spherical wave sentence in Hindi
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- In the figure above, illustrating the truncation of the incident spherical wave by the lens, we may note one very significant fact.
- That shape can for example be a spherical wave travelling in towards the centre of that sphere, or any other shape required.
- Therefore, the converging ( " partial " ) spherical wave shown in the figure above produces an Airy disc in the image plane.
- In this far-field case, truncation of the radiated spherical wave is equivalent to truncation of the plane wave spectrum of the small source.
- But the ripples on the water's surface are essentially a two-dimensional phenomenon, while the electron takes the form of a three-dimensional spherical wave.
- The plane waves may be viewed as the limiting case of spherical waves at a very large ( ideally infinite ) distance from the source.
- In quantum physics, the "'scattering amplitude "'is the amplitude of the outgoing spherical wave relative to the incoming plane wave in a stationary-state scattering process.
- To gain a better understanding of the nature of these spherical waves, let us go back and look at the case when l = 0.
- Aspects of the spherical waves that divert sideways are cancelled with the sideways components of the wave points on each respect point on either side.
- In traditional classical physics diffraction arises because of the way in which waves propagate; this is described by the Huygens Fresnel principle and the spherical wave.
- Note that the term " far field " usually means we're talking about a converging or diverging spherical wave with a pretty well defined phase center.
- Conversely, a spherical wave generated by a point source placed in the focus is reflected into a plane wave propagating as a collimated beam along the axis.
- As a spherical wave expands, the fixed energy of the wave must spread out over an expanding sphere of surface area 4 \ pi r ^ 2.
- When a surface is illuminated by a light wave, according to diffraction theory, each point on an illuminated surface acts as a source of secondary spherical waves.
- The total scattering intensity in GED is given as a interference of the scattering spherical waves generated by the scattering from the atoms included in the target molecule.
- Where " F " and " G " are general solutions to the one-dimensional wave equation, and can be interpreted as respectively an outgoing or incoming spherical wave.
- In the " Spherical Wave Proof " article, the author comes up with this " Condition 2 " that all points on the sphere must have the same radius.
- It deals with wave fronts and their normal rays, with propagation conceived by means of spherical waves emitted along the wave front ( see also Huygens Fresnel principle ).
- It is found by transforming the spherical wave along the in-plane coordinates ( x, y, or \ rho, \ phi ) but not transforming along the height coordinate z.
- Just as an ocean wave striking a lighthouse produces secondary circular waves emanating from the lighthouse, so an X-ray striking an electron produces secondary spherical waves emanating from the electron.
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