000641232 001__ 641232 000641232 005__ 20251119161956.0 000641232 0247_ $$2doi$$a10.1007/JHEP06(2025)049 000641232 0247_ $$2INSPIRETeX$$aBuchmuller:2024ksd 000641232 0247_ $$2inspire$$ainspire:2858827 000641232 0247_ $$2ISSN$$a1126-6708 000641232 0247_ $$2ISSN$$a1029-8479 000641232 0247_ $$2ISSN$$a1127-2236 000641232 0247_ $$2arXiv$$aarXiv:2412.09211 000641232 0247_ $$2datacite_doi$$a10.3204/PUBDB-2025-04963 000641232 0247_ $$2openalex$$aopenalex:W4411091514 000641232 037__ $$aPUBDB-2025-04963 000641232 041__ $$aEnglish 000641232 082__ $$a530 000641232 088__ $$2arXiv$$aarXiv:2412.09211 000641232 088__ $$2DESY$$aDESY-24-105 000641232 1001_ $$0P:(DE-H253)PIP1003059$$aBuchmuller, Wilfried$$b0$$eCorresponding author 000641232 245__ $$aDeWitt wave functions for de Sitter JT gravity 000641232 260__ $$aHeidelberg$$bSpringer$$c2025 000641232 3367_ $$2DRIVER$$aarticle 000641232 3367_ $$2DataCite$$aOutput Types/Journal article 000641232 3367_ $$0PUB:(DE-HGF)16$$2PUB:(DE-HGF)$$aJournal Article$$bjournal$$mjournal$$s1763469083_97727 000641232 3367_ $$2BibTeX$$aARTICLE 000641232 3367_ $$2ORCID$$aJOURNAL_ARTICLE 000641232 3367_ $$00$$2EndNote$$aJournal Article 000641232 500__ $$acc-by, 57 pages, 10 figures, references added, typos corrected, version published in JHEP 000641232 520__ $$aJackiw-Teitelboim (JT) gravity in two-dimensional de Sitter space is an intriguing model for cosmological “wave functions of the universe”. Its minisuperspace version already contains all physical information. The size of compact slices is parametrized by a scale factor h > 0. The dilaton ϕ is chosen to have positive values and interpreted as size of an additional compact slice in a higher-dimensional theory. At the boundaries h = 0, ϕ = 0, where the volume of the universe vanishes, the curvature is generically singular. According to a conjecture by DeWitt, solutions of the Wheeler-DeWitt (WDW) equation should vanish at singular loci. Recently, the behaviour of JT wave functions at large field values h, ϕ has been obtained by means of a path integral over Schwarzian degrees of freedom of a boundary curve. We systematically analyze solutions of the WDW equation with Schwarzian asymptotic behaviour. We find real analytic solutions that vanish on the entire boundary, in agreement with DeWitt’s conjecture. Projection to expanding and contracting branches may lead to singularities, which can however be avoided by an appropriate superposition of solutions. 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