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Recently, an algebraic realization of the four-dimensional Pachner move 3–3 was found in terms of Grassmann–Gaussian exponentials, and a remarkable nonlinear parameterization for it, going in terms of a -valued 2-cocycle. Here we define, for a given triangulated four-dimensional manifold and a 2-cocycle on it, an `exotic’ chain complex intimately related to the mentioned parameterization, thus providing a basis for algebraic realizations of all four-dimensional Pachner moves.

生成讲解博客的中文版本

生成AI智能校验的中文版本