12 noon - 1pm
Thursday 12 December 2019

Distributions and Dirac delta functions

A seminar in the Amazing Maths Seminar Series designed to give undergraduate mathematics students a flavour of mathematics research beyond the core curriculum.

02 AC 01
University of Surrey
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The delta function was introduced by Paul Dirac as a generalization of the Kronecker delta to the continuous case. Initially it was defined heuristically as a “function” which equals zero everywhere except at zero, and equals infinity at zero, such that its integral equals to one. Clearly this object does not exist as a usual function, so for a long time it was just a convenient technical tool without any rigorous sense. Mathematical justification of formal manipulations with this function leads to extending the traditional concept of a function to so-called generalized functions of distributions, which play a fundamental role in modern Analysis. In this lecture I will try to give a brief introduction to the subject and consider some basic examples.

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