The paper presents a construction of fibered links $(K, \Sigma)$ out of chord diagrams $\sL$. Let $\Gamma$ be the incidence graph of $\sL$. Under certain conditions on $\sL$ the symmetrized Seifert matrix of $(K, \Sigma)$ equals the bilinear form of the simply-laced Coxeter system $(W, S)$ associated to $\Gamma$; and the monodromy of $(K, \Sigma)$ equals minus the Coxeter element of $(W, S)$. Lehmer's problem is solved for the monodromy of these Coxeter links.