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Publications in Math-Net.Ru |
Citations |
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1982 |
1. |
I. A. Danelich, “On the convergence of the areas of surfaces whose absolute mean integral curvatures are bounded as a whole”, Sibirsk. Mat. Zh., 23:2 (1982), 39–57 ; Siberian Math. J., 23:2 (1982), 168–183 |
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1976 |
2. |
I. A. Danelich, “Normed spaces which satisfy Apollonius' theorem”, Mat. Zametki, 20:2 (1976), 247–252 ; Math. Notes, 20:2 (1976), 696–699 |
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1973 |
3. |
I. A. Danelich, “Fréhet surfaces of bounded absolute mean integral curvature”, Sibirsk. Mat. Zh., 14:3 (1973), 498–524 ; Siberian Math. J., 14:3 (1973), 342–361 |
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1967 |
4. |
I. A. Danelich, “A neccessary and sufficient condition for the Lebesque rectifiability of a surface. Estimates of the surface measure of a Borel set on a rectifiable surface”, Sibirsk. Mat. Zh., 8:6 (1967), 1245–1271 |
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1966 |
5. |
I. A. Danelich, “Estimate of the area of a surface of bounded absolute mean integral curvature in terms of its absolute integral mean curvature and the sum of the lengths of the boundary curves”, Sibirsk. Mat. Zh., 7:5 (1966), 1199–1203 ; Siberian Math. J., 7:5 (1966), 951–953 |
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6. |
I. A. Danelich, “Integral representation of the absolute mean integral curvature of a multihedral surface and its consequences”, Sibirsk. Mat. Zh., 7:4 (1966), 954–959 ; Siberian Math. J., 7:4 (1966), 762–767 |
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1964 |
7. |
I. A. Danelich, “Surfaces of bounded absolute mean integral curvature with boundary”, Sibirsk. Mat. Zh., 5:5 (1964), 1035–1060 |
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1963 |
8. |
I. A. Danelich, “A generalization of the class of surfaces of type $T$ of A. D. Aleksandrov and a characteristic property of closed convex surfaces”, Mat. Sb. (N.S.), 62(104):2 (1963), 180–185 |
9. |
I. A. Danelich, “Surfaces with bounded absolute mean integral curvature and their planar cross-sections”, Sibirsk. Mat. Zh., 4:3 (1963), 519–538 |
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1957 |
10. |
I. A. Danelich, “The unequivocal definiteness of certain convex surfaces in the Lobachesvky space”, Dokl. Akad. Nauk SSSR, 115:2 (1957), 217–219 |
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1954 |
11. |
I. A. Danelich, “Unique determination of unbounded convex polyhedra in a Lobachevskii space”, Mat. Sb. (N.S.), 35(77):3 (1954), 569–573 |
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