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Each connected pair of nodes in a network __Hollister Size Chart__ can jointly produce one unit of surplus. A maximum number of linked nodes is selected in every period to bargain bilaterally over the division of the surplus, according to the protocol proposed by Rubinstein and Wollinsky [Equilibrium in a market with sequential bargaining, Econometrica 53 (1985) 1133–1150]. All pairs, which reach an agreement, obtain the (discounted) payoffs and are removed from the network. This bargaining game has a unique subgame perfect equilibrium that induces the Dulmage–Mendelsohn decomposition (partition) of the bipartite network (of the set of nodes in this network).
A parabolic approximation is developed for elastic waves, which depends on the variations in elastic properties being small and taking place slowly within a wavelength. The equations describe a wave which is, in a zeroth approximation, plane and which is diffracted by the heterogeneity by small angles only.The parabolic equation has well-known advantages over the original wave equations for numerical integration. In addition, the quantities to be calculated vary slowly over a wave length and numerical step sizes can be relatively large. The results are comparable with those of ray theory but, since they include diffraction effects, they are valid *Hollister Canada* to a much greater range.

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