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Aircraft Operations. Volume II - Construction of Visual and Instrument ...

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<strong>II</strong>I-2-1-4 Procedures — <strong>Aircraft</strong> <strong>Operations</strong> — <strong>Volume</strong> <strong>II</strong><br />

a) an initial roll-in at the flyover point; followed by<br />

b) a straight 30° intercept course with the next leg;<br />

c) a roll-out at the new course; <strong>and</strong><br />

d) a 10-second delay to account for bank establishing time.<br />

1.4.1.2 Model <strong>of</strong> the flyover turn. In order to model the flyover turn procedure, its length is divided into five<br />

segments, L1 through L5 (see Figure <strong>II</strong>I-2-1-7). The total length <strong>of</strong> the procedure is the sum <strong>of</strong> the five segments.<br />

23/11/06<br />

L1 = r1 × sin θ<br />

L2 = r1× cos θ ×tanα<br />

L3 = r1 (1/sin α –2cosθ/sin (90° - α))<br />

L4 = r2 tan (α/2)<br />

L5 = c × V/3600<br />

L5 = 5V/3600 (for Cat H)<br />

where: α= 30 degree intercept course with the next leg;<br />

θ = turn angle;<br />

c = 10 second bank establishment time;<br />

r1 = roll-in radius; <strong>and</strong><br />

r2 = roll-out radius.<br />

In the above equations,<br />

if distances <strong>and</strong> turn radii are in NM, V is in kt;<br />

if distances <strong>and</strong> turn radii are in km, V is in km/h.<br />

1.4.1.3 Bank angle <strong>of</strong> flyover turn. For course changes equal to or less than 50°, the bank angle <strong>of</strong> both the roll-in<br />

<strong>and</strong> the roll-out are considered to be half <strong>of</strong> the course change. For course changes <strong>of</strong> more than 50°, the bank angle<br />

equals:<br />

a) 15°, 20° or 25° according to the phases <strong>of</strong> flight for the roll-in (r1); <strong>and</strong><br />

b) 15° for the roll-out (r2).<br />

For Category H aircraft, the minimum turn angle to be considered is 30º, the provision for course changes equal to or<br />

less than 50º does not apply.<br />

1.4.2 Fly-by waypoint<br />

1.4.2.1 Model <strong>of</strong> the fly-by turn. The model for calculating minimum stabilization distance for the fly-by waypoint<br />

is designed in a fashion similar to the flyover waypoint, as shown in Figure <strong>II</strong>I-2-1-8. The model consists <strong>of</strong> a level turn<br />

with a constant radius r. The total length <strong>of</strong> the segment is the sum <strong>of</strong> L1 <strong>and</strong> L2, where:<br />

L1 is the distance between the waypoint <strong>and</strong> the start <strong>of</strong> the turn.

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