Computer vision-aided bioprinting for bone research
C Liu, L Wang, W Lu, J Liu, C Yang, C Fan, Q Li… - Bone Research, 2022 - nature.com
Bioprinting is an emerging additive manufacturing technology that has enormous potential in
bone implantation and repair. The insufficient accuracy of the shape of bioprinted parts is a …
bone implantation and repair. The insufficient accuracy of the shape of bioprinted parts is a …
Information fusion enabled system for monitoring the vitality of live crabs during transportation
L Zhang, R Saeed, Q Gao, J Hu - Biosystems Engineering, 2023 - Elsevier
Highlights•Development of a vitality monitoring system for live crab vitality control.•HACCP
based critical hazard control points in live crab transportation supply chain.•Processing multi …
based critical hazard control points in live crab transportation supply chain.•Processing multi …
Generalizations of the constrained mock-Chebyshev least squares in two variables: Tensor product vs total degree polynomial interpolation
F Dell'Accio, F Di Tommaso, F Nudo - Applied Mathematics Letters, 2022 - Elsevier
The constrained mock-Chebyshev least squares interpolation is a univariate polynomial
interpolation technique exploited to cut-down the Runge phenomenon. It takes advantage of …
interpolation technique exploited to cut-down the Runge phenomenon. It takes advantage of …
Optimization of Richardson extrapolation for quantum error mitigation
M Krebsbach, B Trauzettel, A Calzona - Physical Review A, 2022 - APS
Quantum error mitigation is a key concept for the development of practical applications
based on current noisy intermediate-scale quantum devices. One of the most promising …
based on current noisy intermediate-scale quantum devices. One of the most promising …
Jumping with variably scaled discontinuous kernels (VSDKs)
In this paper we address the problem of approximating functions with discontinuities via
kernel-based methods. The main result is the construction of discontinuous kernel-based …
kernel-based methods. The main result is the construction of discontinuous kernel-based …
Multivariate approximation at fake nodes
The main goal of the present paper is to extend the interpolation via the so-called mapped
bases without resampling to any basis and dimension. So far indeed, we investigated the …
bases without resampling to any basis and dimension. So far indeed, we investigated the …
Many-Stage Optimal Stabilized Runge–Kutta Methods for Hyperbolic Partial Differential Equations
D Doehring, GJ Gassner, M Torrilhon - Journal of Scientific Computing, 2024 - Springer
A novel optimization procedure for the generation of stability polynomials of stabilized
explicit Runge–Kutta methods is devised. Intended for semidiscretizations of hyperbolic …
explicit Runge–Kutta methods is devised. Intended for semidiscretizations of hyperbolic …
A new fast algorithm for computing the mock-Chebyshev nodes
BA Ibrahimoglu - Applied Numerical Mathematics, 2025 - Elsevier
Interpolation by polynomials on equispaced points is not always convergent due to the
Runge phenomenon, and also, the interpolation process is exponentially ill-conditioned. By …
Runge phenomenon, and also, the interpolation process is exponentially ill-conditioned. By …
Mapping spin contamination-free potential energy surfaces using restricted open-shell methods with Grassmannians
The Lagrange-based Grassmann interpolation (G-Int) method has been extended for open-
shell systems using restricted open-shell (RO) methods. The performance of this method …
shell systems using restricted open-shell (RO) methods. The performance of this method …
[HTML][HTML] Treating the Gibbs phenomenon in barycentric rational interpolation and approximation via the S-Gibbs algorithm
JP Berrut, S De Marchi, G Elefante… - Applied Mathematics …, 2020 - Elsevier
In this work, we extend the so-called mapped bases or fake nodes approach to the
barycentric rational interpolation of Floater–Hormann and to AAA approximants. More …
barycentric rational interpolation of Floater–Hormann and to AAA approximants. More …