This literature review derives formulas for eigenvalues and eigenvectors of triangular and diagonal matrices, indicating their significance in min-plus algebra.
The algebraic structure defined by the triple (ℝε’, ⊕’, ⊗), commonly referred to as minplusalgebraic semi-field. The eigenvalue and eigenvector problem is one of the key issue in min-plus algebra. With a literature review as the research method, this paper investigates and derives explicit formulas for solving the eigenproblem of two special matrices over minplus semi-field.
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