We study the relation of an
embedded Lagrangian cobordism between two closed, orientable Legendrian
submanifolds of ℝ2n+1. More precisely, we investigate the behavior of the
Thurston–Bennequin number and (linearized) Legendrian contact homology under
this relation. The result about the Thurston–Bennequin number can be considered as
a generalization of the result of Chantraine which holds when n = 1. In addition, we
provide a few constructions of Lagrangian cobordisms and prove that there are
infinitely many pairs of exact Lagrangian cobordant and not pairwise Legendrian
isotopic Legendrian n-tori in ℝ2n+1.