Dynamic Grid Embedding Optimizing the Compression of Partial Grids

Cover Dynamic Grid Embedding Optimizing the Compression of Partial Grids
Dynamic Grid Embedding Optimizing the Compression of Partial Grids
Ellis John
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Lemma 8 ("symmetric hole" PG embedding). Let PG be a rectangular grid (a X b) with exactly one "symmetric" hole, i. E. , a rectangular hole (c^d) whose sides c and d are parallel to PG's sides a and b be respectively and such that the diagonals of the PG rectangle coincide with the diagonals of the hole rectangle. Such a PG can then be embedded into its nearly ideal square with dilation • • • - r', ■ ' • • • ■ . '' . -■-"■ »• • • -•■ > • • • O - c '• • • ■ - * ^ ■•y ■ • • •••••••••• »n •••••••
...•• • • • A t ^«>>i * »>»* « **t«i • •••••••••••••••••••••• •••••••••«•»••* till ^-^ iAeal sc^aar* Fig. 10: Symmetric Hole PG Embedding -18- Proof : Step 1 . Embed hole c x d into an 1 x (ex d)/2) grid and the successive layers of full grid around the hole to obtain a new rectangular grid PC which has a very narrow (1 x (ex d/2)) hole inside It.

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