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Convex bodies
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Vector sums of line segments
Creator:
Ogard, Steven Phillip
Abstract:
The author shows that a necessary and sufficient condition for a convex polyhedron to be representable as a finite vector sum of line segments is that each of its faces possesses central symmetry.
Resource Type:
Masters Thesis
Full Text:
following kind: Definition 1. A closed and bounded set of points K is called a
convex
body
if, for every
Generalized convex bodies of revolution in n-dimensional space
Creator:
McGee, Keane B.
Abstract:
See pdf
Resource Type:
Dissertation
Full Text:
linear for j=p. For a fixed
convex
body
of revolution K, with X the equatorial radius, we obtain the
Lattice point on the boundary of convex bodies
Creator:
Andrews, George E., 1938-
Resource Type:
Masters Thesis
Full Text:
lattice points in the interior of a strictly
convex
body
with N lattice points on its sur- face. By
Representations of central convex bodies
Creator:
Lindquist, Norman Fred
Abstract:
See pdf
Resource Type:
Dissertation
Collision probabilities of convex polygons in spherical two-space
Creator:
Treuden, Mark Richard
Resource Type:
Dissertation
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Academic Affiliation
Mathematics
5
Advisor
Firey, William J.
3
Commencement Year
Commencement Year range begin
–
Commencement Year range end
Current results range from
1960
to
1995
View distribution
Committee Member
Burton, Bob
1
Garity, Dennis
1
Lee, John
1
Creator
Andrews, George E., 1938
1
Lindquist, Norman Fred
1
Mcgee, Keane B.
1
Ogard, Steven Phillip
1
Treuden, Mark Richard
1
Date
Date range begin
–
Date range end
Current results range from
1960
to
1994
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Decade
1990-1999
1
1970-1979
1
1960-1969
3
Degree Field
Mathematics
5
Degree Level
Doctoral
3
Master's
2
Degree Name
Doctor of Philosophy (Ph.D.)
3
Master of Arts (M.A.)
1
Master of Science (M.S.)
1
Language
English [eng]
5
Non-Academic Affiliation
Oregon State University. Graduate School
5
Peer Reviewed
No
4
Resource Type
Dissertation
3
Masters Thesis
2
Rights Statement
Copyright Not Evaluated
5
Subject
Convex bodies
5
Integral geometry
1
Lattice theory
1
Polygons
1
Polytopes
1