Elements of X-ray DiffractionThis is a reproduction of a book published before 1923. This book may have occasional imperfections such as missing or blurred pages, poor pictures, errant marks, etc. that were either part of the original artifact, or were introduced by the scanning process. We believe this work is culturally important, and despite the imperfections, have elected to bring it back into print as part of our continuing commitment to the preservation of printed works worldwide. We appreciate your understanding of the imperfections in the preservation process, and hope you enjoy this valuable book. |
From inside the book
Results 1-3 of 75
Page 107
This is the Thomson equation for the scattering of an x - ray beam by a single
electron . If the values of the constants e , r , m , and c are inserted into this
equation , it will be found that the intensity of the scattered beam is only a minute
fraction ...
This is the Thomson equation for the scattering of an x - ray beam by a single
electron . If the values of the constants e , r , m , and c are inserted into this
equation , it will be found that the intensity of the scattered beam is only a minute
fraction ...
Page 132
We are now in a position to gather together the factors discussed in preceding
sections into an equation for the relative intensity of powder pattern lines : / 1 +
cos2 20 I = | F | 2p 16 sino 0 cos 0 ) ( 4 - 12 ) where I = relative integrated intensity
...
We are now in a position to gather together the factors discussed in preceding
sections into an equation for the relative intensity of powder pattern lines : / 1 +
cos2 20 I = | F | 2p 16 sino 0 cos 0 ) ( 4 - 12 ) where I = relative integrated intensity
...
Page 337
and The normal equations as written above can be rearranged as follows : Ey =
Ea + b2x ( 11 - 19 ) Exy = aEx + b2x2 A ... ( b ) To obtain the first normal equation
, multiply each of these n equations by the coefficient of a in each equation , and
...
and The normal equations as written above can be rearranged as follows : Ey =
Ea + b2x ( 11 - 19 ) Exy = aEx + b2x2 A ... ( b ) To obtain the first normal equation
, multiply each of these n equations by the coefficient of a in each equation , and
...
What people are saying - Write a review
LibraryThing Review
User Review - ron_benson - LibraryThingExcellent reference book. Needs some updating in terms of advances in detector technology. Read full review
Contents
CHAPTER | 1 |
CHAPTER 2 | 29 |
THE DIRECTIONS OF DIFFRACTED BEAMS | 78 |
Copyright | |
16 other sections not shown
Other editions - View all
Elements of X-ray Diffraction Bernard Dennis Cullity,Stuart R. Stock,Stuart R.. Stock Snippet view - 2001 |
Common terms and phrases
absorption alloy angle applied atoms axis Bragg calculated called camera cause circle composition consider constant contains copper corresponding counter counting crystal cubic curve decreases depends described determined diffracted beam diffraction lines diffractometer direction distance effect electrons elements energy equal equation error example factor Figure film fluorescent given gives grain hexagonal incident beam increases indices intensity involved kind known lattice Laue length located material means measured metal method normal observed obtained occur orientation origin parallel parameter particular pattern percent phase photograph planes pole position possible powder produced projection proportional radiation rays reciprocal reference reflection relation relative result rotation sample scattering shown in Fig shows simple single slit solid solution spacing specimen sphere strain stress structure substance surface temperature tion tube twin unit cell usually vector voltage wave wavelength x-ray zone