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Principles of Optics
Preface to the fourth edition
monograph
Author(s):
Max Born
,
Emil Wolf
,
A. B. Bhatia
,
P. C. Clemmow
,
D. Gabor
,
A. R. Stokes
,
A. M. Taylor
,
P. A. Wayman
,
W. L. Wilcock
Publication date
(Online):
2009
Publisher:
Cambridge University Press
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Book Chapter
Page
: xi
DOI:
10.1017/CBO9781139644181.005
SO-VID:
bbcb0cfc-3b34-4e46-bec0-75f7b1a66377
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Book chapters
pp. v
Preface to corrected reprint of the seventh edition
pp. vi
Preface to the first edition
pp. x
Preface to the second edition
pp. xi
Preface to the third edition
pp. xi
Preface to the fourth edition
pp. xii
Preface to the fifth edition
pp. xii
Preface to the sixth edition
pp. xiii
Preface to the seventh edition
pp. xxv
Historical introduction
pp. 1
Basic properties of the electromagnetic field
pp. 75
Electromagnetic potentials and polarization
pp. 116
Foundations of geometrical optics
pp. 142
Geometrical theory of optical imaging
pp. 228
Geometrical theory of aberrations
pp. 261
Image-forming instruments
pp. 286
Elements of the theory of interference and interferometers
pp. 412
Elements of the theory of diffraction
pp. 517
The diffraction theory of aberrations
pp. 554
Interference and diffraction with partially coherent light
pp. 633
Rigorous diffraction theory
pp. 674
Diffraction of light by ultrasonic waves
pp. 695
Scattering from inhomogeneous media
pp. 735
Optics of metals
pp. 790
Optics of crystals
pp. 853
The Calculus of variations
pp. 873
Light optics, electron optics and wave mechanics
pp. 883
Asymptotic approximations to integrals
pp. 892
The Dirac delta function
pp. 898
A mathematical lemma used in the rigorous derivation of the Lorentz-Lorenz formula (§2.4.2)
pp. 901
Propagation of discontinuities in an electromagnetic field (§3.1.1)
pp. 905
The circle polynomials of Zernike (§9.2.1)
pp. 911
Proof of the inequality |μ12(v| ≤ 1 for the spectral degree of coherence (§10.5)
pp. 912
Proof of a reciprocity inequality (§10.8.3)
pp. 914
Evaluation of two integrals (§12.2.2)
pp. 918
Energy conservation in scalar wavefields (§13.3)
pp. 921
Proof of Jones' lemma (§13.3)
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