A quadratic manifold derived via perturbation analysis extends the Craig-Bampton method to geometrically nonlinear structures, producing an efficient polynomial reduced-order model via Galerkin projection that preserves Lagrangian structure.
Irons, Structural eigenvalue problems - elimination of unwanted variables, AIAA Journal 3 (5) (1965) 961–962
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
citation-role summary
background 2
citation-polarity summary
years
2026 2verdicts
UNVERDICTED 2roles
background 2polarities
background 2representative citing papers
Implicit velocity correction schemes extend the stable time step by up to two orders of magnitude and reduce overall time-to-solution by up to a factor of eleven for high-Re incompressible flow simulations, with only minor accuracy loss up to 20 times the explicit limit.
citing papers explorer
-
Craig-Bampton-based Quadratic Manifold for Nonlinear Substructuring
A quadratic manifold derived via perturbation analysis extends the Craig-Bampton method to geometrically nonlinear structures, producing an efficient polynomial reduced-order model via Galerkin projection that preserves Lagrangian structure.
-
Implicit Velocity Correction Schemes for Scale-Resolving Simulations of Incompressible Flow: Stability, Accuracy, and Performance
Implicit velocity correction schemes extend the stable time step by up to two orders of magnitude and reduce overall time-to-solution by up to a factor of eleven for high-Re incompressible flow simulations, with only minor accuracy loss up to 20 times the explicit limit.