Michael D. Kemeny

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According to the Bloch–Beilinson conjectures, an auto-morphism of a K3 surface X that acts as the identity on the tran-scendental lattice should act trivially on CH 2 (X). We discuss this conjecture for symplectic involutions and prove it in one third of all cases. The main point is to use special elliptic K3 surfaces and stable maps to produce covering(More)
Systemic lupus erythematosus (SLE) is a chronic autoimmune disorder characterized by broad clinical manifestations including cardiovascular and renal complications with periodic disease flares and significant morbidity and mortality. One of the main contributing factors to the pathology of SLE is the accumulation and impaired clearance of immune complexes(More)
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