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   <subfield code="a">On stoichiometry for the assembly of flexible tile DNA complexes</subfield>
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   <subfield code="a">Given a set of flexible branched junction DNA molecules with sticky-ends (building blocks), called here &quot;tiles”, we consider the problem of determining the proper stoichiometry such that all sticky-ends could end up connected. In general, the stoichiometry is not uniform, and the goal is to determine the proper proportion (spectrum) of each type of molecule within a test tube to allow for complete assembly. According to possible components that assemble in complete complexes we partition multisets of tiles, called here &quot;pots”, into classes: unsatisfiable, weakly satisfiable, satisfiable and strongly satisfiable. This classification is characterized through the spectrum of the pot, and it can be computed in PTIME using the standard Gauss-Jordan elimination method. We also give a geometric description of the spectrum as a convex hull within the unit cube.</subfield>
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