binodal's Usage Examples:

In thermodynamics, the binodal, also known as the coexistence curve or binodal curve, denotes the condition at which two distinct phases may coexist.

compositions, defined by the common tangent construction, are known as a binodal (coexistence) curve, which denotes the minimum-energy equilibrium state.

components, the UCST is the shared maximum of the concave down spinodal and binodal (or coexistence) curves.

The binodal line or the coexistence curve is a thermodynamic state where at that specific.

components, the LCST is the shared minimum of the concave up spinodal and binodal (or coexistence) curves.

)} , where − S c {\displaystyle -S_{c}} represents the slope of the binodal and spinodal in the critical point.

mixture, the emulsion derives its stability from trapping between the binodal and spinodal curves in the phase diagram.

to as the binodal or coexistence curve, is found by performing a common tangent construction of the free-energy diagram.

Inside the binodal is a region.

be predicted by  experimentally determining the two-phase boundary, or binodal curve.

pathogen Myrmecia exigua, a bulldog ant Myrmica exigua, an ant with a binodal petiole Myrmicaria exigua, an ant with an antenna with seven segments This.

Isohedral simple tilings: binodal and by tiles with <16 faces.

segments either consist of a basal thickening and petiole or they are binodal, with a proximal node, an intermediate petiole and a distal node.

A crystal net is binodal if it has two orbits of vertex; crystals with binodal crystal nets include boracite and anatase.

nocturne, notturno, seminocturnal, trinoctial nod- knot Latin nodus acnode, binodal, crunode, denouement, extranodal, internodal, internode, intranodal, multinodal.

Schematic of the binodal and spinodal curves for a semi-dilute polymer solution.

Phase diagram of the typical mixing behavior of weakly interacting polymer solutions, showing spinodal curves and binodal coexistence curves.

polymer mixtures according to the Edmond-Ogston model, the solutions for binodal and tie-lines are formulated in terms of Lambert W functions.