Relation of distribution of conduction velocities to nerve biopsy findings in n-hexane poisoning
- 1 April 1990
- journal article
- research article
- Published by Wiley in Muscle & Nerve
- Vol. 13 (4) , 314-320
- https://doi.org/10.1002/mus.880130406
Abstract
Distribution of conduction velocities (DCV) of sensory fibers in sural nerve was investigated in three patients with n‐hexane poisoning. Measurements were made at 1–2 months, 4–9 months, and at 11, 23, and 36 months after ending exposure. A sural nerve biopsy was obtained from one of the patients. The results indicated the characteristic changes of n‐hexane toxicity: myelinated nerve fiber degeneration and paranodal swelling, resulting in changes in the fiber diameter distribution. The DCV documented these changes. After removal from toxic exposure, varying degrees of recovery were studied clinically and evaluated with nerve conduction parameters. The DCV reflects the pathological changes in nerve in toxic neuropathy due to n‐hexane.Keywords
This publication has 10 references indexed in Scilit:
- n-Hexane and its toxicologic effects – a reviewScandinavian Journal of Work, Environment & Health, 1981
- n-Hexane PolyneuropathyEuropean Neurology, 1980
- Nerve fiber conduction-velocity distributions. II. Estimation based on two compound action potentialsElectroencephalography and Clinical Neurophysiology, 1979
- Determination of the Distribution of Conduction Velocities in Human Nerve TrunksIEEE Transactions on Biomedical Engineering, 1979
- Estimation of the distribution of conduction velocities in peripheral nervesComputers in Biology and Medicine, 1979
- Toxic polyneuropathies in Italy due to leather cement poisoning in shoe industriesJournal of the Neurological Sciences, 1977
- Toxic polyneuropathy due to glue-sniffing: Report of two cases with a light and electron-microscopic study of the peripheral nerves and musclesJournal of the Neurological Sciences, 1974
- N-Hexane NeuropathyNew England Journal of Medicine, 1971
- An efficient method for finding the minimum of a function of several variables without calculating derivativesThe Computer Journal, 1964