The linear assumption between the non-parametrically transformed response and the covariates in the traditional linear transformed models may not be satisfied in practice.
For a ROM to be stable and accurate,the dynamics of the truncated subspace must be accounted for.This talk proposes an approach for stabilizing and fine-tuning projection-based fluid ROMs in which tru
Energy corrected schemes compensate the pollution effect for finite element problems where local point singularities otherwise lead to a globally reduced order of convergence.
This article studies the limiting spectral distributions of random birthdeath Q matrices.Under the strictly stationary ergodic conditions,we prove that the empirical spectral distribution converges we
Modern high performance computers allow to study complete wave fields which of acoustic logging for 3D heterogeneous media with realistic properties such as anisotropy and attenuation.
We implemented an adaptive least-squares finite element method for viscoelastic fluid flows.To capture the flow region,we developed an adaptive mesh redistribution approach based on the mesh redistrib
The modeling of fluids usually results in a number of partial differential equations that relate the change of local properties(such as density,velocity,temperature,…)in time to the corresponding chan
We propose a single-sweep algorithm to compute the asymptotic eigenvalues and eigenvectors of a matrix with entries of the form Lij=kij exp(-Uij/T)for i!=j,and Lii=-∑j!=I Lij.