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Stereology articles

An introduction to random variables (part 1)

Taken from Mike Puddephat's PhD, this article introduces probability theory and random variables.

An introduction to random variables (part 2)

Taken from Mike Puddephat's PhD, in this article fundamental results regarding the expectation and variance of random variables (discrete or continuous) are stated and proved.

Random position and orientation

Taken from Mike Puddephat's PhD, in this article, fundamental results regarding random position and orientation are discussed.

What is stereology?

Definitions of stereology, collated by Lars Karlsson and reproduced with his permission.

Single object stereology (part 1)

Taken from Mike Puddephat's PhD, in this article area and volume estimation are discussed, as well as Buffon's needle and the equation of Steinhaus for measuring the length of a curve.

Single object stereology (part 2)

Taken from Mike Puddephat's PhD, in this article curve length in 3D is discussed (by extending Buffon's needle), as well as surface density and surface area estimation (from IUR, vertical and exhaustive vertical sections).

Single object stereology (part 3)

Taken from Mike Puddephat's PhD, this article describes the vertical spatial grid and a method for estimating curve length in 3D from total vertical projections.

The benefit of stereology for quantitative radiology

A paper on the benefits of stereology for quantitative radiology. Written by Professor Neil Roberts, Dr Mike Puddephat and Dr Vicky McNulty and published in The British Journal of Radiology, 73 (2000), 679-697.

Magnetic resonance imaging articles

Principles of magnetic resonance imaging

Taken from Mike Puddephat's PhD, this article describes the principles of magnetic resonance imaging.

Site no longer maintained

Please note: This site is no longer maintained.

The stereology and magnetic resonance imaging articles that were previously found here have moved to the website Mike Puddephat Online, under the section marked Curriculum Vitae. Links to the moved articles are provided here for your convenience.