- Page 1: High-resolution InterferometricDiag
- Page 6: Author’s contributionThe concept
- Page 9 and 10: PublicationsThe following publicati
- Page 11 and 12: SPIDER spectral phase interferometr
- Page 13 and 14: 1 IntroductionUltrafast optics is a
- Page 15: experiment” supports the plausibi
- Page 18 and 19: 2. BACKGROUNDthin disc of light. By
- Page 20 and 21: 2. BACKGROUNDcrometer scale feature
- Page 22 and 23: 2. BACKGROUNDments [31, 32] led to
- Page 24 and 25: 2. BACKGROUNDmodels. Therefore, the
- Page 26 and 27: 2. BACKGROUNDFourier component (k x
- Page 28 and 29: 2. BACKGROUNDamplitude Ē ( ¯ω)=E
- Page 30 and 31: 2. BACKGROUNDfactorability.2.2.3.3
- Page 32 and 33: 2. BACKGROUNDfor a pulse-front tilt
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- Page 40 and 41: 2. BACKGROUNDφ 2 − φ 1 between
- Page 42 and 43: 2. BACKGROUNDpulse duration. For a
- Page 44 and 45: 2. BACKGROUND2.3.4.1 Second-order c
- Page 46 and 47: 2. BACKGROUNDτχ (2)Figure 2.7: Ar
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2. BACKGROUNDgrating. Spectrally re
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2. BACKGROUNDmeasurement can be per
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2. BACKGROUNDspecific motivations,
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2. BACKGROUNDχ (2)yĨ (ω,y )oTest
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2. BACKGROUNDoeχ (2)2D imagingspec
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2. BACKGROUND2.3.7.1 Time magnifier
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2. BACKGROUNDwavenumber k maxx= kNA
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2. BACKGROUNDWavefronts Lenslets De
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2. BACKGROUNDbe used, which project
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2. BACKGROUNDReferenceySingle-mode
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2. BACKGROUND|E (y ,ω)| 2 . Struct
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2. BACKGROUNDtion to produce a spat
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3. PHASE RECONSTRUCTION ALGORITHM F
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3. PHASE RECONSTRUCTION ALGORITHM F
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3. PHASE RECONSTRUCTION ALGORITHM F
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3. PHASE RECONSTRUCTION ALGORITHM F
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3. PHASE RECONSTRUCTION ALGORITHM F
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3. PHASE RECONSTRUCTION ALGORITHM F
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3. PHASE RECONSTRUCTION ALGORITHM F
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3. PHASE RECONSTRUCTION ALGORITHM F
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3. PHASE RECONSTRUCTION ALGORITHM F
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3. PHASE RECONSTRUCTION ALGORITHM F
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3. PHASE RECONSTRUCTION ALGORITHM F
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3. PHASE RECONSTRUCTION ALGORITHM F
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3. PHASE RECONSTRUCTION ALGORITHM F
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3. PHASE RECONSTRUCTION ALGORITHM F
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3. PHASE RECONSTRUCTION ALGORITHM F
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4. EXPERIMENTAL IMPLEMENTATIONS OF
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4. EXPERIMENTAL IMPLEMENTATIONS OF
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4. EXPERIMENTAL IMPLEMENTATIONS OF
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4. EXPERIMENTAL IMPLEMENTATIONS OF
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4. EXPERIMENTAL IMPLEMENTATIONS OF
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4. EXPERIMENTAL IMPLEMENTATIONS OF
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5. COMPACT SPACE-TIME SPIDERy(a) y(
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5. COMPACT SPACE-TIME SPIDERLateral
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5. COMPACT SPACE-TIME SPIDER5.3.2 R
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5. COMPACT SPACE-TIME SPIDERtilt is
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5. COMPACT SPACE-TIME SPIDERThe arr
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5. COMPACT SPACE-TIME SPIDER(a)B:CC
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5. COMPACT SPACE-TIME SPIDERfundame
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5. COMPACT SPACE-TIME SPIDER200(a)(
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5. COMPACT SPACE-TIME SPIDERnot cor
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6 High-harmonic generationWhen the
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6.1 Development and applications[32
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6.2 Theory of the single-atom respo
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6.2 Theory of the single-atom respo
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6.2 Theory of the single-atom respo
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6.2 Theory of the single-atom respo
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6.2 Theory of the single-atom respo
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6.2 Theory of the single-atom respo
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6.2 Theory of the single-atom respo
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6.2 Theory of the single-atom respo
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6.3 Theory of the macroscopic respo
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6.3 Theory of the macroscopic respo
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6.4 Temporal metrology of high-harm
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6.4 Temporal metrology of high-harm
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6.5 Spatial metrology of high-harmo
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7 Lateral shearing interferometry f
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7.1 Motivationssitive to the spatio
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7.2 Theory of the methodFocusingopt
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7.2 Theory of the methodshears. In
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7.2 Theory of the methodwhere η k
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7.3 Experiment: longitudinal gas je
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7.4 Data processing200x (µm)00.10.
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7.4 Data processingDivergence (mrad
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7.5 Comparison of results with simu
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7.5 Comparison of results with simu
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7.6 Physical interpretation0.125, -
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7.6 Physical interpretation4025202r
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7.6 Physical interpretation0.525kT
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7.6 Physical interpretation0.525kT
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7.7 Summary and outlook0.10.0525500
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8 Quantum-path interferometry in hi
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8.2 Related workgeneral technique f
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8.3 Action-shift induced by a weak
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8.3 Action-shift induced by a weak
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8.4 Example8.4.1 Monochromatic driv
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8.4 Example (t ) (a.u.)0.20−0.2(a
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8.5 Limitation of the perturbative
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8.5 Limitation of the perturbative
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8.5 Limitation of the perturbative
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8.5 Limitation of the perturbative
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8.6 Simulated experiment20.1(a)50.1
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8.7 Fourier transform issuesαI0(a)
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8.8 Extraction of orbit amplitudes
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8.8 Extraction of orbit amplitudes
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8.9 Summary and outlook1001800.8Har
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8.9 Summary and outlookFor the phas
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9. SUMMARY AND OUTLOOKplementations
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ANoise and uncertaintyThis appendix
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A.2 Estimation of the filtered nois
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BSimulation codes for high-harmonic
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B.4 Propagation modelamount to prev
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REFERENCES[34] Fontaine, J., Dietel
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REFERENCES[95] Kovács, A., Osvay,
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REFERENCES23, 1046 (1998). 39[162]
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REFERENCESFrancis (1990). 51[220] B
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REFERENCES[284] Dorrer, C. & Walmsl
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REFERENCES[340] Drescher, M., Hents
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REFERENCES[388] Wood, W. M., Siders
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REFERENCES1547 (1993). 215[436] Dan