Sentence examples for partial decay from inspiring English sources

Exact(7)

Partial decay time analysis from Clavinet tones reveals ripply T 60 also shown by microphone-recorded tones.

The successive partial decay and build-up transients were performed and analysed to determine the diffusivities of hydrogen in the outer compound layer, the inner diffusion zone, and the unmodified iron substrate.

The first build-up, successive partial decay and build-up transients, and finally, complete decay transients were performed and analysed to determine the real length of diffusion paths (Lα) and the diffusion coefficient of hydrogen (Dα) in the ferrite phase, as well as the hydrogen diffusivity in the austenite phase (Dγ).

Finally, we need a measure of maladaptation that describes the partial decay in performance caused by evolution of the direct character to a lower cost solution in response to the protection provided by robustness mechanisms.

Partial decay indices may be either positive or negative for an individual data partition.

We will compare the total and partial decay widths of the Higgs bosons at the SPS1aʼ point with existing programs.

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Similar(53)

The partials' decay is usually linear on the decibel scale but sometimes shows an oscillating behavior, i.e., a beating, as seen at the bottom of Figure 7. Figure 7 Harmonic decay for two different recordings of an A2 Clavinet tone: (a) piano and (b) mezzoforte.

The spontaneous decay (partial disintegration) of the nuclei of radioactive elements provides decay particles and energy.

In some sense our results generalize their partial time decay rates results and we believe that our proof methods can also apply to the equation considered in [3] to obtain the time decay rates of the endpoints.

In [4], the authors obtained the global weak existence and partial time decay of the solutions to the system (1.4) near some constant state in the slightly low regular Sobolev space.

By we denote the space of all complex-valued functions φ that are infinitely smooth and are such that as | t | → ∞, they and their partial derivatives decay to zero faster than all powers of | t | − 1. Elements of are called testing functions of rapid descents.

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