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Laser beam propagation in nonlinear optical media /
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
Laser beam propagation in nonlinear optical media /Shekhar Guha, Leonel P. Gonzalez.
作者:
Guha, Shekhar.
其他作者:
Gonzalez, Leonel Pastor,
面頁冊數:
xxix, 304 pages :illustrations ;24 cm
標題:
LightTransmission
電子資源:
http://images.tandf.co.uk/common/jackets/websmall/978143986/9781439866382.jpg
ISBN:
9781439866382$q(hardback)
Laser beam propagation in nonlinear optical media /
Guha, Shekhar.
Laser beam propagation in nonlinear optical media /
Shekhar Guha, Leonel P. Gonzalez. - xxix, 304 pages :illustrations ;24 cm
Includes bibliographical references and index.
1. Light propagation in anisotropic crystals -- 2. Nonlinear optical processes -- 3. Effective d coefficient for three-wave mixing processes -- 4. Nonlinear propagation equations and solutions -- 5. Quasi-phase matching -- 6. Optical parametric oscillation -- 7. Numerical beam propagation methods.
ISBN: 9781439866382$q(hardback)
LCCN: 2013035169
Nat. Bib. No.: GBB336969bnb
Nat. Bib. Agency Control No.: 016316875UkSubjects--Topical Terms:
468250
Light
--Transmission
LC Class. No.: QC389 / .G84 2014
Dewey Class. No.: 621.36/6
Laser beam propagation in nonlinear optical media /
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Laser beam propagation in nonlinear optical media /
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Shekhar Guha, Leonel P. Gonzalez.
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Boca Raton :
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CRC Press,
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[2014]
300
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xxix, 304 pages :
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1. Light propagation in anisotropic crystals -- 2. Nonlinear optical processes -- 3. Effective d coefficient for three-wave mixing processes -- 4. Nonlinear propagation equations and solutions -- 5. Quasi-phase matching -- 6. Optical parametric oscillation -- 7. Numerical beam propagation methods.
650
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$a
Light
$x
Transmission
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Mathematical models.
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468250
650
0
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Laser beams
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Mathematical models.
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743526
650
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Nonlinear optics
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Mathematics.
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743527
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Crystal optics
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Mathematics.
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Lumière
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Propagation
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Modèles mathèmatiques.
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Faisceaux laser
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Modèles mathèmatiques.
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(CaQQLa)201-0379082
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Optique non linèaire
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Mathèmatiques.
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TECHNOLOGY & ENGINEERING
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Gonzalez, Leonel Pastor,
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Laser beam propagation in nonlinear optical media (Text)
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$g
1
$t
Light Propagation in Anisotropic Crystals
$g
1 --
$g
1.1
$t
Introduction
$g
1 --
$g
1.2
$t
Vectors Associated with Light Propagation
$g
2 --
$g
1.2.1
$t
Plane waves
$g
3 --
$g
1.2.2
$t
Non-plane waves
$g
4 --
$g
1.3
$t
Anisotropic Media
$g
5 --
$g
1.3.1
$t
The principal coordinate axes
$g
6 --
$g
1.3.2
$t
Three crystal classes
$g
7 --
$g
1.3.3
$t
The principal refractive indices
$g
7 --
$g
1.4
$t
Light Propagation in an Anisotropic Crystal
$g
8 --
$g
1.4.1
$t
Allowed directions of D and E in an anisotropic medium
$g
9 --
$g
1.4.2
$t
Values of n for a given propagation direction
$g
11 --
$g
1.4.3
$t
Directions of D and E for the slow and fast waves
$g
12 --
$g
1.5
$t
Characteristics of the Slow and the Fast Waves in a Biaxial Crystal
$g
15 --
$g
1.5.1
$t
n<sub>s</sub> and n<sub>f</sub>
$g
15 --
$g
1.5.2
$t
p<sub>s</sub> and p<sub>f</sub>
$g
17 --
$g
1.5.3
$t
The components of d<sub>s</sub> and d<sub>f</sub>
$g
17 --
$g
1.5.4
$t
The components of �e<sub>s</sub> and �e <sub>f</sub>
$g
19 --
$g
1.6
$t
Double Refraction and Optic Axes
$g
21 --
$g
1.6.1
$t
Expressions for components of d in terms of the angles θ, φ and Ω
$g
24 --
$g
1.6.2
$t
Relating the angle δ to Ω, θ and φ
$g
27 --
$g
1.6.3
$t
Directions of E and S
$g
29 --
$g
1.6.4
$t
The walk-off angles p<sub>a</sub> and p<sub>f</sub>
$g
31 --
$g
1.6.5
$t
An interim summary
$g
32 --
$g
1.7
$t
Propagation along the Principal Axes and along the Principal Planes
$g
33 --
$g
1.7.1
$t
Introduction
$g
33 --
$g
1.7.2
$t
Propagation along the principal axes X, Y and Z
$g
34 --
$g
1.7.3
$t
Propagation along the principal plane YZ
$g
35 --
$g
1.7.4
$t
k along YZ plane, Case 1: n<sub>x</sub> <n<sub>Y</sub> <n<sub>z</sub>
$g
35 --
$g
1.7.5
$t
k along YZ plane, Case 2: n<sub>x</sub>> n<sub>y</sub>> n<sub>z</sub>
$g
37 --
$g
1.7.6
$t
Propagation along the principal plane ZX
$g
38 --
$g
1.7.7
$t
k along ZX plane, Case la: n<sub>x</sub> <n<sub>y</sub> <n<sub>z</sub>, θ <Ω
$g
38 --
$g
1.7.8
$t
k along ZX plane, Case lb: n<sub>x</sub> <n<sub>Y</sub> <n<sub>z</sub>, θ> Ω
$g
40 --
$g
1.7.9
$t
k along ZX plane, Case 2a: n<sub>x</sub>> n<sub>y</sub>> n<sub>z</sub>, θ <Ω '10 --
$g
1.7.10
$t
k along ZX plane, Case 2b: n<sub>x</sub>> n<sub>y</sub>> n<sub>z</sub>, θ> Ω
$g
41 --
$g
1.7.11
$t
Propagation along the principal plane XY
$g
41 --
$g
1.7.12
$t
k along XY plane, Case 1: n<sub>x</sub> <n<sub>Y</sub> <n<sub>z</sub>
$g
42 --
$g
1.7.13
$t
k along XY plane, Case 2: n<sub>x</sub>> n<sub>y</sub>> n<sub>z</sub>
$g
43 --
$g
1.7.14
$t
Summary of the cases of propagation along-principal planes
$g
44 --
$g
1.8
$t
Uniaxial Crystals
$g
45 --
$g
1.8.1
$t
Field directions of the D and E vectors for extraordinary and ordinary waves
$g
47 --
$g
1.8.2
$t
p ` 0 Case (extraordinary wave)
$g
48 --
$g
1.8.3
$t
Another expression relating ρ and θ
$g
50 --
$g
1.8.4
$t
ρ = 0 Case (ordinary wave)
$g
52 --
$g
1.8.5
$t
Two special cases: θ = 0 and θ = 90�
$g
53 --
$g
1.9
$t
Propagation Equation in the Presence of Walk-off
$g
54 --
$g
1.9.1
$t
Transformation between laboratory and crystal coordinate systems
$g
55 --
$g
1.9.2
$t
The propagation equation in the presence of walk-off
$g
55 --
$g
2
$t
Nonlinear Optical Processes
$g
61 --
$g
2.1
$t
Introduction
$g
61 --
$g
2.2
$t
Second Order Susceptibility
$g
62 --
$g
2.3
$t
Properties of x p2 s
$g
65 --
$g
2.3.1
$t
Properties of X p2 s away from resonance
$g
67 --
$g
2.3.2
$t
Kleinman's symmetry
$g
67 --
$g
2.4
$t
d Coefficients and the Contracted Notation
$g
67 --
$g
2.4.1
$t
d Coefficients under Kleinman symmetry
$g
68 --
$g
2.5
$t
The Non-Zero d Coefficients of Biaxial Crystals
$g
69 --
$g
2.6
$t
The Non-Zero d Coefficients of Uniaxial Crystals
$g
70 --
$g
2.7
$t
Nonlinear Polarizations
$g
72 --
$g
2.7.1
$t
Nondegenerate sum frequency generation
$g
72 --
$g
2.7.2
$t
Difference frequency generation
$g
73 --
$g
2.7.3
$t
Second harmonic generation (SHG)
$g
74 --
$g
2.7.4
$t
Optical rectification
$g
75 --
$g
2.7.5
$t
Convention used for numbering the three interacting beams of light
$g
75 --
$g
2.7.6
$t
Summary of polarization components for non-degenerate three wave mixing
$g
76 --
$g
2.7.7
$t
Summary of polarization components for degenerate three wave mixing (SHG and degenerate parametric mixing)
$g
77 --
$g
2.8
$t
Frequency Conversion and Phase Matching
$g
78 --
$g
2.8.1
$t
Phase matching in birefringent crystals
$g
80 --
$g
2.8.2
$t
Calculation of phase matching angles
$g
83 --
$g
2.9
$t
Walk-Off Angles
$g
84 --
$g
2.9.1
$t
Calculation of walk-off angles in the phase matched case in KTP
$g
84 --
$g
3
$t
Effective d Coefficient for Three-Wave Mixing Processes
$g
89 --
$g
3.1
$t
Introduction
$g
89 --
$g
3.1.1
$t
Definition of d<sub>eff</sub>
$g
90 --
$g
3.1.2
$t
Effective nonlinearity for nondegenerate three wave mixing processes
$g
91 --
$g
3.1.3
$t
Effective nonlinearity for the degenerate three wave mixing process
$g
92 --
$g
3.1.4
$t
Type I degenerate three wave mixing process
$g
93 --
$g
3.1.5
$t
Type II degenerate three wave mixing process
$g
93 --
$g
3.2
$t
Expressions for d<sub>eff</sub>
$g
94 --
$g
3.2.1
$t
d<sub>eff</sub> of biaxial crystals under Kleinman Symmetry Condition
$g
95 --
$g
3.2.2
$t
Reduction of d<sub>eff</sub> to expressions in the literature
$g
100 --
$g
3.3
$t
d<sub>eff</sub> Values for Some Biaxial and Uniaxial Crystals of Different Classes
$g
101 --
$g
3.3.1
$t
d<sub>eff</sub> for KTP for propagation in a general direction
$g
102 --
$g
3.3.1.1
$t
d<sub>eff</sub> for KTP for a Type I (ssf) mixing process
$g
103 --
$g
3.3.1.2
$t
d<sub>eff</sub> for KTP for a Type II(sff) mixing process
$g
114 --
$g
3.3.1.3
$t
d<sub>eff</sub> for KTP for a Type II(fsf) mixing process
$g
105 --
$g
3.3.2
$t
d<sub>eff</sub> for KTP for propagation along principal planes
$g
106 --
$g
3.4
$t
d<sub>eff</sub> for Uniaxial Crystals
$g
109 --
$g
3.5
$t
d<sub>eff</sub> for Isotropic Crystals
$g
114 --
$g
3.5.1
$t
The direction of the nonlinear polarization
$g
119 --
$g
3.5.2
$t
Propagation along principal planes
$g
121 --
$g
3.5.3
$t
Propagation through orientation patterned material
$g
124 --
$g
4
$t
Nonlinear Propagation Equations and Solutions
$g
137 --
$g
4.1
$t
Nonlinear Propagation Equations
$g
137 --
$g
4.1.1
$t
Normalized form of the three wave mixing equations
$g
140 --
$g
4.2
$t
Solutions to the Three Wave Mixing Equations in the Absence of Diffraction, Beam Walk-off and Absorption
$g
141 --
$g
4.2.1
$t
An interlude -- the Manley-Rowe relations
$g
143 --
$g
4.2.2
$t
Back to solutions of the three wave mixing equations
$g
143 --
$g
4.2.3
$t
Another interlude -- Jacobian elliptic functions
$g
145 --
$g
4.2.4
$t
Return to the solution of the coupled three wave mixing equations
$g
147 --
$g
4.3
$t
Unseeded Sum Frequency Generation (ω b1 s+ω b2 s =ω b3 s)
$g
148 --
$g
4.3.1
$t
SFG irradiance for collimated beams with no phase matching (σ ` 0) and with no pump depletion
$g
149 --
$g
4.3.2
$t
SFG irradiance for collimated beams with phase matching (σ = 0) and with pump depletion
$g
150 --
$g
4.3.3
$t
SFG power and energy conversion efficiency for collimated beams with arbitrary spatial and temporal shapes'
$g
151 --
$g
4.3.4
$t
SFG power and energy conversion efficiency for collimated' Gaussian beams
$g
154 --
$g
4.3.5
$t
SFG power and energy conversion efficiency for collimated Gaussian beams with phase mismatch (σ ` 0) and no pump depletion
$g
156 --
$g
4.3.6
$t
Some results of SFG power and energy conversion efficiency for collimated Gaussian beams
$g
158 --
$g
4.3.7
$t
SFG conversion efficiency for focused Gaussian beams
$g
159 --
$g
4.3.8
$t
Optimization of focusing parameters for SFG
$g
164 --
$g
4.4
$t
Unseeded Second Harmonic Generation (2ω<sub>p</sub> = ω<sub>s</sub>)
$g
166 --
$g
4.4.1
$t
Solution of SHG equations in the absence of diffraction, beam walk-off and absorption
$g
166 --
$g
4.4.2
$t
Another interlude -- the Manley-Rowe relations for SHG
$g
168 --
$g
4.4.3
$t
Back to the solutions of SHG equations
$g
168 --
$g
4.4.4
$t
SHG irradiance for collimated beams with no phase matching (σ ` 0) and with no pump depletion
$g
170 --
$g
4.4.5
$t
SHG irradiance for collimated beams with phase matching (σ = 0) and with pump depletion
$g
171 --
$g
4.4.6
$t
SHG power and energy conversion efficiency for collimated beams
$g
172 --
$g
4.4.7
$t
SHG power and energy conversion efficiency for collimated Gaussian beams
$g
174 --
$g
4.4.8
$t
SHG power and energy conversion efficiency for collimated Gaussian beams with phase matching (σ = 0) in presence of pump depletion
$g
176 --
$g
4.4.9
$t
SHG power and energy conversion efficiency for collimated Gaussian beams with no pump depletion
$g
179 --
$g
4.4.10
$t
SHG conversion efficiency for
880
0 0
$6
505-01/(S
$t
focused Gaussian beams
$g
180 --
$g
4.4.11
$t
An interlude -Boyd and Kleinman theory for SHG
$g
183 --
$g
4.4.12
$t
Return to the case of SHG for focused Gaussian beams including pump depletion effects
$g
184 --
$g
4.4.13
$t
Optimum value of the focusing parameter
$g
184 --
$g
4.4.14
$t
Analytical (fitted) expressions for SHG conversion efficiency h<sub>smm</sub>, optimized with respect to a
$g
187 --
$g
4.4.15
$t
Analytical expressions for SHG conversion efficiency h<sub>smm</sub>, optimized with respect to σ and ξ<sub>p</sub>
$g
190 --
$g
4.5
$t
Unseeded Difference Frequency Generation (ω b1 s = ω b3 s -- ω b2 s)
$g
192 --
$g
4.5.1
$t
DFG irradiance for collimated beams with no phase matching (σ ` 0) and with no pump depletion
$g
194 --
$g
4.5.2
$t
DFG irradiance for collimated beams with phase matching (σ = 0) in presence of pump depletion
$g
196 --
$g
5
$t
Quasi-Phase Matching
$g
201 --
$g
5.1
$t
Quasi-Phase Matching, QPM
$g
201 --
$g
5.1.1
$t
Plane wave analysis of quasi phase matching
$g
202 --
$g
5.2
$t
Effects of Focusing and Pump Depletion on Quasi Phase Matched SHG
$g
204 --
$g
5.2.1
$t
Quasi phase matched SHG for collimated beams, with δ b1 s ` 0, and with no pump depletion
$g
206 --
$g
5.2.2
$t
Effects of focusing and pump depletion on quasi phase matched SHG
$g
208 --
$g
6
$t
Optical Parametric Oscillation
$g
213 --
$g
6.1
$t
Optical Parametric Oscillation
$g
213 --
$g
6.1.1
$t
Plane wave analysis of OPO (SRO) including phase mismatch and pump depiction
$g
214 --
$g
6.1.2
$t
OPO efficiency and threshold for collimated Gaussian beams
$g
217 --
$g
6.1.3
$t
Results for the case of collimated Gaussian beams including phase mismatch
$g
220 --
$g
6.1.4
$t
SRO with focused Gaussian beams
$g
220 --
$g
6.1.5
$t
Results of optimization of the focusing parameters in an SRO
$g
225 --
$g
7
$t
Numerical Beam Propagation Methods
$g
229 --
$g
7.1
$t
Introduction
$g
229
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