  In the Lubin-Tate setting we study pairings for analytic
$(\varphi_L,\Gamma_L)$-modules and prove an abstract reciprocity law which then
implies a relation between the analogue of Perrin-Riou's Big Exponential map as
developed by Berger and Fourquaux and a $p$-adic regulator map whose
construction relies on the theory of Kisin-Ren modules generalising the concept
of Wach modules to the Lubin-Tate situation.
