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It should be straightforward to recognize that this energy is equal to the area above the -i curve of Figure 168 From the same gure, it is also possible to de ne a ctitious (but sometimes useful) quantity called co-energy, equal to the area under the curve and identi ed by the symbol Wm From the gure, it is also possible to see that the co-energy can be expressed in terms of the stored energy by means of the following relationship: Wm = i Wm (1618)

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genetic drift with a continuous model, Proceedings of the National Academy of Sciences, USA, 41:144 50, 1955. Reprinted by permission.)

Example 161 illustrates the calculation of energy, co-energy, and induced voltage using the concepts developed in these paragraphs The calculation of the energy stored in the magnetic eld around a magnetic structure will be particularly useful later in the chapter, when the discussion turns to practical electromechanical transducers and it will be necessary to actually compute the forces generated in magnetic structures

Compute the energy, co-energy, and incremental linear inductance for an iron core inductor with a given -i relationship Also compute the voltage across the terminals given the current through the coil

Several well-known genetic phenomena are caused by populations starting at or proceeding through small num-

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d* For annular thrust bearing of same b/a and n jets d * = 2 (Fig 47 (b)) n 05 10 15 Design clearance h * (in 10 3)

Known Quantities: -i relationship; nominal value of ; coil resistance; coil current Find: Wm ; Wm ; L ; v

bers. When a population is initiated by a small, and therefore genetically unrepresentative, sample of the parent population, the genetic drift observed in the subpopulation is referred to as a founder effect. A classic human example is the population founded on Pitcairn Island by several of the Bounty mutineers and some Polynesians. The unique combination of Caucasian and Polynesian traits that characterizes today s Pitcairn Island population resulted from the small number of founders for the population. Sometimes populations go through bottlenecks, periods of very small population size, with predictable ge-

Schematics, Diagrams, Circuits, and Given Data: i = + 05 2 ; 0 = 05 V s;

; i(t) = 0625 + 001 sin(400t)

The McGraw Hill Companies, 2001

Assumptions: Assume that the magnetic equation can be linearized and use the linear model in all circuit calculations Analysis:

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Fig 764: The jet diameter versus clearance for a simple thrust bearing [3]

3 2 + 2 6

netic results. After the bottleneck, the parents of the next generation have been reduced to a small number and may not be genetically representative of the original population. The eld mice on Muskeget Island, Massachusetts, have a white forehead blaze of hair not commonly found in nearby mainland populations. Presumably, the island population went through a bottleneck at the turn of the century, when cats on the island reduced the number of mice to near zero. The population was reestablished by a small group of mice that happened by chance to contain several animals with this forehead blaze.

The above expression is valid in general; in our case, the inductor is operating at a nominal ux linkage 0 = 05 V-s and we can therefore evaluate the energy to be: Wm ( = 0 ) = 3 2 + 2 6 = 01458 J

around by the wind. Thus, tness (usually assigned the letter W ) is relative to a given circumstance. In a given environment, the genotype that leaves the most offspring is usually assigned a tness of W 1, and a lethal genotype has a tness of W 0. Any other genotype has a tness value between zero and one. A number of factors can decrease this tness value, W, below one. A selection coef cient measures the sum of forces acting to prevent reproductive success. It is usually represented by the letter s or t and is de ned by the tness equation W and 1 s

=05

Thus, after equation 1618, the co-energy is given by: Wm = i Wm where i = + 05 2 = 0625 A and Wm = i Wm = (0625)(05) (01458) = 01667 J 2 Calculation of incremental inductance If we know the nominal value of ux linkage (ie, the operating point), we can calculate a linear inductance L , valid around values of close to the operating point 0 : L = d di =

(20.13)

= 0

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