By Min Gu
Optical microscopy and linked applied sciences complex fast after the advent of the laser. The strategies have influenced additional improvement of optical imaging idea, together with three-dimensional microscopy imaging thought in spatial and frequency domain names, the idea of imaging with ultrashort-pulse beams and aberration conception for high-numerical-aperture ambitions. This booklet introduces those new theories by way of smooth optical microscopy. It comprises seven chapters together with an creation. The chapters are geared up to reduce cross-referencing. Comparisons with classical imaging concept are made whilst the hot imaging concept is brought. The e-book is meant for senior undergraduate scholars in classes on optoelectronics, optical engineering, photonics, biophotonics and utilized physics, once they have accomplished glossy optics or an analogous topic. it's also a reference for different scientists drawn to the field.
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Additional info for Advanced Optical Imaging Theory
In particular. we can express t(x, y) as t(x, y) = P(x, y)exp[-ilj>(x, y)]. 2) Here P(x, y) and 1/>(x, y) are the two functions responsible for the amplitude and phase changes in the incident light, respectively. The function P(x, y) is sometimes called the pupil function of the lens and confined to the aperture of a lens. e. 3) Y1 = Yz = Y· Fig. 1 A lens is composed of two spherical surfaces with radii of curvature, R 1 and -Rz, subtended at 0 1 and 0 2, respectively. IfD 0 , the thickness of the lens on the axis, is so small that the displacement of the beam passing through the lens is negligible, such a lens can be considered to be a thin lens.
The modulus squared of Eq. 4) gives the image intensity observed in experiments. But it is difficult to immediately derive the main properties of the image from Eq. 4) because it includes three quadratic phase terms in the object, lens, and image planes, respectively. Three special cases of Eq. 4) will be given in the following discussion. 5) If Eq. 5) is satisfied, the quadratic phase in the lens plane included in Eq. 4) disappears and thus Eq. 7) 54 3. Point Spread Function Analysis Performing the integration with respect to x 2 and y 2 in Eq.
5)), which means that 1 1 I d1 d2 f -+---*-0. If the condition that the lens law is satisfied is called the in-focus condition, then the above expression implies a defocus effect. 16) which is also called the defocused pupil function for an imaging system. 17) So Eq.