Representability of derived moduli stacks for nonlinear elliptic PDE solutions follows from an Artin-Lurie theorem after introducing C^∞-bornological rings that embed into derived bornological geometry.
On the universal property of derived manifolds
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A Bornological Perspective on the Representability of Derived Moduli Stacks of Solutions to PDEs
Representability of derived moduli stacks for nonlinear elliptic PDE solutions follows from an Artin-Lurie theorem after introducing C^∞-bornological rings that embed into derived bornological geometry.