This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.
K. J. Böröczky, E. Lutwak, D. Yang, G. Zhang and Y. Zhao, The Gauss image problem, Comm. Pure Appl. Math.,73 (7) (2020), 1406–1452.Search in Google Scholar
R. J. Gardner, Geometric Tomography, 2nd edn. Encyclopedia of Mathematics and Its Applications, vol. 58. Cambridge University Press, New York, 2006.Search in Google Scholar
D. Lai, H, Jin, The dual BrunnMinkowski inequality for log-volume of star bodies, J. Inequal. Appl.,2021 (2021): 112.Search in Google Scholar
R. Schneider, Convex Bodies: The Brunn-Minkowski Theory, Cambridge University Press, 2014.Search in Google Scholar
E. Lutwak, The Brunn-Minkowski-Firey theory. II. A ne and geominimal surface areas. Adv. Math.,118 (1996), 244–294.Search in Google Scholar
W. J. Firey, Polar means of convex bodies and a dual to the Brunn-Minkowski theorem, Canad. J. Math.,13 (1961), 444–453.Search in Google Scholar
E. Lutwak, Centroid bodies and dual mixed volumes, Proc. London Math. Soc., 60 (1990), 365–391.Search in Google Scholar
W. Wang, G. Leng, Lp-dual mixed quermassintegrals, Indian J. Pure Appl. Math., 36 (2005), 177–188.Search in Google Scholar
N. S. Trudinger, Isoperimetric inequalities for quermassintegrals, Ann. Inst. Henri Poincaré, 11 (1994), 411–425.Search in Google Scholar
C.-J. Zhao, Orlicz dual a ne quermassintegrals, Forum Math.,30 (2018), 929–945.Search in Google Scholar
