Introduction to Vision Science

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A01=Richard A. Clement
angular
Angular Magnification
Author_Richard A. Clement
base
Base Vectors
binocular perception
Blur Circle
cartesian
Cartesian Base Vectors
Category=JMM
Category=JMR
Colour Matching Functions
computational modelling
Cos
cyclopean
Cyclopean Eye
Entrance Pupil
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eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
eq_non-fiction
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equation
Exit Pupil
eye
eye movement analysis
Gain
GAUSSIAN OPTICS
Gaze Angle
Image
Input Correlation Matrix
Largest Eigenvector
linear
Linear Magnification
magnification
mathematical modelling of visual systems
matrix
matrix transformations
Receptive Field
Saccadic
Saccadic Eye Movement
Schematic Eye
Semicircular Canals
sensory coding
System Matrix
vectors
Vice Versa
visual neuroscience
Vp
Weighting Functions

Product details

  • ISBN 9781138643215
  • Weight: 400g
  • Dimensions: 156 x 234mm
  • Publication Date: 13 Jun 2018
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
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Different animals have different visual systems and so presumably have different ways of seeing. How does the way in which we see depend on the optical, neural and motor components of our visual systems? Originally published in 1993, the mathematical tools needed to answer this question are introduced in this book. Elementary linear algebra is used to describe the transformations of the stimulus that occur in the formation of the optical, neural and motor images in the human visual system. The distinctive feature of the approach is that transformations are specified with enough rigour for readers to be able to set up their own models and generate predictions from them.

Underlying the approach of this book is the goal of providing a self-contained source for the derivation of the basic equations of vision science. An introductory section on vector and matrix algebra covers the mathematical techniques which are applied to both sensory and motor aspects of the visual system, and the intervening steps in the mathematical arguments are given in full, in order to make the derivation of the equations easier to follow.

A subsidiary goal of this book is to demonstrate the utility of current desktop computer packages which make the application of mathematics very easy. All the numerical results were produced using only a spreadsheet or mathematics package, and example calculations are included in the text.

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