1 |
G. AUBRUN, M. FRADELIZI, Two-point symmetrization and convexity, Arch. Math. 82 (2004), 282-288.
DOI
|
2 |
J. P. BENZECRI, Sur les varietes localement affines et projectives, Bull. Soc. Math. France 88 (1960), 229-332.
|
3 |
F. J. COBOS et al, The width of a convex set on the sphere, Proceeding of the 9th Canadian Conference on Computational Geometry, Kingston, Ontarlo, Canada, Aug. 11-14, 1997.
|
4 |
D. DEKKER, Convex regions in projective space, The Amer. Math. Monthly 62(6) (1955), 430-431.
DOI
|
5 |
O. P. FERREIRA, A. N. IUSEM, S. Z. NEMETH, Projections onto convex sets on the sphere, Jour. Global Optimization 57(3) (2013), 663-676.
DOI
|
6 |
J. de GROOT, H. de VRIES, Convex sets in projective space, Compositio Mathematica 13 (1956-1958), 113-118.
|
7 |
B. P. HAALMEYER, Bijdragen tot de theorie der elementairoppervlakken, Amsterdam, 1917.
|
8 |
L. HORMANDER, Notion of convexity, Mordern Birkhauser Classics, 1994.
|
9 |
H. KNESER, Eine Erweiterung des Begriffes "konvexe Korper", Math. Ann. 82 (1921), 287-296.
DOI
|
10 |
N. H. KUIPER, On convex locally projective spaces, Convegno Intern. Geom. Diff. Italy, 1953, 200-213.
|
11 |
K. MENGER, Urtersuchugen uber allgemeine Metrik, Math. Ann. 100 (1928), 75-163.
DOI
|
12 |
D. MINDA, The hyperbolic metric and bloch constants for spherically convex regions, Complex Variables 5 (1986), 127-140.
DOI
|
13 |
E. STEINITZ, Bedingt konvergente Reihen und konvexe Systeme. Teil III, J. Reine Anrgew. Math. 146 (1916), 1-52.
|
14 |
T. TODDA, Convex sets in a real projective space and its application to computational geometry, manuscript.
|
15 |
T. TODDA, Multi-convex sets in real projective spaces and their duality, manuscript.
|
16 |
J. H. C. WHITEHEAD, Convex regions in the geometry of paths, Differential geometry: The Mathematical Works of J. H. C. Whitehead, (2014), 223-232.
|
17 |
R. SCHNEIDER, Convex bodies: the Brunn-Minkowski theory, Cambridge University Press, 1993.
|