Sentence examples for discontinuous differences from inspiring English sources

Padovan et al. reported consistent and discontinuous differences in three distinct groups of plant secondary metabolites (monoterpenes, sesquiterpenes and formylated phloroglucinol compounds (FPCs)) between the leaves of the two chemotypes [ 17], which have persisted since the first chemical profiling was done [ 9].

Various types of linear-discontinuous spatial differencing schemes have been developed for theSn(discrete-ordinates) equations approximating the linear Boltzmann transport equation.

The U.S. tax code is highly complex (what mathematicians would call nonlinear and discontinuous) and small differences in your circumstances can make a big difference in determining whether converting is for you.

As continuous treatment requires, on average, nine more injections (p<0.001), but avoids only six monitoring visits (p<0.001), drug administration and monitoring costs were higher with continuous treatment than discontinuous treatment (mean difference: £130 per patient ($20495 95% CI £20 to £239; p=0.021), with no significant difference between bevacizumab and ranibizumab (p=0.80).

The correction procedure via reconstruction (CPR, formerly known as flux reconstruction) is a framework of high order methods for conservation laws, unifying some discontinuous Galerkin, spectral difference and spectral volume methods.

Patients randomised to continuous treatment accrued non-significantly more QALYs than those randomised to discontinuous treatment (mean difference: 0.020 (95% CI −0.032 to 0.071) for bevacizumab, p=0.452 and 0.026 955% CI −0.032 to 0.085) for ranibizumab, p=0.381), while differences between ranibizumab and bevacizumab were negligible.

It is in this context we perform a Fourier analysis of several popular methods in LES including the discontinuous Galerkin (DG), finite difference (FD), and compact difference (CD) methods.

With regard to service use by discontinuous users, no significant differences were found between the SI and the D groups in both care needs level subgroups.

Methods such as finite volume, finite difference and discontinuous Galerkin finite element schemes are widely used.

We employ polynomial chaos for discretization in random space, and discontinuous Galerkin and finite difference for discretization in physical space.

The approach is based on the combination of finite differences with the discontinuous Galerkin method.