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au.\*:("HONGWEI LIN")

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On the derivative formula of a rational Bézier curve at a cornerHONGWEI LIN.Applied mathematics and computation. 2009, Vol 210, Num 1, pp 197-201, issn 0096-3003, 5 p.Article

Local progressive-iterative approximation format for blending curves and patchesHONGWEI LIN.Computer aided geometric design. 2010, Vol 27, Num 4, pp 322-339, issn 0167-8396, 18 p.Article

Adaptive data fitting by the progressive-iterative approximationHONGWEI LIN.Computer aided geometric design. 2012, Vol 29, Num 7, pp 463-473, issn 0167-8396, 11 p.Conference Paper

Poisson based reuse of freeform features with NURBS representationWEI ZHAO; SHUMING GAO; YUSHENG LIU et al.Computers in industry. 2009, Vol 60, Num 1, pp 64-74, issn 0166-3615, 11 p.Article

Boundary evaluation for interval Bézier curveHONGWEI LIN; LIGANG LIU; GUOJIN WANG et al.Computer-aided design. 2002, Vol 34, Num 9, pp 637-646, issn 0010-4485Article

Curvature of singular Bezier curves and surfacesSEDERBERG, Thomas W; HONGWEI LIN; XIN LI et al.Computer aided geometric design. 2011, Vol 28, Num 4, pp 233-244, issn 0167-8396, 12 p.Article

Bisection approach for pixel labelling problemDENGFENG CHAI; HONGWEI LIN; QUNSHENG PENG et al.Pattern recognition. 2010, Vol 43, Num 5, pp 1826-1834, issn 0031-3203, 9 p.Article

Modified affine arithmetic in tensor form for trivariate polynomial evaluation and algebraic surface plottingHUAHAO SHOU; HONGWEI LIN; MARTIN, Ralph R et al.Journal of computational and applied mathematics. 2006, Vol 195, Num 1-2, pp 155-171, issn 0377-0427, 17 p.Conference Paper

Modified affine arithmetic is more accurate than centered interval arithmetic or affine arithmeticHUAHAO SHOU; HONGWEI LIN; MARTIN, Ralph et al.Lecture notes in computer science. 2003, pp 355-365, issn 0302-9743, isbn 3-540-20053-3, 11 p.Conference Paper

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