Diffraction PhysicsThe first edition of this highly successful book appeared in 1975 and evolved from lecture notes for classes in physical optics, diffraction physics and electron microscopy given to advanced undergraduate and graduate students. The book deals with electron diffraction and diffraction from disordered or imperfect crystals and employed an approach using the Fourier transform from the beginning instead of as an extension of a Fourier series treatment.This third revised edition is a considerably rewritten and updated version which now includes all important developments which have taken place in recent years. |
Other editions - View all
Common terms and phrases
Acta Cryst aperture approximation atomic scattering factor atoms average beam direction Bloch waves Bragg angle Bragg reflections calculations Chapter coherence considered convolution correlation corresponding defects defocus derived diffracted beams diffraction effects diffraction intensities diffraction pattern diffraction spots diffuse scattering dimensions dislocation displacement distance dynamical diffraction elastic electron density electron diffraction electron microscopy energy equation Ewald sphere excitation error fault Fourier transform Fraunhofer diffraction Fresnel diffraction fringes given gives Gjřnnes Hence incident beam inelastic scattering integral intensity distribution interactions J.M. Cowley kinematical Kossel layers lens maxima methods multiple neutron diffraction object observed obtained orientation parallel parameters Patterson function peaks perfect crystal periodic phase Phys plane potential radiation reciprocal lattice points reciprocal space relative resolution scattering power slice specimen structure amplitudes superlattice symmetry theory thermal thickness thin crystals transmission function two-beam Ultramicros unit cell values variation wavelength X-ray diffraction zero Σ Σ
Popular passages
Page 33 - Eq. (8-5), that the Fourier transform of the convolution of two functions is the product of the Fourier transforms of the individual functions; that is, ) (8-7) The inverse of Eq.
Page vi - PREFACE TO THE SECOND EDITION In preparing the second edition of this...
Page 33 - By the well-known theorem, used above in (2.9), the Fourier transform of a product of two functions is the convolution of the Fourier transforms of the two functions.
Page 31 - This is a generalization of the very simple statement that any arbitrary function can be written as a sum of an even and an odd function...