We show that loss of synchronization of two identical coupled chaotic class
B lasers can occur via a blowout bifurcation. This occurs when a transvers
e Lyapunov exponent governing the stability of a synchronized subspace pass
es through zero. A system of two laterally coupled lasers with modulated pa
rameters is investigated numerically in a region of chaotic behavior. A tot
al of five invariant subspaces are shown to exist. Evidence of a blowout fr
om one of these subspaces is found in Lyapunov exponents and in the presenc
e of on-off intermittency for small enough coupling strengths. At all param
eter values investigated, the phases of the electric fields are shown to be
precisely synchronized even though the amplitudes may fluctuate chaoticall
y and independently. We discuss the implication that there will be bubbling
effects in laser systems in the presence of noise and imperfections. [S106
3-651X(98)01012-5].