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The definition of accessible coherence is proposed. Through local measurementon the other subsystem and one way classical communication, a subsystem canaccess more coherence than the coherence of its density matrix. Based on thelocal accessible coherence, the part that can not be locally accessed is alsostudied, which we call it remaining coherence. We study how the bipartitecoherence is distributed by partition for both l1 norm coherence and relativeentropy coherence, and the expressions for local accessible coherence andremaining coherence are derived. we also study some examples to illustrate thedistribution.

Accessible Coherence and Coherence Distribution