On the number of terms in the lovelock products

HIGHLIGHTS

• who: Xavier Lachaumea from the Institut Denis Poisson, Université de Tours-Université d'Orléans-UMR , du CNRS, Parc de Grandmont, Tours, France have published the paper: On the number of terms in the Lovelock products, in the Journal: Eur. Phys. J. C (2019) 79:266 of /2019/
• what: The authors use the 1990s' works of S. A. Fulling et_al on the symmetries of the Riemann tensor and the authors show that the number of independent scalars appearing in this expanding is equal to the number of Young diagrams with all row lengths even in . . .
  

   

  

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