Spatial analyses of glaucomatous visual fields; a comparison with traditional visual field indices

Abstract Interpretation of numeric automated threshold visual field results is often difficult. A large amount of data is obtained for every single field tested. Various approaches to summarize this data have been suggested, most commonly the mean and standard deviation of departures from age‐corrected normal threshold values. These visual field indices differ substantially from subjective field interpretation where spatial relationships are important. We have previously devised two methods for automated field interpretation which take spatial information into account ‐ regional up‐down comparisons and arcuate cluster analysis. We now studied the merits of using these new spatial methods and compared them to traditional visual field indices for discrimination between normal and glaucomatous field results. Central static 30° field results in 101 eyes of 101 normal subjects and 101 eyes of 101 patients with glaucoma were discriminated using logistic regression analysis. The best field classification was obtained with a spatial visual field model combining up‐down differences and arcuate clusters. The advantages of the spatial model were confirmed in an independent material of 163 eyes of 163 normal subjects and 76 eyes of 76 patients with glaucoma where eyes with large field defects had been removed. In this material the spatial model gave 87% sensitivity and 83% specificity while the best non‐spatial model gave 82% sensitivity and 80% specificity. Visual field interpretation in glaucoma may be significantly enhanced if detection is focused on circumscribed field loss rather than on averages of differential light sensitivities and similar indices which do not take spatial relationships into consideration.

[1]  G. Lindgren,et al.  The effect of perimetric experience in normal subjects. , 1989, Archives of ophthalmology.

[2]  F. Fankhauser,et al.  Differential light threshold in automated static perimetry. Factors influencing short-term fluctuation. , 1984, Archives of ophthalmology.

[3]  E. Aulhorn,et al.  Early Visual Field Defects in Glaucoma , 1967 .

[4]  Douglas R. Anderson Automated Static Perimetry , 1992 .

[5]  A Heijl,et al.  A clinical study of perimetric probability maps. , 1989, Archives of ophthalmology.

[6]  J Flammer,et al.  Quantification of glaucomatous visual field defects with automated perimetry. , 1985, Investigative ophthalmology & visual science.

[7]  G. Lindgren,et al.  Normal variability of static perimetric threshold values across the central visual field. , 1987, Archives of ophthalmology.

[8]  Georg Lindgren,et al.  A package for the statistical analysis of visual fields , 1987 .

[9]  J Katz,et al.  Comparison of analytic algorithms for detecting glaucomatous visual field loss. , 1991, Archives of ophthalmology.

[10]  David W. Hosmer,et al.  Applied Logistic Regression , 1991 .

[11]  A. Heijl,et al.  Weighting according to location in computer‐assisted glaucoma visual field analysis , 1992, Acta ophthalmologica.

[12]  C. Langerhorst Automated perimetry in glaucoma : fluctuation behavior and general and local reduction of sensitivity , 1988 .

[13]  A. Heijl,et al.  Evaluation of methods for automated Hemifield analysis in perimetry. , 1992, A M A Archives of Ophthalmology.

[14]  A. Taube,et al.  Over- and underestimation of the sensitivity of a diagnostic malignancy test due to various selections of the study population. , 1990, Acta oncologica.

[15]  Douglas R. Anderson,et al.  Automatic Perimetry in Glaucoma: A Practical Guide , 1985 .

[16]  J M Wood,et al.  Serial examination of the normal visual field using Octopus automated projection perimetry Evidence for a learning effect , 1987, Acta ophthalmologica.