reciprocal lattice vector उदाहरण वाक्य
उदाहरण वाक्य
- In three dimensions the primitive reciprocal lattice vectors are related to the real space lattice { "'a, b, c "'} in the following way:
- The reciprocal lattice points are the values of momentum transfer where the Bragg diffraction condition is satisfied and for diffraction to occur the scattering vector must be equal to a reciprocal lattice vector.
- The vectors " G " are the reciprocal lattice vectors, and the discrete values of " k " are determined by the boundary conditions of the lattice under consideration.
- The reciprocal lattice plays a fundamental role in most analytic studies of periodic structures, particularly in the Laue conditions the momentum difference between incoming and diffracted X-rays of a crystal is a reciprocal lattice vector.
- When a single crystal is examined in an X-ray Diffractometer such that the diffraction intensity is measured cylindrically around the crystal, it is convenient to use cylindrical coordinates to define the reciprocal lattice vectors and their terminal points.
- A reciprocal lattice vector can be represented by two mutually perpendicular vectors \ zeta ( along the rotation axis ) and \ xi in the horizontal plane ( the plane perpendicular to the rotation axis ) containing the X-ray beam.
- Just the direction changes by a reciprocal lattice vector \ vec G = \ vec Q = \ vec k _ f-\ vec k _ i with the relation to the lattice spacing G = 2 \ pi / d.
- There are also " ad hoc " schemes ( e . g . in the transmission electron microscopy literature ) for indexing hexagonal " lattice vectors " ( rather than reciprocal lattice vectors or planes ) with four indices.
- In this equation, G is the reciprocal lattice vector, q is the length of the reciprocal lattice vector, k is the momentum transfer vector, ? is half of the scattering angle, and ? is the wavelength of the radiation.
- In this equation, G is the reciprocal lattice vector, q is the length of the reciprocal lattice vector, k is the momentum transfer vector, ? is half of the scattering angle, and ? is the wavelength of the radiation.