In this paper, we study the following fractional Schrodinger Kirchhoff type problem (Q(epsilon)) {L(epsilon)(s)u = K (x)f (u) in R-3, u is an element of H-s (R-3), where L-epsilon(s) is a nonlocal operator defined by L(epsilon)(s )u = M (1/epsilon(3-2s )integral integral R3x R3 vertical bar u(x)-u(y)vertical bar(2)/vertical bar x-y vertical bar(3+2s)dx dy +1/epsilon(3)integral R3 V(x)u(2)dx)[epsilon(2s) (-Delta)(s) u + V(x ) u], epsilon is a small positive parameter, 3/4 < s < 1 is a fixed constant, the operator (-Delta)(s )is the fractional Laplacian of order s, M, V, K and f are continuous f...
