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More Monthly Problem Gems [Pehme köide]

, (Department of Mathematics, Christopher Newport University.)
  • Formaat: Paperback / softback, 318 pages, kõrgus x laius: 234x156 mm, 3 Tables, black and white; 50 Line drawings, black and white; 50 Illustrations, black and white
  • Ilmumisaeg: 20-Oct-2025
  • Kirjastus: CRC Press
  • ISBN-10: 1041003218
  • ISBN-13: 9781041003212
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  • Formaat: Paperback / softback, 318 pages, kõrgus x laius: 234x156 mm, 3 Tables, black and white; 50 Line drawings, black and white; 50 Illustrations, black and white
  • Ilmumisaeg: 20-Oct-2025
  • Kirjastus: CRC Press
  • ISBN-10: 1041003218
  • ISBN-13: 9781041003212
"More Monthly Problem Gems is a sequel to Monthly Problem Gems (CRC Press, 2021). This book covers a broader range of math problems. In addition to analysis problems, problems from number theory, combinatorics, algebra, and geometry are included. This book offers problems to promote creative techniques for problem-solving and undergraduate research. Each problem is selected for its natural charm, the connection with an authentic mathematical experience, originating from the ingenious work of professionals, and ready developments, all into well-shaped results of broader interest. Each problem provides either a novel application of a familiar theorem or a lively discussion of multiple solutions. Special attention is paid to informal exploration of the essential assumptions, suggestive heuristic considerations, and roots of the motivations of the problem. This book then presents a new type of problem-solving. It will challenge and stimulate math problem-solvers at varying degrees of proficiency. Since the selected problem gems contain sophisticated ideas and connect to important current research, this book is also geared toward graduate students in math and engineering. Many of the problems in this book were originally offered in the American Mathematical Monthly"--

A sequel to Monthly Problem Gems (CRC Press, 2021), this book covers a broader range of math problems. In addition to analysis problems, problems from number theory, combinatorics, algebra, and geometry are included. The book is geared toward graduate students in math and engineering.



More Monthly Problem Gems is a sequel to Monthly Problem Gems (CRC Press, 2021). This book covers a broader range of math problems. In addition to analysis problems, problems from number theory, combinatorics, algebra, and geometry are included.

This book offers problems to promote creative techniques for problem-solving and undergraduate research. Each problem is selected for its natural charm, the connection with an authentic mathematical experience, originating from the ingenious work of professionals, and ready developments, all into well-shaped results of broader interest.

Each problem provides either a novel application of a familiar theorem or a lively discussion of multiple solutions. Special attention is paid to informal exploration of the essential assumptions, suggestive heuristic considerations, and roots of the motivations of the problem.

This book then presents a new type of problem-solving. It will challenge and stimulate math problem-solvers at varying degrees of proficiency. Since the selected problem gems contain sophisticated ideas and connect to important current research, this book is also geared toward graduate students in math and engineering.

Many of the problems in this book were originally offered in the American Mathematical Monthly.

1. Analysis
2. Identities
3. Geometry
4. Combinatorics
5. Number Theory
6. Potpourri
Hongwei Chen received his Ph.D. from North Carolina State University in 1991. He is currently a professor of mathematics at Christopher Newport University. He has published more than 60 research papers in analysis and partial differential equations. He also authored Monthly Problem Gems and Classical Analysis: An Approach through Problems published by CRC Press and Excursions in Classical Analysis published by the Mathematical Association of America.

Roberto Tauraso holds a PhD in Mathematics from Scuola Normale Superiore (Pisa). He is currently a professor of mathematical analysis at Tor Vergata University of Rome. His research interests include complex analysis, number theory, and combinatorics. He has published over 60 research papers in various mathematical journals.