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Page 4148 of Mathematical Reviews Vol. , Issue 93h
[page]

1993
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Mathematical Reviews
*

Frolik’s memorial

*volume*. Discrete Math. 108 (1992), no. 1-3, 231-252. ... Stiebitz [*Combinatorica*7 (1987), no. 3, 303-312; MR 89a:05066] recently proved it for k = 4. ...##
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Page 3192 of Mathematical Reviews Vol. , Issue 93f
[page]

1993
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Mathematical Reviews
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Dedicata

*16*(1984), no. 2, 231-248; MR 86e:52005] expressing J, in terms of a mixed*volume*of certain auxiliary zonoids associated with the sets Ao, ---, Am. G. D. ... V'/" > nr is obtained, where V is the*volume*of S. ...##
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Page 4535 of Mathematical Reviews Vol. , Issue 85j
[page]

1985
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Mathematical Reviews
*

Wills (Siegen)
McMullen, Peter (4-LNDUC) 85j:52019

*Volumes*of projections of unit cubes. Bull. London Math. Soc.*16*(1984), no. 3, 278-280. ... Soc.*16*(1984), no. 3, 275-277. ...##
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Page 3609 of Mathematical Reviews Vol. , Issue 2001F
[page]

2001
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Mathematical Reviews
*

(English summary)
Graphs Combin.

*16*(2000), no. 1, 17—48. In 1976 J. A. Bondy and V. ... (English summary)*Combinatorica*19 (1999), no. 1, 55-63. ...##
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Probabilistic encryption

1984
*
Journal of computer and system sciences (Print)
*

*Combinatorica*, 11( 1):63-70, 1991. [15] N . Nisan and A. Wigderson. Hardness vs. ran- domness. In 2gth Annual Symposium on Foun- dations of Computer Science, pages 2-11. IEEE, 1988. [

*16*] J . H . ... Brassard, editor, Advances in Crypt olog y-CRYP T O '89,

*volume*435 of Lecture Notes in Computer Science, Springer-Verlag, 1990. Reif and J.D. Tygar. ...

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Page 2805 of Mathematical Reviews Vol. , Issue 95e
[page]

1995
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Mathematical Reviews
*

Soc.

*16*(1984), no. 3, 278-280; MR 85j:52019] discovered that the i-dimensional*volume*of the or- thogonal projection of a unit cube onto an i-dimensional subspace E; is equal to the (d — i)-dimensional ... Szeged 15 (1954), 169-177; MR*16*, 507] showed that him 7(M) = 1 if and only if M is a parallelotope. ...##
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Page 2311 of Mathematical Reviews Vol. , Issue 2004c
[page]

2004
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Mathematical Reviews
*

Probab.

*16*(2003), no. 2, 391-399. ... (English summary)*Combinatorica*22 (2002), no. 4, 523-530. ...##
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Page 3811 of Mathematical Reviews Vol. , Issue 85i
[page]

1985
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Mathematical Reviews
*

Ars Combin.

*16*(1983), B, 135-138. Let P,,---,Pn (n > 1) be partitions of a finite set S. Form an n-partite graph G as follows. ... by an isomorphism of the graphs” ,*Combinatorica*, submitted] proved in different ways that (G,S*) is good for any 3-connected G # K,. ...##
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単体的複体と凸多面体の組合せ論

1992
*
SUGAKU
*

[24] -,
Dual polytopes of rational convex poly-
topes,

doi:10.11429/sugaku1947.44.147
fatcat:fgmbbvdvy5eiphdzka5tcmv6lm
*Combinatorica*, in press. ... [*16*] T. A. Dowling, On the independent set num- bers of a finite matroid, Ann. Discrete Math. 8 (1980), 21-28. [17] R. D. ...##
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Page 3722 of Mathematical Reviews Vol. , Issue 97F
[page]

1997
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Mathematical Reviews
*

(English summary )

*Combinatorica**16*(1996), no. 2, 269-294. A set P of n points in the plane is said to be dense if the ratio of its diameter to its minimum separation is of order O(/n). ... Each convex body K in R" has a unique ellipsoid of minimal*volume*containing it (minimal or Loewner ellipsoid). ...##
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Page 8080 of Mathematical Reviews Vol. , Issue 2003k
[page]

2003
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Mathematical Reviews
*

2003k:05019 05
We note that, in the same conference

*volume*in which this paper appears, N. ... Soc. 78 (1955), 464-481; MR*16*, 1081g] on subplanes of finite projective planes, W. M. ...##
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Page 2041 of Mathematical Reviews Vol. , Issue 86e
[page]

1986
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Mathematical Reviews
*

(H-AOS); Katchalski, M. (3-AB); Pach, Janos (H-AOS)
Helly’s theorem with

*volumes*. Amer. Math. Monthly 91 (1984), no. 6, 362-365. ...*Combinatorica*4 (1984), no. 2-3, 131. Erdés asked: Given n coplanar points (no 3 collinear), draw a circle through each triple; how many different circles can have unit radius? ...##
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Page 2073 of Mathematical Reviews Vol. , Issue 92d
[page]

1992
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Mathematical Reviews
*

No.

*16*(1983), 173-190; MR 85j:52024; K. Kirchner and Wengerodt, ibid. ... Weyl’s formula for the*volume*of a tube about a submanifold in Euclidean space R” [Amer. J. Math. 61 (1939), 461-472; Zbl 21, 355]. ...##
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Page 5876 of Mathematical Reviews Vol. , Issue 93k
[page]

1993
*
Mathematical Reviews
*

Frolik’s memorial

*volume*. Discrete Math. 108 (1992), no. 1-3, 219-229. Extending earlier results of S. Hart and M. ... Sharir [*Combinatorica*6 (1986), no. 2, 151-177; MR 88f:05004], the authors show that the maximal length of a sequence on n letters omitting words of some type w, where w uses only two letters, is linear ...##
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Page 4091 of Mathematical Reviews Vol. , Issue 95g
[page]

1995
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Mathematical Reviews
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Intelligencer

*16*(1994), no. 3, 47-58. Recently, W.-Y. Hsiang [Internat. J. ... Hales [*Combinatorica*13 (1993), no. 2, 181-197; MR 95e:52037; J. Comput. Appl. Math. 44 (1992), no. 1, 41-76; MR 93k:52020]. ...
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