Abstract
The problems of constructing and revealing the functional relations between conservation laws, and constructing and finding additional conservation laws for the conservation laws previously obtained for three-dimensional unsteady flows (Terent’ev and Shmyglevskii, 1975), and for an infinite set of conservation laws for plane potential flows (Rylov, 2002), are considered. A functional relation means here that the sum of three or more left-hand sides of the divergent equations, with variable coefficients to be determined, is equal to zero.
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