## Abstract The limit __q__βBernstein operator __B__~__q__~ emerges naturally as an analogue to the SzΓ‘szβMirakyan operator related to the Euler distribution. Alternatively, __B__~__q__~ comes out as a limit for a sequence of __q__βBernstein polynomials in the case 0<__q__<1. Lately, different prop
Debye limit of the stochastic rotation operator
β Scribed by James McConnell
- Publisher
- Elsevier Science
- Year
- 1984
- Tongue
- English
- Weight
- 686 KB
- Volume
- 128
- Category
- Article
- ISSN
- 0378-4371
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π SIMILAR VOLUMES
The limits on the active isolation of stochastic vibrations are explored. These limits are due to the restricted actuator stroke available for vibration isolation. A one-degree-offreedom system is analyzed using an ideal actuator, resulting in a kinematic representation. The problem becomes one of f
We discuss a useful expansion of the finite rotation operator, exp(-ipA \*J), into partial waves. This expansion is analogous to Rayleigh's expansion of a plane wave, exp(ik \* r), into spherical harmonics and spherical Bessel functions. A close relationship exists between these two expansions in th