Takeaki Yamazaki, Masahiro Yanagida
Abstract
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By using the order preserving operator inequality shown in [11] which is associated with Kantorovich inequality, we shall give some characterizations of chaotic order.
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By using the order preserving operator inequality shown in [11] which is associated with Kantorovich inequality, we shall give some characterizations of chaotic order.
Key concepts: Inequality, Mathematics, Chaotic, Mathematical economics, Order (exchange), Operator (biology), Calculus (dental), Applied mathematics