Design techniques for the definition of solid objects with free-form geometry. - Tamás Várady; Michael J. Pratt (Comput. Aided Geom. Des., 1984)

Parametric Blending in a Boundary Representation Solid Modeller. - Tamás Várady; Janos Vida; Ralph R. Martin (IMA Conference on the Mathematics of Surfaces, 1988)

Overlap patches: a new scheme for interpolating curve networks with n-sided regions. - Tamás Várady (Comput. Aided Geom. Des., 1991)

Best Fit Surface Curvature at Vertices of Topologically Irregular Curve Networks. - Tamás Várady; Thomas Hermann 002 (IMA Conference on the Mathematics of Surfaces, 1994)

A survey of blending methods that use parametric surfaces. - Janos Vida; Ralph R. Martin; Tamás Várady (Comput. Aided Des., 1994)

Special Applications in Surface Fitting. - Thomas Hermann 002; Zoltán Kovács; Tamás Várady (Geometric Modeling, 1997)

Reverse engineering of geometric models - an introduction. - Tamás Várady; Ralph R. Martin; Jordan Cox (Comput. Aided Des., 1997)

Geometric construction for setback vertex blending. - Tamás Várady; Alyn P. Rockwood (Comput. Aided Des., 1997)

Segmentation and Surface Fitting in Reverse Engineering. - Tamás Várady; Pál Benkö; Géza Kós; Gábor Renner; Volker Weiss (SSM, 1998)

Reverse Engineering Regular Objects: Simple Segmentation and Surface Fitting Procedures. - Tamás Várady; Pál Benkö; Géza Kós (Int. J. Shape Model., 1998)

Implicit Surfaces Revisited-I-Patches. - Tamás Várady; Pál Benkö; Géza Kós; Alyn P. Rockwood (Geometric Modelling, 1999)

Methods to recover constant radius rolling ball blends in reverse engineering. - Géza Kós; Ralph R. Martin; Tamás Várady (Comput. Aided Geom. Des., 1999)

Reverse Engineering B-Rep Models from Multiple Point Clouds. - Tamás Várady; Pál Benkö (GMP, 2000)

Best Fit Translational and Rotational Surfaces for Reverse Engineering Shapes. - Pál Benkö; Tamás Várady (IMA Conference on the Mathematics of Surfaces, 2000)

Constrained Fitting - a Key Issue in Reverse Engineering Conventional Parts. - Pál Benkö; Tamás Várady (PROLAMAT, 2001)

Algorithms for reverse engineering boundary representation models. - Pál Benkö; Ralph R. Martin; Tamás Várady (Comput. Aided Des., 2001)

Reverse Engineering. - Tamás Várady; Ralph R. Martin (Handbook of Computer Aided Geometric Design, 2002)

Direct Segmentation of Smooth, Multiple Point Regions. - Pál Benkö; Tamás Várady (GMP, 2002)

Constrained fitting in reverse engineering. - Pál Benkö; Géza Kós; Tamás Várady; László Andor; Ralph R. Martin (Comput. Aided Geom. Des., 2002)

Advanced surface fitting techniques. - Volker Weiss; László Andor; Gábor Renner; Tamás Várady (Comput. Aided Geom. Des., 2002)

Segmentation methods for smooth point regions of conventional engineering objects. - Pál Benkö; Tamás Várady (Comput. Aided Des., 2004)

New Trends in Digital Shape Reconstruction. - Tamás Várady; Michael A. Facello (IMA Conference on the Mathematics of Surfaces, 2005)

Automatic extraction of surface structures in digital shape reconstruction. - Tamás Várady; Michael A. Facello; Zsolt Terék (Comput. Aided Des., 2007)

Fast and Local Fairing of B-Spline Curves and Surfaces. - Péter Salvi; Hiromasa Suzuki; Tamás Várady (GMP, 2008)

Setback Vertex Blends in Digital Shape Reconstruction. - Zsolt Terék; Tamás Várady (IMA Conference on the Mathematics of Surfaces, 2009)

Hierarchical surface fairing with constraints. - Péter Salvi; Tamás Várady (Symposium on Solid and Physical Modeling, 2010)

Transfinite surface interpolation over irregular n-sided domains. - Tamás Várady; Alyn P. Rockwood; Péter Salvi (Comput. Aided Des., 2011)

Transfinite surface interpolation with interior control. - Tamás Várady; Péter Salvi; Alyn P. Rockwood (Graph. Model., 2012)

Transfinite Surface Patches Using Curved Ribbons. - Tamás Várady; Péter Salvi; Alyn P. Rockwood (Eurographics (Short Papers), 2013)

Ribbon-based transfinite surfaces. - Péter Salvi; Tamás Várady; Alyn P. Rockwood (Comput. Aided Geom. Des., 2014)

G2 Surface Interpolation Over General Topology Curve Networks. - Péter Salvi; Tamás Várady (Comput. Graph. Forum, 2014)

A general framework for constrained mesh parameterization. - Márton Vaitkus; Tamás Várady (SCCG, 2015)

Applying geometric constraints for perfecting CAD models in reverse engineering. - István Kovács; Tamás Várady; Péter Salvi (Graph. Model., 2015)

A Multi-sided Bézier Patch with a Simple Control Structure. - Tamás Várady; Péter Salvi; György Karikó (Comput. Graph. Forum, 2016)

P-curves and surfaces: Parametric design with global fullness control. - István Kovács; Tamás Várady (Comput. Aided Des., 2017)

Enhancement of a multi-sided Bézier surface representation. - Tamás Várady; Péter Salvi; István Kovács (Comput. Aided Geom. Des., 2017)

Parameterizing and extending trimmed regions for tensor-product surface fitting. - Márton Vaitkus; Tamás Várady (Comput. Aided Des., 2018)

P-Bézier and P-Bspline curves - new representations with proximity control. - István Kovács; Tamás Várady (Comput. Aided Geom. Des., 2018)

Multi-sided Bézier surfaces over concave polygonal domains. - Péter Salvi; Tamás Várady (Comput. Graph., 2018)

Constrained fitting with free-form curves and surfaces. - István Kovács; Tamás Várady (Comput. Aided Des., 2020)

Multi-sided Bézier surfaces over curved, multi-connected domains. - Tamás Várady; Péter Salvi; Márton Vaitkus; Ágoston Sipos (Comput. Aided Geom. Des., 2020)

Multi-sided implicit surfacing with I-patches. - Ágoston Sipos; Tamás Várady; Péter Salvi; Márton Vaitkus (Comput. Graph., 2020)

Computationally efficient transfinite patches with fullness control. - Péter Salvi; István Kovács; Tamás Várady (CoRR, 2020)

Multi-sided B-spline surfaces over curved, multi-connected domains. - Márton Vaitkus; Tamás Várady; Péter Salvi; Ágoston Sipos (Comput. Aided Geom. Des., 2021)

Approximating triangular meshes by implicit, multi-sided surfaces. - Ágoston Sipos; Tamás Várady; Péter Salvi (CoRR, 2022)

Constrained modeling of multi-sided patches. - Péter Salvi; Márton Vaitkus; Tamás Várady (Comput. Graph., 2023)

Genuine multi-sided parametric surface patches - A survey. - Tamás Várady; Péter Salvi; Márton Vaitkus (Comput. Aided Geom. Des., 2024)

Interior control structure for Generalized Bézier patches over curved domains. - Márton Vaitkus; Péter Salvi; Tamás Várady (Comput. Graph., 2024)

A general framework for adding interior control to ribbon-based multi-sided surfaces. - Márton Vaitkus; Péter Salvi; Tamás Várady (Comput. Graph., 2025)