Sentence examples for lack smoothness from inspiring English sources

The phrase "lack smoothness" is grammatically correct and can be used in written English.
It can be used to describe something that is not functioning or operating smoothly, or something that is lacking in refinement or grace. Here are a few examples: - The new software update has a few glitches that cause the system to lack smoothness. - The transition between scenes in the movie lacked smoothness, making it difficult to follow the plot. - The lack of coordination in the team's performance was evident in the lack of smoothness in their execution during the game. - The car's engine had a slight hiccup, causing it to lack smoothness in its acceleration. - The dancer's movements lacked smoothness, as if she was struggling with the choreography.

Exact(1)

On the other hand, the randomly generated aperture fields with a self-affine description lack smoothness and areas of high and low aperture can occur anywhere in the reservoir, like the sample apertures shown in Fig. 1.

Similar(56)

Though on the recording Ms. Hebert's sound is luscious, her initial singing lacks smoothness in the embellishments: some notes stick out more than others.

This lack of smoothness of the solution near (t=0) results in a decay in the order of the practical performance of familiar timestepping methods for equation (1).

Generically, forcing methods generate a solution that is not smooth across the embedded boundaries, and it is this lack of smoothness which limits the accuracy of the methods.

Generally, such a lack of smoothness translates into a barroom-brawl energy that can keep a high-concept, no-brow picture cracking, but this doesn't happen here.

These results confirm that the lack of smoothness in the solution produces a lower-order error.

This will lead to the discontinuity between hours, which can be detrimental to forecasting results due to the lack of smoothness.

For a large number of trials (Fig. 5c), the thresholding estimate is a bit refined but clearly suffers from a lack of smoothness.

Our work provides a theoretic framework for dealing with quasilinear problems, which lack both smoothness and compactness, by using more refined variational techniques such as gluing techniques, Morse theory, Lyapunov Schmidt reduction, etc.

The first derivative of such a function does not need to be continuous at and hence, due to the lack of smoothness, does not need to be a solution of (2.1) in the sense of Definition 2.2.

The remedy for this lack of smoothness due to the small size of the positive eigenvalues of M is to make a change of the independent variable [28], t = τ μ, for some μ > 1.

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