J. Peters

Results: 138



#Item
11Bi-3 C 2 Polar Subdivision Ashish Myles∗ J¨org Peters† University of Florida (a) e3

Bi-3 C 2 Polar Subdivision Ashish Myles∗ J¨org Peters† University of Florida (a) e3

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Source URL: www.cise.ufl.edu

Language: English - Date: 2009-05-12 17:10:23
12Fast Safe Spline Surrogates for Large Point Clouds Ashish Myles J¨org Peters Computer Science

Fast Safe Spline Surrogates for Large Point Clouds Ashish Myles J¨org Peters Computer Science

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Source URL: www.cise.ufl.edu

Language: English - Date: 2006-06-12 17:01:07
13Twisted SMILES? Proposed Conformation Codes John W. McLeod and Daniel J. Peters Defence R&D Canada Presentation to MUG’03, February 25-28, 2003 Conference sponsored by

Twisted SMILES? Proposed Conformation Codes John W. McLeod and Daniel J. Peters Defence R&D Canada Presentation to MUG’03, February 25-28, 2003 Conference sponsored by

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Source URL: www.daylight.com

Language: English - Date: 2014-12-02 17:55:38
    14Computational Topology for Molecular Animation J. Li∗, T. J. Peters†, K. Marinelli, E. Kovalev, K. E. Jordan‡ October 26, 2014 Abstract: Scientific visualization typically depends upon piecewise linear (PL) geometr

    Computational Topology for Molecular Animation J. Li∗, T. J. Peters†, K. Marinelli, E. Kovalev, K. E. Jordan‡ October 26, 2014 Abstract: Scientific visualization typically depends upon piecewise linear (PL) geometr

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    Source URL: fwcg14.cse.uconn.edu

    Language: English - Date: 2014-10-29 21:34:36
      15Polynomial Spline Surfaces with Rational Linear Transitions J¨org Peters, Martin Sarov, University of Florida Abstract We explore a class of polynomial tensor-product spline surfaces on 3-6 polyhedra, whose vertices hav

      Polynomial Spline Surfaces with Rational Linear Transitions J¨org Peters, Martin Sarov, University of Florida Abstract We explore a class of polynomial tensor-product spline surfaces on 3-6 polyhedra, whose vertices hav

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      Source URL: www.cise.ufl.edu

      Language: English - Date: 2015-06-18 08:58:15
        16Threading splines through 3D channels Ashish Myles and J¨org Peters a a University of Florida

        Threading splines through 3D channels Ashish Myles and J¨org Peters a a University of Florida

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        Source URL: www.cise.ufl.edu

        Language: English - Date: 2004-04-13 11:30:49
        17Eurographics Symposium on Geometry ProcessingKonrad Polthier, Alla Sheffer (Editors) A C2 Polar Jet Subdivision K. Karˇciauskas0 and A. Myles1 and J. Peters †1 0

        Eurographics Symposium on Geometry ProcessingKonrad Polthier, Alla Sheffer (Editors) A C2 Polar Jet Subdivision K. Karˇciauskas0 and A. Myles1 and J. Peters †1 0

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        Source URL: www.cise.ufl.edu

        Language: English - Date: 2006-06-12 17:02:35
        18The Visual Computer manuscript No. (will be inserted by the editor) Young In Yeo · Tianyun Ni · Ashish Myles · Vineet Goel · J¨org Peters Parallel Smoothing of Quad Meshes

        The Visual Computer manuscript No. (will be inserted by the editor) Young In Yeo · Tianyun Ni · Ashish Myles · Vineet Goel · J¨org Peters Parallel Smoothing of Quad Meshes

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        Source URL: www.cise.ufl.edu

        Language: English - Date: 2009-04-28 15:07:56
        19Corina Knipper a, *, Anne-France Maurer b, Daniel Peters c, Christian Meyer a, Michael Braunsd, Stephen J.G. Galer e, Uta von Freeden c, Bernd Schöne b, Harald Meller f, Kurt W. Alt a Mobility in Thuringia or mobile Thu

        Corina Knipper a, *, Anne-France Maurer b, Daniel Peters c, Christian Meyer a, Michael Braunsd, Stephen J.G. Galer e, Uta von Freeden c, Bernd Schöne b, Harald Meller f, Kurt W. Alt a Mobility in Thuringia or mobile Thu

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        Source URL: www.paleontology.uni-mainz.de

        Language: English - Date: 2012-08-03 02:10:52
          20General Spline Filters for Discontinuous Galerkin Solutions J¨org Peters July 16, 2015 Abstract The discontinuous Galerkin (dG) method outputs a sequence of polynomial pieces. Post-processing the sequence by Smoothness-

          General Spline Filters for Discontinuous Galerkin Solutions J¨org Peters July 16, 2015 Abstract The discontinuous Galerkin (dG) method outputs a sequence of polynomial pieces. Post-processing the sequence by Smoothness-

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          Source URL: www.cise.ufl.edu

          Language: English - Date: 2015-07-21 08:38:37