Classical Relaxation Phenomenology pp 25-47 | Cite as

Complex Variables and Functions

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• Ian M. Hodge

Chapter

First Online: 10 February 2019

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Abstract

Complex numbers and functions are discussed. This material lays the groundwork for fundamental relaxation results.

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References

1. 1.
   Kyrala, A.: Applied Functions of a Complex Variable. Wiley-Interscience, Hoboken, NJ (1972)Google Scholar
2. 2.
   Copson, E.T.: An Introduction to the Theory of Functions of a Complex Variable, Oxford (1960). [PDF online at: https://ia800701.us.archive.org/27/items/TheoryOfTheFunctionsOfAComplexVariable/Copson-TheoryOfFunctionsOfAComplexVariable.pdf]
3. 3.
   Titchmarsh, E.C.: The Theory of Functions, 2nd edn. Oxford University Press, Oxford (1948). (PDF online at: https://archive.org/details/TheTheoryOfFunctions)Google Scholar
4. 4.
   Titchmarsh, E.C.: Introduction to the Theory of Fourier Integrals, 2nd edn. Clarendon Press, Oxford (1948). (PDF online at: https://archive.org/details/IntroductionToTheTheoryOfFourierIntegrals)Google Scholar

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© Springer Nature Switzerland AG 2019

Authors and Affiliations

• Ian M. Hodge
  • 1

1. 1.School of Physics and Astronomy (retired)Rochester Institute of TechnologyRochesterUSA