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    Re: Fw: A little off topic _ Ebb and Flow
    From: George Huxtable
    Date: 2006 Jul 3, 15:03 -0500

    Red wrote-

    " Yes, there is a relationship for every specific point on the earth,
    but no, there is no general relationship you can apply universally.
    To oversimplify: Once the "basin" has filled with water (high tide has
    come all the way in) there will be no current as the water stands
    still for a short time. Then, it will run out of the basin (bay,
    inlet, whatever) and there will be a current. The speed of that
    current and the timing of it will depend on the local underwater
    geography, which largely controls how fast that water can escape
    wherever it is."

    True(ish), but as Red says, an oversimplification. Yes, with a basin
    or harbour being filled by a narrow channel from a tidal sea, the
    current through that channel will stop when the level in that harbour
    is at its highest, which is at high water (in the harbour). But not
    necessarily when the sea outside is at its highest, because by that
    time, the harbour may not yet have filled, and may never reach the
    level of the sea outside.

    Guy states that he's an engineer, and presuming he has done some
    electrical engineering, there's a simple analogy which he might find
    helpful. Think of a capacitor, representing the volume of the harbour,
    connected across the terminals of a sine-wave generator, but with a
    resistor in series; the resistor representing the restriction to the
    flow presented by the entrance channel. If that resistance is
    negligibly small, then the voltage swing (= level change) across the
    capacitor is identical with that across the generator, and there is
    negligible phase shift between the sea and the harbour. And then,
    there's a 90-degree phase shift between the current through the
    resistor and the voltage across the capacitor; that is zero current at
    maximum voltage. But if the resistance to flow is increased, the
    voltage across the capacitor lags, and the amplitude decreases.  It's
    possible to take the analogy further; if the energy involved in the
    momentum of that water flow in the channel becomes important, then
    that corresponds to adding an inductive component to the resistance,
    and resonant buildup of amplitude can occur. Taking it further still,
    the propagation velocity of such waves in the channel can be taken
    into account, and the resonant effects of standing waves can be
    allowed for. Unfortunately, life is rarely simple enough to allow for
    real values of those components to be estimated and put into an
    equation, but I have found, from my own familiarity with electrical
    stuff, that the analogy can provide a useful mental picture.

    Red adds ...
    "the time difference will vary with the height of the tides, the
    prevailing winds and fetch (pushing more water) and gravitational
    tidal pulls from the moon, etc."

    Well, maybe a bit, but not much, I would say (other than in
    exceptional conditions).

    "So if you need a universal answer, you get a list of tide/current
    differences for tide stations, or software that has the lists built
    in, or you stand at the location and write it down as observed. I
    suppose you could generalize and say the maximum current MIGHT be
    halfway between the tides, but I've never heard of any firm rule to
    calculate it, versus measuring it and listing it."

    In the circumstance of a small harbour, filled through a channel that
    presents little obstacle to its filling, so that the tidal range
    within is equal to the range outside, one can say with some confidence
    that maximum current through that channel will be halfway between the
    tides; but not otherwise.

    None of this deals with the question of the time-relation between
    current flow along a coast, and height of tide at a point on that
    coast. In general, there will be a reasonably constant time-shift
    between them, but not something you can predict from first-principles.

    Lu Abel's contribution is very much to-the-point.

    George.

    contact George Huxtable at george@huxtable.u-net.com
    or at +44 1865 820222 (from UK, 01865 820222)
    or at 1 Sandy Lane, Southmoor, Abingdon, Oxon OX13 5HX, UK.


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