On the theory of divergence-measure fields and its applications

95 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

Divergence-Measure Fields, Sets of Finite Perimeter, and Conservation Laws (2005, methodology): “It would be interesting to explore more applications of this theory in various problems involving L∞ vector fields whose divergences are measures; see [5, 8, 9] and the references cited therein for applications of this theory over sets with Lipschitz deformable boundaries.”
Concentration and cavitation in the vanishing pressure limit of solutions to the Euler equations for nonisentropic fluids (2004, background): “The closed system(1.6) and (1.7), with the entropy inequality(1.9), is also called the one-dimensional system of pressureless Euler equations, modeling the motion of free particles which stick under collision and other related motions (see[4,13,34]).”