We consider the following fractional Schr?dinger equation:（-?）su+V （y）u=up, u> 0 in RN,（0.1）where s∈（0, 1）, 1 k is concentrated at the vertices of the regular k-polygon in the （y1, y2）-plane with k and the radius large enough. Then we show that ukis non-degenerate in our special symmetric workspace, and glue it with an n-spike solution, whose centers lie in another circle in the （y3, y4）-plane, to construct infinitely many multi-spike solutions of new type. The nonlocal property of （-?）sis in sharp contrast to the classical Schr?...
