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Measures of finite energy in pluripotential theory: a synthetic approach
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We introduce a synthetic approach to global pluripotential theory, covering in particular the case of a compact K\"ahler manifold and that of a projective Berkovich space over a non-Archimedean field. We define and study the space of measures of finite energy, introduce twisted energy and free energy functionals thereon, and show that coercivity of these functionals is an open condition with respect to the polarization.
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A transcendental non-Archimedean Calabi--Yau Theorem with applications to the cscK problem
Uniform K-stability for models implies existence and uniqueness of a cscK metric in any Kähler class, including transcendental (non-projective) classes.
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