Vladimir G. Baryshevsky,
Ilya D. Feranchuk,
Alexander P. Ulyanenkov
Springer Berlin Heidelberg
2005e druk, 2005
9783540269052
Parametric X-Ray Radiation in Crystals
Theory, Experiment and Applications
Specificaties
Gebonden, 172 blz.
|
Engels
Springer Berlin Heidelberg |
2005e druk, 2005
ISBN13: 9783540269052
Rubricering
Onderdeel van serie
Springer Tracts in Modern Physics
Verwachte levertijd ongeveer 9 werkdagen
Samenvatting
This systematic and comprehensive monograph is devoted to parametric X-ray radiation (PXR). This radiation is generated by the motion of electrons inside a crystal, whereby the emitted photons are diffracted by the crystal and the radiation intensity critically depends on the parameters of the crystal structure. Nowadays PXR is the subject of numerous theoretical and experimental studies throughout the world. The first part of the book is a theoretical treatment of PXR, which includes a new approach to describe the radiation process in crystals. The second part is a survey of PXR experimental results and the possible applications of PXR as a tool for crystal structure analysis and a source of tunable X-ray radiation.
Specificaties
ISBN13:9783540269052
Taal:Engels
Bindwijze:gebonden
Aantal pagina's:172
Uitgever:Springer Berlin Heidelberg
Druk:2005
Inhoudsopgave
<P>Part I. Theory</P>
<P></P>
<P>1. Electromagnetic radiation from a charged particle in a crystal: Qualitative consideration</P>
<P></P>
<P>1.1 Optical and X-ray Cherenkov radiation in uniform media</P>
<P>1.2 Pseudophoton spectrum of relativistic electron </P>
<P>1.3 Influence of a periodic crystal structure on the pseudophoton spectrum</P>
<P>1.4 PXR and Cherenkov radiation at diffraction conditions</P>
<P>1.5 Limitations of the kinematical theory and multiple scattering of electrons</P>
<P>1.6 Various radiation mechanisms from relativistic electrons</P>
<P>1.7 Pioneering experiments on observation of PXR</P>
<P></P>
<P>2. Radiation of a charged particle in periodic media: Classical theory</P>
<P></P>
<P>2.1 Radiation field representation via solution for Maxwell’s equations</P>
<P>2.2 Exact solution for PXR from the stack of plates </P>
<P>2.3 Radiation in one-dimensional periodical media: Two-beam approximation</P>
<P>2.4 Kinematic theory of PXR in a thin crystal </P>
<P>2.5 Dynamical diffraction theory and PXR in a bulk crystal</P>
<P></P>
<P>3. Quantum electrodynamics in a crystal</P>
<P></P>
<P>3.1 Quantization of x-ray wave fields in crystals</P>
<P>3.2 Wave functions of stationary states of a relativistic electron</P>
<P>3.3 Diagram technique for calculation of cross-section of electromagnetic process</P>
<P>3.4 Classification of x-ray radiation types from relativistic electrons in crystal</P>
<P>3.5 Multiple scattering of electrons</P>
<P></P>
<P> </P>
<P>Part II. Experiments and Applications</P>
<P></P>
<P>4. Characteristics of PXR from relativistic electrons</P>
<P></P>
<P>4.1 Space distribution of PXR reflections</P>
<P>4.2 Spectral distribution of PXR intensity within the Bragg reflection</P>
<P>4.3 Angular distribution of PXR within the Bragg reflection </P>
<P>4.4 Polarization of parametric x-rays</P>
<P>4.5 PXR in the direction of electron velocity</P>
<P></P>
<P> </P>
<P>5. Special cases of PXR generation</P>
<P></P>
<P>5.1 PXR in the vicinity of characteristic lines and in Mössbauer crystals</P>
<P>5.2 Dynamical effects in PXR</P>
<P>5.3 PXR under multiple-beam Bragg diffraction</P>
<P>5.4 PXR in case of grazing incidence (exit) diffraction</P>
<P>5.5 Influence of crystal imperfections</P>
<P>5.6 Parametric x-rays from heavy charged particles</P>
<P></P>
<P>6. X-ray radiation from nonrelativistic particles</P>
<P></P>
<P>6.1 PXR intensity dependence on electron energy</P>
<P>6.2 Coherent Bremsstrahlung from nonrelativistic electrons</P>
<P>6.3 Amplitude interference of PXR and coherent Bremsstrahlung</P>
<P>6.4 Spectral and angular distribution of x-rays from nonrelativistic particles in crystal</P>
<P>6.5 X-ray radiation from nonrelativistic electrons in superlattices</P>
<P></P>
<P>7. Prospective PXR applications</P>
<P></P>
<P>7.1 Monochromatic x-ray beam from relativistic electrons</P>
<P>7.2 Tunable source of soft x-rays</P>
<P>7.3 PXR for x-ray structure analysis</P>
<P>7.4 Crystallographic phase problem and PXR</P>
<P></P>
<P> </P>
<P>8. Collective effects in PXR within a high-current electron beam</P>
<P></P>
<P>8.1 Interference of g-beams from independent sources</P>
<P>8.2 The coherence of radiation from electrons in the beam</P>
<P>8.3 Parametric beam instability in crystals</P>
<P>8.4 Parametric instability under multiple-beam diffraction</P>
<P>8.5 Quantum effects in the formation of coherent x-ray radiation from electron beam</P>
<P>8.6 Conditions for inverse population due to parametric excitation of Mössbauer nuclei in crystals </P>
<P></P>
<P></P>
<P>1. Electromagnetic radiation from a charged particle in a crystal: Qualitative consideration</P>
<P></P>
<P>1.1 Optical and X-ray Cherenkov radiation in uniform media</P>
<P>1.2 Pseudophoton spectrum of relativistic electron </P>
<P>1.3 Influence of a periodic crystal structure on the pseudophoton spectrum</P>
<P>1.4 PXR and Cherenkov radiation at diffraction conditions</P>
<P>1.5 Limitations of the kinematical theory and multiple scattering of electrons</P>
<P>1.6 Various radiation mechanisms from relativistic electrons</P>
<P>1.7 Pioneering experiments on observation of PXR</P>
<P></P>
<P>2. Radiation of a charged particle in periodic media: Classical theory</P>
<P></P>
<P>2.1 Radiation field representation via solution for Maxwell’s equations</P>
<P>2.2 Exact solution for PXR from the stack of plates </P>
<P>2.3 Radiation in one-dimensional periodical media: Two-beam approximation</P>
<P>2.4 Kinematic theory of PXR in a thin crystal </P>
<P>2.5 Dynamical diffraction theory and PXR in a bulk crystal</P>
<P></P>
<P>3. Quantum electrodynamics in a crystal</P>
<P></P>
<P>3.1 Quantization of x-ray wave fields in crystals</P>
<P>3.2 Wave functions of stationary states of a relativistic electron</P>
<P>3.3 Diagram technique for calculation of cross-section of electromagnetic process</P>
<P>3.4 Classification of x-ray radiation types from relativistic electrons in crystal</P>
<P>3.5 Multiple scattering of electrons</P>
<P></P>
<P> </P>
<P>Part II. Experiments and Applications</P>
<P></P>
<P>4. Characteristics of PXR from relativistic electrons</P>
<P></P>
<P>4.1 Space distribution of PXR reflections</P>
<P>4.2 Spectral distribution of PXR intensity within the Bragg reflection</P>
<P>4.3 Angular distribution of PXR within the Bragg reflection </P>
<P>4.4 Polarization of parametric x-rays</P>
<P>4.5 PXR in the direction of electron velocity</P>
<P></P>
<P> </P>
<P>5. Special cases of PXR generation</P>
<P></P>
<P>5.1 PXR in the vicinity of characteristic lines and in Mössbauer crystals</P>
<P>5.2 Dynamical effects in PXR</P>
<P>5.3 PXR under multiple-beam Bragg diffraction</P>
<P>5.4 PXR in case of grazing incidence (exit) diffraction</P>
<P>5.5 Influence of crystal imperfections</P>
<P>5.6 Parametric x-rays from heavy charged particles</P>
<P></P>
<P>6. X-ray radiation from nonrelativistic particles</P>
<P></P>
<P>6.1 PXR intensity dependence on electron energy</P>
<P>6.2 Coherent Bremsstrahlung from nonrelativistic electrons</P>
<P>6.3 Amplitude interference of PXR and coherent Bremsstrahlung</P>
<P>6.4 Spectral and angular distribution of x-rays from nonrelativistic particles in crystal</P>
<P>6.5 X-ray radiation from nonrelativistic electrons in superlattices</P>
<P></P>
<P>7. Prospective PXR applications</P>
<P></P>
<P>7.1 Monochromatic x-ray beam from relativistic electrons</P>
<P>7.2 Tunable source of soft x-rays</P>
<P>7.3 PXR for x-ray structure analysis</P>
<P>7.4 Crystallographic phase problem and PXR</P>
<P></P>
<P> </P>
<P>8. Collective effects in PXR within a high-current electron beam</P>
<P></P>
<P>8.1 Interference of g-beams from independent sources</P>
<P>8.2 The coherence of radiation from electrons in the beam</P>
<P>8.3 Parametric beam instability in crystals</P>
<P>8.4 Parametric instability under multiple-beam diffraction</P>
<P>8.5 Quantum effects in the formation of coherent x-ray radiation from electron beam</P>
<P>8.6 Conditions for inverse population due to parametric excitation of Mössbauer nuclei in crystals </P>
<P></P>