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- W2022888925 abstract "If ${mathbf {h}}$ and ${mathbf {k}}$ are vector $1$-fotms, the vanishing of the concomitant $[{mathbf {h}},;{mathbf {k}}]$ is an integrability condition fot certain problems on manifolds. In the case that ${mathbf {h}} = {mathbf {k}}$ the vanishing of the Nijenhuis tensor $[{mathbf {h}},;{mathbf {h}}]$ implies $d(operatorname {tr} {mathbf {h}})$ is a conservation law for ${mathbf {h}}$, provided that $operatorname {tr} {mathbf {h}}$ is not constant. When the trace of ${mathbf {h}}$ is constant, a conservation law for ${mathbf {h}}$ exists if one can find a vector $1$-form ${mathbf {k}}$ with nonconstant trace such that $[{mathbf {h}},;{mathbf {k}}] = 0$." @default.
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- W2022888925 date "1975-01-01" @default.
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- W2022888925 title "A note on a differential concomitant" @default.
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