Gaussian and mean curvatures of rational maps. - Kestutis Karciauskas (Comput. Aided Geom. Des., 2004)

Shape characterization of subdivision surfaces–case studies. - Kestutis Karciauskas; Jörg Peters 001; Ulrich Reif (Comput. Aided Geom. Des., 2004)

A C2 polar jet subdivision. - Kestutis Karciauskas; Ashish Myles; Jörg Peters 001 (Symposium on Geometry Processing, 2006)

Guided C 2 Spline Surfaces with V-Shaped Tessellation. - Kestutis Karciauskas; Jörg Peters 001 (IMA Conference on the Mathematics of Surfaces, 2007)

Extending Catmull-Clark Subdivision and PCCM with Polar Structures. - Ashish Myles; Kestutis Karciauskas; Jörg Peters 001 (PG, 2007)

Concentric tessellation maps and curvature continuous guided surfaces. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Geom. Des., 2007)

Erratum to "Concentric tessellation maps and curvature continuous guided surfaces" by K. Karciauskas and J. Peters [Computer Aided Geometric Design 24 (2) (2007) 99-111]. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Geom. Des., 2007)

Surfaces with polar structure. - Kestutis Karciauskas; Jörg Peters 001 (Computing, 2007)

Bicubic polar subdivision. - Kestutis Karciauskas; Jörg Peters 001 (ACM Trans. Graph., 2007)

An Introduction to Guided and Polar Surfacing. - Jörg Peters 001; Kestutis Karciauskas (MMCS, 2008)

On the curvature of guided surfaces. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Geom. Des., 2008)

Pairs of bi-cubic surface constructions supporting polar connectivity. - Ashish Myles; Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Geom. Des., 2008)

Finite Curvature Continuous Polar Patchworks. - Kestutis Karciauskas; Jörg Peters 001 (IMA Conference on the Mathematics of Surfaces, 2009)

Guided spline surfaces. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Geom. Des., 2009)

Adjustable speed surface subdivision. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Geom. Des., 2009)

Assembling curvature continuous surfaces from triangular patches. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Graph., 2009)

Lens-shaped surfaces and C2 subdivision. - Kestutis Karciauskas; Jörg Peters 001 (Computing, 2009)

Curvature of Approximating Curve Subdivision Schemes. - Kestutis Karciauskas; Jörg Peters 001 (Curves and Surfaces, 2010)

Modeling with rational biquadratic splines. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Des., 2011)

Rational bi-cubic G2 splines for design with basic shapes. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Graph. Forum, 2011)

Rational G2 splines. - Kestutis Karciauskas; Jörg Peters 001 (Graph. Model., 2011)

Non-uniform Interpolatory Subdivision Based on Local Interpolants of Minimal Degree. - Kestutis Karciauskas; Jörg Peters 001 (MMCS, 2012)

Free-form splines combining NURBS and basic shapes. - Kestutis Karciauskas; Jörg Peters 001 (Graph. Model., 2012)

Curvature-sensitive splines and design with basic curves. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Des., 2013)

Non-uniform interpolatory subdivision via splines. - Kestutis Karciauskas; Jörg Peters 001 (J. Comput. Appl. Math., 2013)

A Comparative Study of Several Classical, Discrete Differential and Isogeometric Methods for Solving Poisson's Equation on the Disk. - Thien Nguyen 006; Kestutis Karciauskas; Jörg Peters 001 (Axioms, 2014)

Biquintic G2 surfaces via functionals. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Geom. Des., 2015)

Smooth multi-sided blending of biquadratic splines. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Graph., 2015)

Can bi-cubic surfaces be class A? - Kestutis Karciauskas; Jörg Peters 001 (Comput. Graph. Forum, 2015)

Point-augmented biquadratic C1 subdivision surfaces. - Kestutis Karciauskas; Jörg Peters 001 (Graph. Model., 2015)

Improved shape for multi-surface blends. - Kestutis Karciauskas; Jörg Peters 001 (Graph. Model., 2015)

C1 finite elements on non-tensor-product 2d and 3d manifolds. - Thien Nguyen 006; Kestutis Karciauskas; Jörg Peters 001 (Appl. Math. Comput., 2016)

Generalizing bicubic splines for modeling and IGA with irregular layout. - Kestutis Karciauskas; Thien Nguyen 006; Jörg Peters 001 (Comput. Aided Des., 2016)

Curvature continuous bi-4 constructions for scaffold- and sphere-like surfaces. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Des., 2016)

Minimal bi-6 G2 completion of bicubic spline surfaces. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Geom. Des., 2016)

Spline surfaces with T-junctions. - Kestutis Karciauskas; Daniele Panozzo; Jörg Peters 001 (CoRR, 2016)

Improved shape for refinable surfaces with singularly parameterized irregularities. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Des., 2017)

Refinable G1 functions on G1 free-form surfaces. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Geom. Des., 2017)

T-junctions in Spline Surfaces. - Kestutis Karciauskas; Daniele Panozzo; Jörg Peters 001 (ACM Trans. Graph., 2017)

Refinable bi-quartics for design and analysis. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Des., 2018)

Rapidly contracting subdivision yields finite, effectively C2 surfaces. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Graph., 2018)

A New Class of Guided C2 Subdivision Surfaces Combining Good Shape with Nested Refinement. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Graph. Forum, 2018)

Curvature-bounded guided subdivision: Biquartics vs bicubics. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Des., 2019)

Localized G-splines for quad & T-gon meshes. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Geom. Des., 2019)

Refinable smooth surfaces for locally quad-dominant meshes with T-gons. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Graph., 2019)

High quality refinable G-splines for locally quad-dominant meshes with T-gons. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Graph. Forum, 2019)

Fair free-form surfaces that are almost everywhere parametrically C2. - Kestutis Karciauskas; Jörg Peters 001 (J. Comput. Appl. Math., 2019)

A sharp degree bound on G2-refinable multi-sided surfaces. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Des., 2020)

Smooth polar caps for locally quad-dominant meshes. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Geom. Des., 2020)

Low degree splines for locally quad-dominant meshes. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Geom. Des., 2020)

Refinable Multi-sided Caps for Bi-quadratic Splines. - Kestutis Karciauskas; Jörg Peters 001 (VMV, 2021)

Least Degree G1-Refinable Multi-Sided Surfaces Suitable For Inclusion Into C1 Bi-2 Splines. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Des., 2021)

Multi-sided completion of C2 bi-3 and C1 bi-2 splines: A unifying approach. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Geom. Des., 2021)

Bi-cubic Scaffold Surfaces. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Des., 2022)

An improved refinement rule for multi-sided faces. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Graph., 2022)

Localized remeshing for polyhedral splines. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Graph., 2022)

Point-augmented bi-cubic subdivision surfaces. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Graph. Forum, 2022)

Algorithm 1032: Bi-cubic Splines for Polyhedral Control Nets. - Jörg Peters 001; Kyle Shih-Huang Lo; Kestutis Karciauskas (ACM Trans. Math. Softw., 2023)

Evolving Guide Subdivision. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Graph. Forum, 2023)

Quadratic-Attraction Subdivision. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Graph. Forum, 2023)

Improved Caps for Improved Subdivision Surfaces. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Des., 2023)

Splines for Fast-Contracting Polyhedral Control Nets. - Erkan Gunpinar; Kestutis Karciauskas; Jörg Peters 001 (Comput. Aided Des., 2024)

Quadratic-attraction subdivision with contraction-ratio λ=12. - Kestutis Karciauskas; Jörg Peters 001 (Comput. Graph., 2024)

Bicubic Splines for Fast-Contracting Control Nets. - Kestutis Karciauskas; Kyle Shih-Huang Lo; Erkan Gunpinar; Jörg Peters 001 (Axioms, 2024)

What smooth surfaces can be constructed from total degree 2 splines? - Jörg Peters 001; Kestutis Karciauskas (Comput. Aided Geom. Des., 2025)