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Using the bulk-deformation of Floer cohomology by Schubert cycles andnon-Archimedean analysis of Fukaya--Oh--Ohta--Ono's bulk-deformed potentialfunction, we prove that every complete flag manifold $\mathrm{Fl}(n)$ ($n \geq3$) with a monotone Kirillov--Kostant--Souriau symplectic form carries acontinuum of non-displaceable Lagrangian tori which degenerates to a non-torusfiber in the Hausdorff limit. In particular, the Lagrangian $S^3$-fiber in$\mathrm{Fl}(3)$ is non-displaceable, answering the question of which wasraised by Nohara--Ueda who computed its Floer cohomology to be vanishing.

A critical point analysis of Landau--Ginzburg potentials with bulk in Gelfand--Cetlin systems