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This book is devoted to the consideration of unusual laser beams - vortex or singular beams. It contains many numerical examples, which clearly show how the phase of optical vortices changes during propagation in free space, and the topological charge is preserved.
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This book is devoted to the consideration of unusual laser beams - vortex or singular beams. It contains many numerical examples, which clearly show how the phase of optical vortices changes during propagation in free space, and the topological charge is preserved.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Produktdetails
- Produktdetails
- Verlag: CRC Press
- Seitenzahl: 322
- Erscheinungstermin: 29. Juli 2024
- Englisch
- Abmessung: 234mm x 156mm x 17mm
- Gewicht: 491g
- ISBN-13: 9781032353098
- ISBN-10: 1032353090
- Artikelnr.: 70971837
- Herstellerkennzeichnung
- Books on Demand GmbH
- In de Tarpen 42
- 22848 Norderstedt
- info@bod.de
- 040 53433511
- Verlag: CRC Press
- Seitenzahl: 322
- Erscheinungstermin: 29. Juli 2024
- Englisch
- Abmessung: 234mm x 156mm x 17mm
- Gewicht: 491g
- ISBN-13: 9781032353098
- ISBN-10: 1032353090
- Artikelnr.: 70971837
- Herstellerkennzeichnung
- Books on Demand GmbH
- In de Tarpen 42
- 22848 Norderstedt
- info@bod.de
- 040 53433511
Victor V. Kotlyar is Head of the Laboratory at Image Processing Systems Institute of the Russian Academy of Science, a branch of the Federal Scientific Research Center "Crystallography and Photonics", and Professor of Computer Science at Samara National Research University, Russia. He earned his MS, PhD, and DrSc degrees in Physics and Mathematics from Samara State University (1979), Saratov State University (1988), and Moscow Central Design Institute of Unique Instrumentation, the Russian Academy of Sciences (1992). He is a SPIE- and OSA-member. He is coauthor of 400 scientific papers, 7 books, and 7 inventions. His current interests are diffractive optics, gradient optics, nanophotonics, and optical vortices. Alexey A. Kovalev graduated in 2002 from Samara National Research University, Russia, majoring in Applied Mathematics. He earned his PhD in Physics and Maths in 2012. He is senior researcher of Laser Measurements at the Image Processing Systems Institute of the Russian Academy of Science, a branch of the Federal Scientific Research Center "Crystallography and Photonics". He is a co-author of more than 270 scientific papers. His research interests are mathematical diffraction theory, photonic crystal devices, and optical vortices. Anton G. Nalimov graduated from Samara State Aerospace University, Russia, in February 2003. He entered postgraduate study in 2003 with a focus on the specialty 05.13.18 "Mathematical Modeling and Program Complexes". He finished it in 2006 with the specialty 01.04.05 "Optics". Nalimov works in the Technical Cybernetics department at Samara National Research University as an associate professor, and also works as a scientist in the Image Processing Systems Institute of the Russian Academy of Science, a branch of the Federal Scientific Research Center "Crystallography and Photonics" in Samara. He is a PhD candidate in Physics and Mathematics, co-author of 200 papers and 3 inventions.
1. Topological charge of superposition of vortices. Conservation of
topological charge. 2. Evolution of an optical vortex with an initial
fractional topological charge. 3. Topological charge superposition of only
two Laguerre-Gaussian or Bessel-Gaussian beams with different parameters.
4. Optical vortex beams with an infinite topological charge. 5.
Transformation of an edge dislocation of a wavefront into an optical
vortex. 6. Fourier-invariant and structurally stable optical vortex beams.
7. Topological charge of polarization singularities. 8. Conclusion.
topological charge. 2. Evolution of an optical vortex with an initial
fractional topological charge. 3. Topological charge superposition of only
two Laguerre-Gaussian or Bessel-Gaussian beams with different parameters.
4. Optical vortex beams with an infinite topological charge. 5.
Transformation of an edge dislocation of a wavefront into an optical
vortex. 6. Fourier-invariant and structurally stable optical vortex beams.
7. Topological charge of polarization singularities. 8. Conclusion.
1. Topological charge of superposition of vortices. Conservation of topological charge. 2. Evolution of an optical vortex with an initial fractional topological charge. 3. Topological charge superposition of only two Laguerre-Gaussian or Bessel-Gaussian beams with different parameters. 4. Optical vortex beams with an infinite topological charge. 5. Transformation of an edge dislocation of a wavefront into an optical vortex. 6. Fourier-invariant and structurally stable optical vortex beams. 7. Topological charge of polarization singularities. 8. Conclusion.
1. Topological charge of superposition of vortices. Conservation of
topological charge. 2. Evolution of an optical vortex with an initial
fractional topological charge. 3. Topological charge superposition of only
two Laguerre-Gaussian or Bessel-Gaussian beams with different parameters.
4. Optical vortex beams with an infinite topological charge. 5.
Transformation of an edge dislocation of a wavefront into an optical
vortex. 6. Fourier-invariant and structurally stable optical vortex beams.
7. Topological charge of polarization singularities. 8. Conclusion.
topological charge. 2. Evolution of an optical vortex with an initial
fractional topological charge. 3. Topological charge superposition of only
two Laguerre-Gaussian or Bessel-Gaussian beams with different parameters.
4. Optical vortex beams with an infinite topological charge. 5.
Transformation of an edge dislocation of a wavefront into an optical
vortex. 6. Fourier-invariant and structurally stable optical vortex beams.
7. Topological charge of polarization singularities. 8. Conclusion.
1. Topological charge of superposition of vortices. Conservation of topological charge. 2. Evolution of an optical vortex with an initial fractional topological charge. 3. Topological charge superposition of only two Laguerre-Gaussian or Bessel-Gaussian beams with different parameters. 4. Optical vortex beams with an infinite topological charge. 5. Transformation of an edge dislocation of a wavefront into an optical vortex. 6. Fourier-invariant and structurally stable optical vortex beams. 7. Topological charge of polarization singularities. 8. Conclusion.