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  Authors

Chilukala Mahender Reddy,Dr. Pankaj Kawadkar

  Keywords

Catmull Clark region, subdivision-based modelling, bi-cubic spline region, NURBS.

  Abstract


Surface modelling and design have embraced subdivision surfaces as a compelling representation. They solve some of the major drawbacks of classic spline-based approaches, such as the inability to accommodate arbitrary topologies and the lack of flexibility. To allow multiscale editing procedures to be supported in this article.Methods of subdivision-based modelling with a focus on interactive tools for 3D model style and embellishment.We complete and unite two sets of surface developments that utilize polynomial bits of degree (3,3) to partner a smooth surface with a lattice. The two sets complete one another in that one broadens the subdivisionmodelling worldview, the other the NURBS fix approach to freestyle displaying. Both Catmull-Clark and polar development generalize the bi-cubic spline region. Together, they structure a powerful blend for a smooth item plan: while the CatmullClark region is more appropriate where not many aspects join,polar development pleasantly models areas where numerous aspectsjoin, as while covering expelled highlights. We tell the best way toeffectively join the cross-sections of these two speculations ofbi-cubic spline development.A related however unique speculation of bi-cubic splinesis to demonstrate non-tensor-item designs by a limitedset of flawlessly associated bi-cubic patches. PCCM does as such for designs where Catmull-Clark would apply. Weshow that a solitary NURBS fix can be utilized where polar development would be applied. This spline is independentlyparametrized, yet, utilizing a clever strategy, that's what we showthe surface is C1 and has limited shapes. Modelling non-tensor-product setups using a finite collection of smoothly linked bi-cubic patches is a related but distinct generalization of bi-cubic splines. PCCMdoes so in cases when Catmull-Clark would be appropriate. Wedemonstrate that a single NURBS patch may be utilized in place of a polar subdivision. This spline is unique.parametrized, but we demonstrate using a unique method thatThe surface has restricted curvatures and is C1.

  IJCRT's Publication Details

  Unique Identification Number - IJCRTN020023

  Paper ID - 219647

  Author type - Indian Author

  Page Number(s) - 206-214

  Pubished in - Volume 9 | Issue 3 | March 2021

  DOI (Digital Object Identifier) -   

  No Of Downloads - 253

  Author Country - India, -, -, -, -, Science and Technology

  Publisher Name - IJPUBLICATION | www.ijcrt.org | ISSN : 2320-2882

  E-ISSN Number - 2320-2882

  Published Paper PDF : - http://www.ijcrt.org/papers/IJCRTN020023

  Published Paper URL: : - http://ijcrt.org/viewfull.php?&p_id=IJCRTN020023

  Published Paper PDF Downlaod: - download.php?file=IJCRTN020023

  Cite this article

Chilukala Mahender Reddy,Dr. Pankaj Kawadkar,   "POLAR STRUCTURES EXTENDING CATMULL-CLARK SUBDIVISION AND PCCM", International Journal of Creative Research Thoughts (IJCRT), ISSN:2320-2882, Volume.9, Issue 3, pp.206-214, March 2021, Available at :http://www.ijcrt.org/papers/IJCRTN020023.pdf

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