Geometric Retrieval Problems
Geometric Retrieval Problems
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In our eReader you can find the full English version of the book. Read Geometric Retrieval Problems Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book Geometric Retrieval Problems
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Flight simulation graphics). It is usually relatively easy to determine the preprocessing time for our algoritlims; typically, it is 0{n. G{n)), where g{n) is the space complexity. We use the 'locate run time' in the sense of [W] for our qtiery time: it is the time to locate the first object in the answer, where it is assumed each additional object can be output in constant time.
Our initial motivation was the triangle retr:e\'al problem. It can be used to solve the polygon retrieval problem, b...y decomposing the polygon into disjomt triangles.^ [EBOil] obtained a space- time bound of 0(n', logn) for this problem; they ware cpnsidepug the more general problem of polygon intersection but the space complexity of triangle retrieval jdominatr: in their solution. They posed the challenge of reducing this space con^lexity. , We stiow that the space-time com- plexity can be drastically reduced to (Xn-^^'. LognlogCl/c)) for any e>0; we also obtain a solution with complexity 0(n-, lognloglogn). Both solutions admit extensions to higher dimensions.
What to read after Geometric Retrieval Problems?
You can find similar books in the "Read Also" column, or choose other free books by Richard Cole to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
Flight simulation graphics). It is usually relatively easy to determine the preprocessing time for our algoritlims; typically, it is 0{n. G{n)), where g{n) is the space complexity. We use the 'locate run time' in the sense of [W] for our qtiery time: it is the time to locate the first object in the answer, where it is assumed each additional object can be output in constant time.
Our initial motivation was the triangle retr:e\'al problem. It can be used to solve the polygon retrieval problem, b...y decomposing the polygon into disjomt triangles.^ [EBOil] obtained a space- time bound of 0(n', logn) for this problem; they ware cpnsidepug the more general problem of polygon intersection but the space complexity of triangle retrieval jdominatr: in their solution. They posed the challenge of reducing this space con^lexity. , We stiow that the space-time com- plexity can be drastically reduced to (Xn-^^'. LognlogCl/c)) for any e>0; we also obtain a solution with complexity 0(n-, lognloglogn). Both solutions admit extensions to higher dimensions.
What to read after Geometric Retrieval Problems?
You can find similar books in the "Read Also" column, or choose other free books by Richard Cole to read onlineMoreLess
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