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Unipotent homotopy theory of schemes

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The unipotent homotopy group schemes recover the unipotent Nori fundamental group scheme, illustrating important algebraic connections.
This work proves a version of the classical Freudenthal suspension theorem for unipotent homotopy theories over fields of positive characteristic.
The correspondence established between formal Lie groups and higher algebraic structures offers fresh insights into their interconnectedness.
Group schemes derived from unipotent homotopy theory act as invariants for Calabi-Yau varieties, revealing deeper topological properties.

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Analyzing the unipotent homotopy group schemes in Calabi-Yau varieties, highlighting connections to formal groups.

Mondal et al. (2025) studied this question.

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