A lower bound for the number of components of the moduli schemes of stablerank 2 vector bundles on projective 3-folds

Fix a smooth projective 3-fold X,c(1),H is an element of Pic(X) with H ampl e, and d is an element of Z. Assume the existence of integers a; b with a n ot equal 0 such that ac(1) is numerically equivalent to bH. Let M (X, 2; c( 1); d, H) be the moduli scheme of H-stable rank 2 vector bundles, E, on X w ith c(1) (E) = c(1) and c(2)(E) . H = d. Let m(X; 2; c1; d;H) be the number of its irreducible components. Then lim sup(d-->infinity) m(X; 2; c(1); d; H) = +infinity.