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Sublinearly Morseness in Higher Rank Symmetric Spaces
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The goal of this paper is to develop a theory of "sublinearly Morse boundary" and prove a corresponding sublinearly Morse lemma in higher rank symmetric space of non-compact type. This is motivated by the work of Kapovich-Leeb-Porti and the theory of sublinearly Morse quasi-geodesics developed in the context of CAT(0) geometry.
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Cited by 1 Pith paper
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Sublinear Morse Geodesics and First Passage Percolation
If an infinite bounded-degree graph has a sublinearly Morse bi-infinite quasi-geodesic, then first passage percolation almost surely has a bi-infinite geodesic.
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