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The axial ratio of an elliptical polarized wave is the ratio of major axis to minor axis of the ellipse. Orthogonal elliptical polarization occurs when a wave has the same value of axial ratio but opposite sense of rotation. Satellite communications links use linear polarization and circular polarization, but transmission impairments can change the polarization to elliptical in each case. Some of these impairments, relating to the transmission medium, are described in Secs. 5.5, 5.6, and 5.7, and the influence of the antenna structure on polarization is described in Chap. 6. Antennas are covered in detail in Chap. 6, but at this stage the relationship of the antenna to the polarization type will be defined.

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Either the code assumes things and thus it will be less versatile but the user has less work, or the user has more work and the code assumes less things but is more general and can be applied to more situations Here we opt for the latter policy 935 TestViolation SUBROUTINE This subroutine (Fig 96) is the secret of the algorithm This subroutine checks to see if the robot is about to cross a boundary line and sets the variable Violation to true if that is the case or false if it is not..

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5.2 Antenna Polarization The polarization of a transmitting antenna is defined by the polarization of the wave it transmits. Thus a horizontal dipole would produce a horizontally polarized wave. Two dipoles mounted close together symmetrically and at right angles to each other would produce a circularly polarized wave if fed with currents equal in amplitude but differing in phase by 90 . This is shown by Eqs. (5.4) and (5.5). Note that because of the symmetry of the circular polarization, the dipoles need not lie along the horizontal and vertical axes; they just need to be spatially at right angles to each other. The terms horizontal and vertical are used for convenience. The polarization of a receiving antenna has to be aligned to that of the wave for maximum power transfer. Taking again the simple dipole as an example, a vertical dipole will receive maximum signal from a vertically polarized wave. Figure 5.5 illustrates this. In Fig. 5.5a the dipole

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To simplify the math we will not calculate where on the robot s body the collision with the boundary line occurs This limitation means that we will not have the ability (as in Figs 93 or 92) of knowing whether to turn left or right for more intelligent boundary avoidance But we can consider the boundary line as if it is a wall and avoid it like we would avoid an obstacle The algorithm is not perfect but it is a good balance between complexity and effectiveness The algorithm is effective in that the robot never exits the boundary and is reasonably fast The principle is easy to understand even though the implementation is a little complex If you are not familiar with the mathematical concepts, do not worry You can read through to get an idea about the actions that the subroutine accomplishes.

4.17 A triangle has vertices A(1, 2), B(8, 0), C(5, 3). Find equations of: (a) the median from A to the midpoint of the opposite side; (b) the altitude from B to the opposite side; (c) the perpendicular bisector of side AB. 4.18 Draw the line determined by the equation 4x 3y = 15. Find out whether the points (12, 9) and (6, 3) lie on this line.

is parallel to the electric field E, and hence the induced voltage V will be a maximum, denoted by Vmax. In Fig. 5.5b the dipole is at right angles to the electric field, and the induced voltage is zero. In Fig. 5.5c the dipole lies in the plane of polarization (the wavefront) but is at some angle a to the electric field. The induced voltage will be given by V Vmax cos (5.7)

Note that for Eq (57) to apply, the dipole has to lie in the same plane as E (the wavefront) If the dipole is inclined at some angle q to the wavefront, the received signal is reduced further by the radiation pattern of the antenna This is described more fully in Sec 66 The reciprocity theorem for antennas (see Sec 62) ensures that an antenna designed to transmit in a given polarization will receive maximum power from a wave with that polarization An antenna designed for a given sense of polarization will receive no energy from a wave with the orthogonal polarization Figures 55a and b illustrate the specific case where the desired signal is vertically polarized and the orthogonal signal is horizontally polarized However, as mentioned above, certain impairments can result in a loss of polarization discrimination, discussed in later sections.

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