Konrad Knopp (1882–1957)
Author of Theory of functions
About the Author
Series
Works by Konrad Knopp
Problem Book in the Theory of Functions, Vol. 1: Problems in the Elementary Theory of Functions (1948) 46 copies
Problem Book in the Theory of Functions, Vol. 2: Problems in the Advanced Theory of Functions (1952) 36 copies
Höhere Mathematik, 4 Bde., Bd.2, Differentialrechnung, Unendliche Reihen, Elemente der Differentialgeometrie und der Funktionentheorie (1997) — Author — 6 copies
Funktionentheorie 1.Grundlagen der allgemeinen Theorie der analytischen Funktionen (1944) 6 copies, 1 review
Höhere Mathematik, 4 Bde., Bd.3, Integralrechnung und ihre Anwendungen, Funktionentheorie, Differentialgleichungen (1990) — Author — 5 copies
Höhere Mathematik, 4 Bde., Bd.1, Zahlen, Funktionen, Grenzwerte, Analytische Geometrie, Algebra, Mengenlehre (1990) — Author — 5 copies
Konrad Knopp: Aufgabensammlung zur Funkitonentheorie I - Aufgaben zur elementaren Funktionentheorie (1965) 3 copies
Höhere Mathematik, 4 Bde., Bd.4, Mengenlehre, Lebesguesches Maß und Integral, Topologische Räume, Vektorräume, Funktionalanalysis, Integralgleichungen (1990) — Author — 2 copies
Einführung In Die Höhere Mathematik 2 copies
Theory of Functions - Part 1 1 copy
Tagged
Common Knowledge
- Canonical name
- Knopp, Konrad
- Birthdate
- 1882-07-22
- Date of death
- 1957-04-20
- Gender
- male
- Occupations
- Mathematiker
- Nationality
- Germany
- Birthplace
- Berlin, Deutschland
- Place of death
- Annecy, Rhône-Alpes, Frankreich
- Associated Place (for map)
- Germany
Members
Reviews
The book Theory and Application of Infinite Series by Konrad Knopp is an excellent teaching guide and a thorough exploration of the subject. Well, although I say that, the book touches on a great many things but does not go into depth with some other parts. For instance, the book does not go too deeply into Continued Fractions. Originally published in the German language in 1921, this book is a classic of mathematical clarity.
As with most books on higher mathematics that I possess, the book show more contains theorems, proofs, definitions, workable problems, detailed examples, and so on. While most of the book is text, it does contain plenty of formulas and some graphs. The book is pretty long, but it is not the longest mathematical treatise that I have.
The pros of the book are that it is an in-depth approach to the subject, it has the aforementioned positives, it has plenty of footnotes, and the work states the mathematics quite clearly throughout. Sometimes when people get really far into higher mathematics, they forget that not everyone knows what they are talking about. However, since the book is generally written for people studying that subject, it is a forgivable error.
The cons of the book are more difficult to list. I can’t say the subject is outdated or somewhat useless since Infinite Series come up a lot in mathematics and the subject hasn’t changed all that much. Also, since the book is quite thorough and has practice problems it makes it even more useful.
The book has a detailed Bibliography with such luminaries as Isaac Newton, Leonhard Euler, Karl Gauss, John Wallis, Augustin-Louis Cauchy and so on. If you are looking for a specific portion of the book, there is an index organized by subject name.
All in all, this book was really well done. If you are a fan of reading old mathematical texts, this book might be worth your time. show less
As with most books on higher mathematics that I possess, the book show more contains theorems, proofs, definitions, workable problems, detailed examples, and so on. While most of the book is text, it does contain plenty of formulas and some graphs. The book is pretty long, but it is not the longest mathematical treatise that I have.
The pros of the book are that it is an in-depth approach to the subject, it has the aforementioned positives, it has plenty of footnotes, and the work states the mathematics quite clearly throughout. Sometimes when people get really far into higher mathematics, they forget that not everyone knows what they are talking about. However, since the book is generally written for people studying that subject, it is a forgivable error.
The cons of the book are more difficult to list. I can’t say the subject is outdated or somewhat useless since Infinite Series come up a lot in mathematics and the subject hasn’t changed all that much. Also, since the book is quite thorough and has practice problems it makes it even more useful.
The book has a detailed Bibliography with such luminaries as Isaac Newton, Leonhard Euler, Karl Gauss, John Wallis, Augustin-Louis Cauchy and so on. If you are looking for a specific portion of the book, there is an index organized by subject name.
All in all, this book was really well done. If you are a fan of reading old mathematical texts, this book might be worth your time. show less
Funktionentheorie. English = Theory of functions. Part one: elements of the general theory of analytic functions / by Konrad Knopp by Konrad Knopp
Follows rather closely the German 5th ed.
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Associated Authors
Statistics
- Works
- 29
- Members
- 670
- Popularity
- #37,679
- Rating
- 3.7
- Reviews
- 5
- ISBNs
- 49
- Languages
- 2










