The incidence of multiple noncontiguous spinal injuries （MNSI） in the cervical spine is rare but has catastrophic consequences. The patient in this report was a 34-year-old woman with five-level cervical MNSI. CT an...The incidence of multiple noncontiguous spinal injuries （MNSI） in the cervical spine is rare but has catastrophic consequences. The patient in this report was a 34-year-old woman with five-level cervical MNSI. CT and MRI showed that injuries included atlantoaxial instability, burst fracture of C6, dislocation of C6/7, rupture of the intervertebal disc or ligamentous complex, and irreversible cord damage. The mechanism for this case was a combined pattern of hyperflexion, compression, and hyperextension injuries. A review of the literature revealed that this case is the first report in the literature of a vehicle related accident causing five-level noncontiguous injuries of the cervical spine.展开更多
In this paper, we prove that every p-generic r.e. degree is noncontiguous, and then, by the density of p-generic degrees, the noncontiguous degrees are dense in the r.e. degrees.
文摘The incidence of multiple noncontiguous spinal injuries （MNSI） in the cervical spine is rare but has catastrophic consequences. The patient in this report was a 34-year-old woman with five-level cervical MNSI. CT and MRI showed that injuries included atlantoaxial instability, burst fracture of C6, dislocation of C6/7, rupture of the intervertebal disc or ligamentous complex, and irreversible cord damage. The mechanism for this case was a combined pattern of hyperflexion, compression, and hyperextension injuries. A review of the literature revealed that this case is the first report in the literature of a vehicle related accident causing five-level noncontiguous injuries of the cervical spine.
基金Project supported by the National Natural Science Foundation of China and by a Grant by the Volkswagen Foundation of Germany for a Chinese-German Binational Research Project in Recursion Theory and Complexity Theory
文摘In this paper, we prove that every p-generic r.e. degree is noncontiguous, and then, by the density of p-generic degrees, the noncontiguous degrees are dense in the r.e. degrees.
