Spline-Labs

Advancing Spline Theory for Modern Engineering

A leading research institute dedicated to the study of B-spline, NURBS, and subdivision surface theories.

About Us

Spline-Labs has been at the forefront of computational geometry research for over two decades. Our team of experts specializes in B-spline, NURBS, subdivision curves, and their applications in modern engineering.

Learn more about us

Why Choose Us

Theoretical Innovation

Pushing the boundaries of spline mathematics with novel algorithms and formulations.

Algorithm Optimization

Developing efficient computational methods for curve and surface modeling.

Industrial Applications

Bridging theory and practice with real-world engineering solutions.

Open Collaboration

Fostering partnerships across academia and industry.

Research Areas

B-Spline Theory

Fundamental research on B-spline basis functions, knot vectors, and the De Boor algorithm. We explore local support prop...

Basis FunctionsKnot Vectors
Learn more →

NURBS Modeling

Non-Uniform Rational B-splines provide flexibility in representing conic sections and free-form curves. Our research cov...

Weight ControlRational Curves
Learn more →

Subdivision Surfaces

Study of subdivision algorithms including Catmull-Clark and Doo-Sabin methods. We investigate convergence properties, sm...

Catmull-ClarkDoo-Sabin
Learn more →
View All Research

Recent Publications

2026 Scientific Reports

Optimized dual NURBS curve interpolation for high-accuracy five-axis CNC path planning

Yi Xu, Hairi Mohd Zaman, Feng Zhou

2026 International Journal on Interactive Design and Manufacturing

Geometric modelling based on non-classical NURBS for 3D printing

Ronald M. Martinod

2026 Mathematics

Evaluation algorithms for parametric curves and surfaces

Lanlan Yan

View All Publications