General background: complex numbers, linear functions, sets and sequences, conformal mapping. Detailed proofs.
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Most Helpful Customer Reviews
5 of 5 people found the following review helpful:
4.0 out of 5 stars
A Classic with outdated language,
By R. Bagula "Roger L. Bagula" (Lakeside, Ca United States) - See all my reviews (VINE VOICE) (REAL NAME)
This review is from: Elements of the Theory of Functions (Paperback)
This book goes with the series of books written by this author:" Theory of Functions". Together with the other parts it gives a good introduction to the theory of complex functional analysis. Although the language is in places outdated, the mathematics covered is solid and necessary. It is a starting point in study for subjects like chaos and fractals as well. One of the best points is that is a cheap Dover book!
7 of 9 people found the following review helpful:
5.0 out of 5 stars
A Gem!,
By A Customer
This review is from: Elements of the Theory of Functions (Paperback)
This book would be worth the price of it were 10 times as expensive! One of the best presentations of the real and complex analysis I have seen.
5.0 out of 5 stars
Very Clear and Sharp Mentor of Math +++,
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Amazon Verified Purchase(What's this?)
This review is from: Elements of the Theory of Functions (Paperback)
Recently, I dug into my collection of "old-school" math books looking for a good review of general function theory via complex variables. I [somehow] recalled this author as having a very good approach to this area. This topic is so wide and deep as to allow for many approaches. The whole presentation of this author via his little series of math works follows a very clear and sharp path from complex variables to general function theory. It seems many authors delay starting at the start with complex numbers and variables -- yet the "complex way" is a very streamlined way into general function theory and even infinite series -- as this Mentor shows -- starting with this very great little gem of an introduction. Even complex numbers can be approached from various angles -- one of the best being that of "Elements of the Theory of Functions" by Konrad Knopp +++
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