If the ability to integrate seemingly unintegrable real integrands doesn't entice you, try Visual Complex Analysis by Needham for a more geometric approach.rhia said:Topics like conformal mappings,residue theorem,series,integrations and the numerous results derived from them.I don't understand what use they are going to be of.
I know atleast 3 places online where you can order the book from. Anyway, here are a couple of links for a "low-priced" edition.rhia said:Unfortunately Visual Complex Analysis by Needham isn't available in my country.
Complex numbers are numbers that consist of a real part and an imaginary part. The imaginary part is a multiple of the imaginary unit i, which is defined as the square root of -1. Complex numbers are written in the form a + bi, where a is the real part and bi is the imaginary part.
Complex numbers are important in many fields of science and engineering, including mathematics, physics, and electrical engineering. They are used to represent and solve problems involving oscillations, waves, and electrical circuits.
There are many software programs that can be used to work with complex numbers, including MATLAB, Mathematica, and Python. These programs have built-in functions for performing calculations with complex numbers and visualizing them in the complex plane.
Yes, there are many books available that can help you understand complex numbers, including "A First Course in Complex Analysis" by Matthias Beck and Gerald Marchesi, and "Complex Variables and Applications" by James Ward Brown and Ruel V. Churchill. These books cover the fundamentals of complex numbers and their applications in various fields.
Complex numbers can be made interesting by exploring their various properties and applications. This can include visualizing them in the complex plane, understanding their relationship to real-world phenomena, and solving challenging problems using complex numbers. Additionally, interactive software programs can make learning about complex numbers more engaging and hands-on.