Reference9 articles.
1. See L. L. Dines: “Linear inequalities,” Bull. Am. Math. Soc. vol. 1)2 (1936), pp. 353–365.
2. R. W. Stokes: “A geometric theory of linear inequalities”, Trans. Am. Math. Soc. vol. 33 (1931), pp. 782–805.
3. See H. W. E. Jungs “Ueber die kleinste Kugel, die eine rflumliche Figur einschliesst,” Journal fflr die reine und angewandte Mathematik, vol. 123 (1901), pp. 241–257.
4. For a historical account of this well knwon problem see the paper by L. M. Blumenthal and G. E. Wahlin: “On the spherical surface of smallest radius enclosing a bounded subset of n-dimensional euclidean space” Bull, Am. Math. Soc., vol. 47 (1941), pp. 771–777
5. Related questions have been considered for m=2 by F. Behrend: “Ueber einige Affininvarianten konvexer Bereiche”, Math. Ann., vol. 113 (1937), pp. 713–747;
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