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Taking Maths Further Podcast
Peter Rowlett and Katie Steckles
20 episodes
3 months ago
Talking to people who use maths in their work. Aiming to encourage further uptake of maths at A-level and beyond. brought to you by the Further Maths Support Programme. The FMSP supports students and teachers in England with mathematics, and you can find out more at furthermaths.org.uk. Hosts: Peter Rowlett (Nottingham Trent University) and Katie Steckles.
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Education
Natural Sciences
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All content for Taking Maths Further Podcast is the property of Peter Rowlett and Katie Steckles and is served directly from their servers with no modification, redirects, or rehosting. The podcast is not affiliated with or endorsed by Podjoint in any way.
Talking to people who use maths in their work. Aiming to encourage further uptake of maths at A-level and beyond. brought to you by the Further Maths Support Programme. The FMSP supports students and teachers in England with mathematics, and you can find out more at furthermaths.org.uk. Hosts: Peter Rowlett (Nottingham Trent University) and Katie Steckles.
Show more...
Education
Natural Sciences
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Episode 18: Medical imaging and Fourier analysis
Taking Maths Further Podcast
10 years ago
Episode 18: Medical imaging and Fourier analysis
This week the topic was Fourier analysis. We interviewed Heather Williams, who’s a medical physicist and works with Positron Emission Tomography (PET) scanners, as well as other medical scanning devices. We talked about her work and how maths is important in converting data from the scanner into images that can be used to diagnose patients. Interesting links: PET scanners on the NHS website Being a Medical Physicist on the NHS careers website Central Manchester University Hospitals, Heather's employer Shape of the sine and cosine graphs at BBC Bitesize An interactive guide to the Fourier transform at BetterExplained.com XKCD comic 'Fourier' Puzzle: If a function is made by adding sin(x) + cos(x), what’s the maximum value attained by this function? Solution: This is a periodic function, which repeats every 180 degrees (or π radians). Its maximum value is the square root of two, or √2 = 1.414213..., which it first reaches at a value of 45 degrees, or π/4. The function varies between √2 and -√2, and it looks like a sin curve. The function can also be written as √ 2 + sin(θ + π/4). For a graph of the function, and more detail, input it into Wolfram Alpha. Show/Hide
Taking Maths Further Podcast
Talking to people who use maths in their work. Aiming to encourage further uptake of maths at A-level and beyond. brought to you by the Further Maths Support Programme. The FMSP supports students and teachers in England with mathematics, and you can find out more at furthermaths.org.uk. Hosts: Peter Rowlett (Nottingham Trent University) and Katie Steckles.