1 thought on “Incidental nerve abnormality”

  1. OCAD
    avneesh.chhabra
    yes cmt 1a again

    Best!
    AC

    Avneesh Chhabra, M.D. M.B.A.
    Professor, Radiology & Orthopedic Surgery
    Chief, Musculoskeletal Radiology
    Department of Radiology
    5323 Harry Hines, Blvd. Dallas, Tx-75390-9316
    Office: 214-648-2122
    http://www.utsouthwestern.edu/radiology<http://www.utsouthwestern.edu/education/medical-school/departments/radiology/>

    
    EXTERNAL MAIL

    Similar case to the one presented in 2018. Incidental peripheral nerve enlargement on knee MRI in a 39 yo M with a MMT. No history of neuropathy. No denervation. Would you suggest CMT, less likely CIDP?

    TIA,
    Liz Carpenter

    Thank you for the numerous replies to this incidental nerve finding.

    Favorite diagnosis was Charcot-Marie-Tooth disease, for which Avneesh Chhabrah says this is an Aunt Minnie. He further elaborates:
    “CMT type 1A
    High plantar arches
    Cavus type foot
    Demyelination may not give denervation- just slowed conduction
    Axonal type II – can have denervation”

    Second favorite diagnosis was CIDP, for which Hilary Umans says the severity can be variable and 10% of people may be minimally symptomatic or asymptomatic.

    I FINALLY got in touch with the out of state orthopedic surgeon who says he is unaware of any neurological problems and will ask the patient about any symptoms at her next visit. He has not looked at her feet to see whether she has pes cavus.

    Thanks

    John Symanski

    21 year old woman with knee pain after motor vehicle collision.

    She has enlargement and increased T2-hyperintensity of the fascicles in her common peroneal and tibial nerves, unchanged from an MRI 3 years ago for patellofemoral dislocation. This is most conspicuous near the sciatic bifurcation and less severe on the more inferior images. No cutaneous lesions to suggest neurofibromatosis. No muscle denervation to suggest a demyelinating peripheral neuropathy. Could it still be one of these entities? Any other thoughts?

    Thank you,

    John Symanski

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