Abstract. The caloric gauge was introduced in [23] by Tao with studying large data energy-critical wave maps mapping from R 2+1 to hyperbolic space H m in view. In [1] Bejenaru, Ionescu, Kenig, and Tataru adapted the caloric gauge to the setting of Schrödinger maps from R d+1 to the standard sphere S 2 ֒→ R 3 with initial data small in the critical Sobolev norm. Here we develop the caloric gauge in a bounded geometry setting with a construction valid up to the ground state energy.