Bin Han

Bin Han is affiliated with the University of Alberta in Canada and conducts research primarily in the fields of Engineering and Mathematics. Their work spans diverse subfields including Computational Mechanics, Mechanical Engineering, Numerical Analysis, Computational Theory and Mathematics, and Applied Mathematics.

The research focuses significantly on advanced numerical and computational methods. Key topics explored in their publications include Advanced Numerical Methods in Computational Mathematics, Advanced Numerical Analysis Techniques, Mathematical Analysis and Transform Methods, Image and Signal Denoising Methods, Differential Equations and Numerical Methods, Advanced Machining Processes and Optimization, and Electromagnetic Simulation and Numerical Methods.

Bin Han has contributed to several recent papers, highlighting their involvement in numerical analysis and framelet theory. Recent publications include:

• Compactly supported quasi-tight multiframelets with high balancing orders and compact framelet transforms (2020) in Applied and Computational Harmonic Analysis
• Analysis and Convergence of Hermite Subdivision Schemes (2021) in Foundations of Computational Mathematics

Coauthor collaborations are an important aspect of their research efforts. Frequent collaborators include Qiwei Feng, P Minev, Ran Lu, Michelle Michelle, and Chenzhe Diao.

Bin Han's research is regularly published in specialized scientific venues. They have multiple publications in the following outlets:

• arXiv (Cornell University)
• SSRN Electronic Journal
• Computers & Mathematics with Applications
• Constructive Approximation
• Journal of Computational and Applied Mathematics

Among relevant works involving Bin Han's collaborations or related research are several papers focusing on finite difference schemes and framelet theory, including:

• Sixth order compact finite difference schemes for Poisson interface problems with singular sources (2021) in Computers & Mathematics with Applications
• A high order compact finite difference scheme for elliptic interface problems with discontinuous and high-contrast coefficients (2022) in Applied Mathematics and Computation
• Generalized matrix spectral factorization and quasi-tight framelets with a minimum number of generators (2020) in Mathematics of Computation

This wide scope of research reflects interdisciplinary approaches within computational mathematics and engineering, bridging theoretical aspects with applied numerical techniques.