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4

                            Optical Rotor














                            Optical tweezers have been successfully utilized in various scientific and en-
                            gineering fields such as biology, microchemistry, physics, optics and micro-
                            mechanics. Their ability to rotate microobjects remotely without the use of
                            bearings presents important opportunities in optical microelectromechanical
                            systems (optical MEMS) and biotechnology. This chapter describes the prin-
                            ciple, design, fabrication, and evaluation of an optical rotor to increase the
                            mixingperformance of microliquids to enable future fluidic applications. The
                            optical rotor will be used as a mixer in micrototal analysis systems (µ-TAS).


                            4.1 Background


                            In space, small particles are blown away rotationally by the radiation pres-
                            sure of the sun, the so-called windmill effect. In micromechanics the following
                            methods are known for rotatinga microobject usinga single laser beam: one
                            in which a circularly polarized laser beam is used [4.1] and another in which
                            the rotatingnonuniform intensity profile of a higher-order-mode laser beam is
                            used [4.2]. However, the rotation speeds of both methods are very slow, about
                            6.7 × 10 −1  − 6.7 × 10 −2  rpm [4.1] and 6 rpm [4.2].
                               Trappingand manipulation of micrometer-sized particles were demon-
                            strated firstly by Ashkin usinga laser beam through a microscope objec-
                            tive [3.2]. Presently, optical tweezers have been successfully applied in various
                            fields. The optical pressure can also be used to rotate the dissymmetrical mi-
                            croobjects shown in Fig. 4.1, which are a polystyrene particle (refractive index
                            n =1.6, density ρ =1.07 gcm −3 ), a broken glass (n =1.5,ρ =2.2gcm −3 ), a
                            glass rod having concave end on the top and elongated cylindrical body, a bro-
                            ken ZnO (n =2.0,ρ =5.67 gcm −3 ), a broken Si (n =3.5,ρ =2.33 gcm −3 ),
                            and a broken GaP (n =2.12,ρ =4.13 gcm   −3 ) for example. However, we
                            cannot control the rotational direction for arbitrarily shaped broken micro-
                            objects.
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