Mathematics
Te Tari Pāngarau me te Tatauranga
Department of Mathematics & Statistics

MATH4FD Fourier Analysis and Distribution Theory

Second Semester
10 points
 

Fourier analysis is the study of representing functions as sums or integrals of simple waves. It has applications across a broad range of mathematical and physical sciences such as the analysis of solutions to partial differential equations, inverse problems and data processing. The natural setting for this decomposition is on the space of generalised functions, known as distributions. In this course we will cover

Period

2018, Semester 2.

Prerequisites

MATH4MI. MATH201 is recommended.

Lecturers

Melissa Tacy (mtacy@maths.otago.ac.nz)

Assessment

TBA

Final mark

Your final mark F in the paper will be calculated according to this formula:

F = max(E, (2E + A)/3)

where:

and all quantities are expressed as percentages.

While we strive to keep details as accurate and up-to-date as possible, information given here should be regarded as provisional. Individual lecturers will confirm teaching and assessment methods.