  • Where is complex analysis used?

    It is helpful in many branches of mathematics, including algebraic geometry, number theory, analytic combinatorics, applied mathematics; as well as in physics, including the branches of hydrodynamics, thermodynamics, quantum mechanics, and twistor theory..

  • Why complex analysis is important?

    Complex analysis is an important component of the mathematical landscape, unifying many topics from the standard undergraduate curriculum.
    It can serve as an effective capstone course for the mathematics major and as a stepping stone to independent research or to the pursuit of higher mathematics in graduate school..

  • Complex analysis, traditionally known as the theory of functions of a complex variable, is the branch of mathematical analysis that investigates functions of complex numbers.
Complex Analysis and its Synergies is conceived as a unique forum to showcase research and exposition surrounding the exciting and ongoing burgeoning of the cross-fertilization of Complex Analysis with several other important fields of mathematics and physical sciences.
The journal validates and nurtures major new developments in modern mathematical analysis, without including page charges to authors, and will promote further 

Creation of a whole that is greater than the simple sum of its parts

Synergy is an interaction or cooperation giving rise to a whole that is greater than the simple sum of its parts.
The term synergy comes from the Attic Greek word συνεργία el-Latn>synergia from el-Latn>synergos, extiw>συνεργός, meaning working together.

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