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Clifford Analysis and Related Topics: In Honor of Paul A. M. Dirac, CART 2014, Tallahassee, Florida, December 15–17: Springer Proceedings in Mathematics & Statistics, cartea 260

Editat de Paula Cerejeiras, Craig A. Nolder, John Ryan, Carmen Judith Vanegas Espinoza
en Limba Engleză Hardback – 8 sep 2018
This book, intended to commemorate the work of Paul Dirac, highlights new developments in the main directions of Clifford analysis. Just as complex analysis is based on the algebra of the complex numbers, Clifford analysis is based on the geometric Clifford algebras. Many methods and theorems from complex analysis generalize to higher dimensions in various ways. However, many new features emerge in the process, and much of this work is still in its infancy.
Some of the leading mathematicians working in this field have contributed to this book in conjunction with “Clifford Analysis and Related Topics: a conference in honor of Paul A.M. Dirac,” which was held at Florida State University, Tallahassee, on December 15-17, 2014. The content reflects talks given at the conference, as well as contributions from mathematicians who were invited but were unable to attend. Hence much of the mathematics presented here is not only highly topical, but also cannot be found elsewhere in print.Given its scope, the book will be of interest to mathematicians and physicists working in these areas, as well as students seeking to catch up on the latest developments.
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Specificații

ISBN-13: 9783030000479
ISBN-10: 3030000478
Pagini: 330
Ilustrații: VII, 152 p.
Dimensiuni: 155 x 235 mm
Greutate: 0.41 kg
Ediția:1st ed. 2018
Editura: Springer International Publishing
Colecția Springer
Seria Springer Proceedings in Mathematics & Statistics

Locul publicării:Cham, Switzerland

Cuprins

Ballenger-Fazzone, K. and Nolder, C. A: Lambda-harmonic Functions: An Expository Account.- Cerejeiras, P., Kahler, U. Kraußhar, R. S: Some Applications of Parabolic Dirac Operators to the Instationary Navier-Stokes Problem on Conformally Flat Cylinders and Tori in R3.- Cerejeiras, P., Kahler, U. and Ryan, J: From Hermitean Clifford Analysis to Subelliptic Dirac Operators on Odd Dimensional Spheres and Other CR Manifolds.- Ding, C. and Ryan, J: On Some Conformally Invariant Operators in Euclidean Space.- Emanuello, J. A. and Nolder, C. A: Notions of Regularity for Functions of a Split-quaternionic Variable.- Raeymaekers, T: Decomposition of the Twisted Dirac Operator.- Vajiac, M. B: Norms and Moduli on Multicomplex Spaces.- Vanegas, C. J. and Vargas, F. A: Associated Operators to the Space of Meta-q-Monogenic Functions.

Textul de pe ultima copertă

This book, intended to commemorate the work of Paul Dirac, highlights new developments in the main directions of Clifford analysis. Just as complex analysis is based on the algebra of the complex numbers, Clifford analysis is based on the geometric Clifford algebras. Many methods and theorems from complex analysis generalize to higher dimensions in various ways. However, many new features emerge in the process, and much of this work is still in its infancy.
Some of the leading mathematicians working in this field have contributed to this book in conjunction with “Clifford Analysis and Related Topics: a conference in honor of Paul A.M. Dirac,” which was held at Florida State University, Tallahassee, on December 15-17, 2014. The content reflects talks given at the conference, as well as contributions from mathematicians who were invited but were unable to attend. Hence much of the mathematics presented here is not only highly topical, but also cannot be found elsewhere in print. Given its scope, the book will be of interest to mathematicians and physicists working in these areas, as well as students seeking to catch up on the latest developments.

Caracteristici

Highlights new developments in the main directions of Clifford analysis Offers new perspectives and outlines current trends for researchers interested in or working on these topics Theoretical contributions were written by leading experts in the field, while contributions of an expository nature were written for persons working in these areas and are easily accessible for non-specialists Commemorates the work of Paul Dirac