A bijective proof of the hook-content formula for super Schur functions and a modified jeu de taquin.
Krattenthaler, C. (1996)
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Krattenthaler, C. (1996)
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Mathematical Modelling of Natural Phenomena
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Collective cell motility and its guidance via cell-cell contacts is instrumental in several morphogenetic and pathological processes such as vasculogenesis or tumor growth. Multicellular sprout elongation, one of the simplest cases of collective motility, depends on a continuous supply of cells streaming along the sprout towards its tip. The phenomenon is often explained as leader cells pulling the rest of the sprout forward via cell-cell adhesion. Building on an empirically demonstrated...