Abstract

This paper is a supplement to The Origin of the N-Localizer for Stereotactic Neurosurgery [1] and The Mathematics of the N-Localizer for Stereotactic Neurosurgery [2]. It clarifies the early history of the N-localizer and presents further details of the mathematics of the N-localizer.

Highlights

  • The N-localizer has become an important neurosurgical tool that has achieved widespread use in modern stereotactic neurosurgery and radiosurgery

  • The N-localizer produces two circles and one ellipse in tomographic, sectional images that are obtained via computed tomography or magnetic resonance imaging (Figure 1)

  • The relative spacing between the ellipse and the two circles precisely determines the location of the tomographic section relative to the N-localizer [3,4]

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Summary

Introduction

The N-localizer has become an important neurosurgical tool that has achieved widespread use in modern stereotactic neurosurgery and radiosurgery. In October 1978, he presented this frame at a joint meeting of the Western Neurological Society and the American Academy of Neurological Surgeons [5] Following this presentation, additional presentations [6], and disclosures [7], the concept of the N-localizer spread rapidly and inspired its incorporation into three different CTcompatible stereotactic frames that were built in 1979 and reported in 1980: The BrownRoberts-Wells frame [8], a Leksell frame that was modified to render it CT-compatible [9], and a frame that resulted from a collaboration between Pfizer Medical Systems and the University of Pittsburgh Medical Center (the “UPMC” frame) [10]. This method involved a plate into which were milled vertical slots whose tops lay along a diagonal line (Figure 3). In order to facilitate access to these documents, we have included copies as the appendices (labeled as "figures") to this paper

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