Theoretical analysis establishes lacunary p-distance convergence for complex uncertain variable sequences, expanding mathematical frameworks in uncertainty theory.
This paper introduces the concept of lacunary p -distance convergence for sequences of complex uncertain variables. This generalization allows the study of convergence over irregular index sets under uncertainty, extending existing convergence frameworks in uncertainty theory. Various properties, algebraic operations, and geometric aspects of the related function space are discussed.
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Dowari et al. (2026) studied this question.