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    An improved subdivision scheme for integration of approximation and interpolation

    New search for: Dansen Cao,
    New search for: Shujin Lin,
    New search for: Chengming Liu,
    New search for: Jun Pan,
    New search for: Guangyuan Cao,

    We present a modified blending subdivision scheme achieving C1 continuity with extensive applications. The main idea is to find the relationship between interpolating subdivision schemes and approximating subdivision schemes. We introduce a parameter to control transition from approximation to interpolation. Our method can produce a limit curve intervening between approximating and interpolating. Experiments have shown that this new scheme can solve the noticeable “shrinking effects” occurring in interpolating subdivision schemes and “popping effects” occurring in approximating schemes.

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    An improved subdivision scheme for integration of approximation and interpolation

    New search for: Dansen Cao,
    New search for: Shujin Lin,
    New search for: Chengming Liu,
    New search for: Jun Pan,
    New search for: Guangyuan Cao,

    We present a modified blending subdivision scheme achieving C1 continuity with extensive applications. The main idea is to find the relationship between interpolating subdivision schemes and approximating subdivision schemes. We introduce a parameter to control transition from approximation to interpolation. Our method can produce a limit curve intervening between approximating and interpolating. Experiments have shown that this new scheme can solve the noticeable “shrinking effects” occurring in interpolating subdivision schemes and “popping effects” occurring in approximating schemes.

    Access

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    Check availability in my library
    Order at Subito €

    An improved subdivision scheme for integration of approximation and interpolation

    New search for: Dansen Cao,
    New search for: Shujin Lin,
    New search for: Chengming Liu,
    New search for: Jun Pan,
    New search for: Guangyuan Cao,

    We present a modified blending subdivision scheme achieving C1 continuity with extensive applications. The main idea is to find the relationship between interpolating subdivision schemes and approximating subdivision schemes. We introduce a parameter to control transition from approximation to interpolation. Our method can produce a limit curve intervening between approximating and interpolating. Experiments have shown that this new scheme can solve the noticeable “shrinking effects” occurring in interpolating subdivision schemes and “popping effects” occurring in approximating schemes.

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    Title:

    An improved subdivision scheme for integration of approximation and interpolation

    Contributors:

    Dansen Cao, (author) / Shujin Lin, (author) / Chengming Liu, (author) / Jun Pan, (author) / Guangyuan Cao, (author)

    Published in:

    2009 IEEE 10th International Conference on Computer-Aided Industrial Design & Conceptual Design ; 1220-1224

    Publication date:

    2009-11-01

    Size:

    156913 byte

    ISBN:

    978-1-4244-5268-2 , 978-1-4244-5266-8

    DOI:

    https://doi.org/10.1109/CAIDCD.2009.5375229

    Type of media:

    Conference paper

    Type of material:

    Electronic Resource

    Language:

    English

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