Global ETD Search

1	Study of rigidity problems for C2[pi]-manifolds Onodera, Mitsuko. January 2006 (has links) Thesis (D.Sc.)--Tohoku University, 2006. / "2[pi]" in title is subscript. "June 2006." Includes bibliographical references (p. 51-52).
2	The grid bracing problem and a generalization Laine, Scott T. January 2006 (has links) Thesis (M.S.)--Worcester Polytechnic Institute. / Keywords: Unit Grid bracing, Infinitesimal motion, Rigidity Matrix, Rigidity Theory, Bracing a Unit Grid with a Window. Includes bibliographical references (p.57). Graph theory. Rigidity (Geometry)
3	The Grid Bracing Problem and a Generalization Laine, Scott T 01 May 2006 (has links) The standard grid bracing problem has a nice solution via the brace graph. If we introduce a window by removing an interior vertex of the grid, this solution comletely breaks down. We examine a 6 x 10 unit grid with a 2 x 2 window and provide an optimal solution via the Rigidity Matrix. Unit Grid bracing Infinitesimal motion Rigidity Matrix Rigidity Theory Bracing a Unit Grid with a Window Bracing a Unit Grid Graph theory Rigidity (Geometry)