Nonlinear optics is the study of the interaction of intense laser light with matter. The third edition of this textbook has been rewritten to conform to the standard SI system of units and includes comprehensively updated material on the latest developments in the field.
The book presents an introduction to the entire field of optical physics and specifically the area of nonlinear optics, covering fundamental issues and applied aspects of this exciting area.
Nonlinear Optics will have lasting appeal to a wide audience of physics, optics, and electrical engineering students, as well as to working researchers and engineers. Those in related fields, such as materials science and chemistry, will also find this book of particular interest.
* Presents an introduction to the entire field of optical physics from the perspective of nonlinear optics
* Combines first-rate pedagogy with a treatment of fundamental aspects of nonlinear optics
* Covers all the latest topics and technology in this ever-evolving industry
* Strong emphasis on the fundamentals
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Chapter 2 WaveEquation Description of Nonlinear Optical Interactions
Chapter 3 QuantumMechanical Theory of the Nonlinear Optical Susceptibility
Chapter 4 The IntensityDependent Refractive Index
Chapter 5 Molecular Origin of the Nonlinear Optical Response
Chapter 6 Nonlinear Optics in the TwoLevel Approximation
Chapter 7 Processes Resulting from the IntensityDependent Refractive Index
Chapter 8 Spontaneous Light Scattering and Acoustooptics
Chapter 9 Stimulated Brillouin and Stimulated Rayleigh Scattering
Chapter 10 Stimulated Raman Scattering and Stimulated RayleighWing Scattering
Chapter 11 The Electrooptic and Photorefractive Effects
Chapter 12 Optically Induced Damage and Multiphoton Absorption
Chapter 13 Ultrafast and IntenseField Nonlinear Optics
acoustic anti-Stokes applied field approximation assume Boyd Brillouin Brillouin scattering calculate Chapter constant contribution coupling crystal denotes density matrix described dielectric dipole effects electric field electrooptic electrostrictive energy expression factor field amplitude field strength FIGURE four-wave mixing gaussian given by Eq illustrated in Fig incident input intensity interaction introduced laser beam laser field laser pulse Lett linear susceptibility medium molecular molecule nonlinear optical nonlinear polarization nonlinear response nonlinear susceptibility Note obtain optical field oscillator parameter phase conjugation phase matching phase-matched photon photorefractive photorefractive effect Phys polarizability propagation pump wave quantity radiation refractive index relation represent resonance result right-hand side second-harmonic second-order shown in Fig solution spatial stimulated Raman scattering sum-frequency symmetry tensor thermal third-order susceptibility tion two-level atom vanishes vector wave equation wavelength wavevector
Page xv - In the ten years since the publication of the first edition of this book, the field of nonlinear optics has continued to achieve new advances both in fundamental physics and in practical applications.
Page 53 - For the four classes 422, 4mm, 4/mmm, and 4"2m, there are 21 nonzero elements of which only 11 are independent. They are: xxxx = yyyy zzzz yyzz = zzyy zzxx = xxzz xxyy = yyxx yzyz = zyzy zxzx = xzxz xyxy = yxyx yzzy = zyyz zxxz = xzzx xyyx = yxxy Cubic For the two classes 23 and m3, there are 21 nonzero elements of which only 7 are independent.
Page 55 - For both classes, 1 and 1, there are 81 independent nonzero elements. Monoclinic For all three classes, 2, m, and 2/m, there are 41 independent nonzero elements, consisting of: 3 elements with suffixes all equal 18 elements with suffixes equal in pairs 12 elements with suffixes having...
Page 55 - For all three classes, 222, mm2, and mmm, there are 21 independent nonzero elements, consisting of: 3 elements with suffixes all equal 18 elements with suffixes equal in pairs Tetragonal For the three classes 4, 4, and 4/m, there are 41 nonzero elements of which only 21 are independent. They are: xxxx = yyyy zzzz...
Page 55 - ... having three z's and one x. Orthorhombic For all three classes, 222, mm2, and mmm, there are 21 independent nonzero elements, consisting of: 3 elements with...
Page 54 - Trigonal For the two classes 3 and 3, there are 73 nonzero elements of which only 27 are independent. They are: zzzz (xxyy = yyxx xxxx = yyyy = xxyy + xyyx + xyxy (xyyx = yxxy (xyxy = yxyx yyzz = xxzz xyzz = yxzz zzyy = zzxx zzxy = zzyx zyyz = zxxz zxyz = zyxz yzzy = xzzx xzzy = yzzx yzyz = xzxz xzyz = yzxz zyzy = zxzx zxzy = zyzx...