Zeroth, first and second order perturbations are computed using a spectral approach in which a system reduction scheme to the modal subspace expanded by the deterministic linear eigenmodes and equivalent linearization with Gaussian closure are applied.
A system reduction scheme related to a multibody formulation of wind turbine dynamics is devised.
Improvements to building cooling systems and reduction to heat gains, particularly lighting, are recommended to reduce risk of increasing GHG emissions over time.
Various system reduction methods have been proposed to calculate eigenvalues and eigenvectors with computational efficiency.
Given their paramount role in the cardiovascular system, reduction of EPCs is believed to promote CVD development or progression (4).
Gürlebeck and Sprößig [32, 33] solved this system by a reduction to a sequence of Stokes problems provided the external force f belongs to (L^{p} (Omega,mathbb{H})) for a bounded domain Ω and (6/5< p<3/2).
Deconstructed viral vectors based on TMV [ 11], Cowpea mosaic virus (CPMV) [ 12] and Bean yellow dwarf virus (BeYDV) [ 13] have been developed as high yielding expression systems through a reduction to components essential for replication and translation.
