2026-07-072026-07-07http://salesiana.dossiersoluciones.com/handle/123456789/223072In this paper we define the shifted Schur process as a measure on sequences of strict partitions. This process is a generalization of the shifted Schur measure introduced in [TW] and [Mat] and is a shifted version of the Schur process introduced in [OR]. We prove that the shifted Schur process defines a Pfaffian point process. We further apply this fact to compute the bulk scaling limit of the correlation functions for a measure on strict plane partitions which is an analog of the uniform measure on ordinary plane partitions. As a byproduct, we obtain a shifted analog of the famous MacMahon's formula.AMSTex, 48 pages, 12 figuresMathematical PhysicsCombinatoricsShifted Schur process and asymptotics of large random strict plane partitionstext