Format: Hardcover

Language: English

Format: PDF / Kindle / ePub

Size: 13.84 MB

Downloadable formats: PDF

V( − 1) ∩V( 2 2 − 2 − 1)) = = 2 (. we have ∑ (. ) = 2 + 2 − 4 2. In the approach taken here, two geometric figures are defined to be congruent if there is a sequence of rigid motions that carries one onto the other. This volume includes articles exploring geometric arrangements, polytopes, packing, covering, discrete convexity, geometric algorithms and their complexity, and the combinatorial complexity of geometric objects, particularly in low dimension.

Format: Hardcover

Language: English

Format: PDF / Kindle / ePub

Size: 13.84 MB

Downloadable formats: PDF

V( − 1) ∩V( 2 2 − 2 − 1)) = = 2 (. we have ∑ (. ) = 2 + 2 − 4 2. In the approach taken here, two geometric figures are defined to be congruent if there is a sequence of rigid motions that carries one onto the other. This volume includes articles exploring geometric arrangements, polytopes, packing, covering, discrete convexity, geometric algorithms and their complexity, and the combinatorial complexity of geometric objects, particularly in low dimension.

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