Download Astronomical Optics and Elasticity Theory: Active Optics by Gérard René Lemaitre PDF

By Gérard René Lemaitre

Astronomical Optics and Elasticity Theory offers a really thorough and complete account of what's recognized during this box. After an intensive creation to optics and elasticity, the ebook discusses variable curvature and multimode deformable mirrors, in addition to, intensive, energetic optics, its idea and functions. extra, optical layout using the Schmidt idea and numerous forms of Schmidt correctors, in addition to the pliancy idea of skinny plates and shells are elaborated upon. numerous energetic optics tools are built for acquiring aberration corrected diffraction gratings. extra, a weakly conical shell concept of elasticity is elaborated for the aspherization of grazing prevalence telescope mirrors.

The very didactic and reasonably easy-to-read presentation of the subject will let PhD scholars and younger researchers to actively perform tough astronomical optics and instrumentation projects.

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Astronomical Optics and Elasticity Theory: Active Optics Methods

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Extra info for Astronomical Optics and Elasticity Theory: Active Optics Methods

Example text

E. ) . 12) is not necessarily a minimum but is stationary. The term stationary implies the notion of returning towards the result of constancy of an integral after zeroing this quantity in a calculus of variations. A detailed treatment on stationarity is given in Born and Wolf [17] including the diffraction theory involving use of electromagnetic equations. Let us apply Fermat’s principle to the simple case of two homogeneous media separated by a plane boundary, k = 1, through which the only possible ray – least time ray – passes at point I1 denoted I (Fig.

However, Szulc’s comments leading to the non-Gaussian achromatism condition, K1 /ν1 + K2 /ν2 = δ z/ f 2 , are of great historical interest. 14 1 Introduction to Optics and Elasticity Fig. 6 Afocal two-mirror telescopes by Mersenne in L’Harmonie Universelle [108]. Forms 1 and 2 are the Cassegrain and Gregory afocal limit forms (facsimile in Danjon & Couder [44]) • Marin Mersenne (1588–1648) published L’Harmonie Universelle [108] in 1636, in which he introduced the afocal forms of two-mirror reflectors (Fig.

5 and n = 1. 6) cannot be satisfied, no refracted ray exists, the ray is reflected at the separating surface in the medium of higher refractive index; this total internal reflection has many applications in the design of prisms. Denoting v and v the velocity of light in these respective media, the sine ratio of the angles is equal to the velocity ratio (cf. Sect. e. 7) so we obtain n v = n v. 5) gives Maxwell’s formula for the refractive index: √ n = ε μ , where n ≥ 1 for any transparent medium, and conventionally n = 1 in a vacuum.

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