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<br />12 INFORMATION AND TECHNOLOGY REpORT--2003-0002 <br /> <br />Such pulse-train waveforms were suggested by Haskell <br />et a!. (1954) over 45 years ago. PDCs are often favored for <br />electrofishing because they require much less-powerful <br />generators or batteries than DC, and often AC, to create <br />electric fields of comparable size and effectiveness. <br />Through various manipulations of the current, DC <br />and PDC have even been hybridized to produce a PDC on <br />top of DC (Vincent, 1971; Fredenberg, 1992; Fig. 51). In <br />such currents, the pulses drop only to a preset minimum <br />voltage level when switched off rather than to zero volts. <br />Strongly rippled DC (weakly filtered, rectifiedAC) could <br />be considered a hybrid current. <br />The various PDC waveforms generated by <br />electrofishing control boxes are sometimes characterized <br />by anomalies in the expected shape. For example, <br />Fredenberg (1992) reported spikes at the leading or trail- <br />ing ends of square-waveform pulses; Van lee et al. (1996) <br />documented under test conditions the presence of a trail- <br />ing voltage spike 50 to 60% higher than the rest of a <br />square-waveform pulse followed immediately by a small <br />exponential pulse of reverse polarity (magnitude 20% of <br />unspiked pulse voltage); and Sharber and Carothers (1988) <br />described small, rounded, secondary pulses immediately <br />following pulses in a 60-Hz, exponential waveform. In the <br />latter example, Sharber and Carothers (1988) suggested <br />that the small secondary pulse was of sufficient voltage <br />near the anode to produce essentially a 120-Hz, mixed <br />waveform that enhanced the immobilization offish. <br />1esien and Hocutt (1990) noted that nominally square <br />PDC waveforms (Fig. 5F) generated by their equipment <br />changed shape as water conductivity increased. At con- <br />ductivities of about 100 IlS/cm, the trailing edge was not <br />perpendicular, and the voltage level was not constant <br />across the top ofthe pulse. An exponential-like voltage <br />spike became evident at 1,000 IlS/cm and was especially <br />prominent at 10,000 JlS/cm. In contrast, they found that <br />characteristics rof their pulsed AC waveforms remained <br />constant with changes in water conductivity. Kolz (per- <br />sonal communication) suggested that they may have used <br />a faulty power source for their square-wave PDC. <br />Because output waveforms are not always as ex- <br />pected based on control box settings, it is important to <br />periodically calibrate, verify, and document waveform in <br />the output circuit with an oscilloscope. For example, an <br />oscilloscope tracing illustrated by Van lee et a!. (1996) <br />for square-wave PDC generated with control-box settings <br />for 80 Hz and 50% duty cycle revealed an actual frequency <br />of 73 Hz and duty cycle of 64%, as well as the trailing <br />spike and negative secondary pulse described above. <br />Review of the published literature and personal <br />communications revealed that authors and biologists <br />frequently fail to note the type of current and waveform <br />used in electrofishing. Even when noted, some <br />descriptions ofthe current are incomplete, misleading, or <br /> <br />erroneous. PDC is often simply referred to as DC, reflecting <br />its unipolar but not its pulsed nature. Also, referring to its <br />typical origin via an AC generator, PDCs are sometimes <br />incompletely called "rectifiedAC," which more specifically <br />refers to either ofthe two half-sine PDC waveforms (Figs. <br />5D and E) or, when filtered or originating from 3-phase <br />AC, rippled DC (Fig. 5C). Even the term "pulsedAC" has <br />been improperly used for PDC. For example, Hill and Willis <br />. (1994) used a current which they and an early manual for <br />the Coffelt VVP-15 electro fishing control unit referred to <br />as pulsed AC. Hill and Willis (1994) described it as the <br />positive half of a sinusoidal AC waveform, and the manual <br />illustrated it as quarter-sine PDC (Fig. 5G) but mislabeled <br />it as pulsedAC (Van Zee et a!., 1996; the error has been <br />corrected in more-recent versions ofthe Coffelt manual). <br />Furthermore, an oscilloscope tracing of this waveform by <br />Van lee et a!. (1996) closely approximated a square-wave <br />PDC, possibly a slightly compressed quarter-sine <br />waveform with the trailing margin squared off near the <br />top. <br /> <br />Field Intensity <br /> <br />The responses of fish to electric fields in water are <br />dependent, at least in part, on the field's strength or in- <br />tensity. Field intensity can be described by any of three <br />interrelated quantities: voltage gradient, current density, <br />or power density. The relations between these descrip- <br />tors of field intensity and water conductivity are illus- <br />trated in Figs. 6, 7, and 8. <br />Voltage gradient (E) is the average voltage differen- <br />tial per unit distance along lines of current or flux be- <br />tween two isopotential surfaces and is usually expressed <br />as volts per centimeter, V /cm. Voltage is the amount of <br />potential energy stored per unit of electrical charge, ex- <br />pressed as volts (V, joules/coulomb). Lines of flux (or <br />current) represent the net directions or paths of current <br />in an electric field around and between electrodes of op- <br />posite polarity. An isopotential surface lies perpendicu- <br />lar to the lines of flux and is defined by a set of points <br />having the same voltage differential from the surface of <br />the electrode. Ifthe water is of uniform conductivity and <br />unbounded for a sufficient distance in all directions (an <br />unlikely condition), the electrode is spherical, and other <br />electrodes are sufficiently distant, at least the isopotential <br />surfaces near the electrode can be visualized as shells, all <br />points of which are the same distance from the surface of <br />the electrode. <br />Voltage gradient can be physically measured in the <br />water or approximated by calculation based on output <br />voltage, the surface area, size, and shape of the elec- <br />trodes, the distance between them, and proximity of <br />bounding or surrounded surfaces or media of different <br />conductivity. For practical purposes, the distribution of <br />