Research Problems in Function Theory: Fiftieth Anniversary Edition (Problem Books in Mathematics) - Tapa dura

Acerca del autor

Walter K. Hayman is an Emeritus Professor at Imperial College London. The author of five influential books, he is best known for his fundamental work on the theory of functions. Over the course of his career, he has made many outstanding contributions to the study of functions of a complex variable, notably providing solutions to some of the most famous problems in the field. Foremost amongst these is the so-called asymptotic Bieberbach conjecture, for which he provided a definitive proof in 1955. With Margaret Hayman, he founded the British Mathematical Olympiad. He was elected to the Royal Society in 1956, earlier than any other living member bar one (Freeman Dyson). The author of over 200 scientific papers, Walter has won many of the most prestigious accolades in his field and has received honorary degrees from universities in four countries.

De la contraportada

In 1967 Walter K. Hayman published ‘Research Problems in Function Theory’, a list of 141 problems in seven areas of function theory. In the decades following, this list was extended to include two additional areas of complex analysis, updates on progress in solving existing problems, and over 520 research problems from mathematicians worldwide. It became known as ‘Hayman's List’.

This Fiftieth Anniversary Edition contains the complete ‘Hayman's List’ for the first time in book form, along with 31 new problems by leading international mathematicians. This list has directed complex analysis research for the last half-century, and the new edition will help guide future research in the subject. The book contains up-to-date information on each problem, gathered from the international mathematics community, and where possible suggests directions for further investigation.

Aimed at both early career and established researchers, this book provides the key problems and results needed to progress in the most important research questions in complex analysis, and documents the developments of the past 50 years.