Twister_Ken
Well-Known Member
1017 mb?
Extra centimeter of water for every mb less?
Minus a centimeter for every mb more?
Extra centimeter of water for every mb less?
Minus a centimeter for every mb more?
I get a bit confused about any discussion on how the height of tide is dependant on air pressure - no offence intended to Ken or Dylan.
Water is relatively incompressible. Wikipaedia quotes "The low compressibility of water means that even in the deep oceans at 4 km depth, where pressures are 40 MPa, there is only a 1.8% decrease in volume."
From another source "An increase of pressure by 1 atmosphere (= 1013mbar = 14.7 psi) causes a decrease of the water volume by 5.3*10-5 of the original volume." So, to my mind, double the air pressure and the volume decreases by 5.3*10-3 % (= 0.0053%).
So how can slight changes in atmospheric pressure affect the tide heights?
I get a bit confused about any discussion on how the height of tide is dependant on air pressure - no offence intended to Ken or Dylan.
Water is relatively incompressible. Wikipaedia quotes "The low compressibility of water means that even in the deep oceans at 4 km depth, where pressures are 40 MPa, there is only a 1.8% decrease in volume."
From another source "An increase of pressure by 1 atmosphere (= 1013mbar = 14.7 psi) causes a decrease of the water volume by 5.3*10-5 of the original volume." So, to my mind, double the air pressure and the volume decreases by 5.3*10-3 % (= 0.0053%).
So how can slight changes in atmospheric pressure affect the tide heights?
I get a bit confused about any discussion on how the height of tide is dependant on air pressure - no offence intended to Ken or Dylan.
Water is relatively incompressible. Wikipaedia quotes "The low compressibility of water means that even in the deep oceans at 4 km depth, where pressures are 40 MPa, there is only a 1.8% decrease in volume."
From another source "An increase of pressure by 1 atmosphere (= 1013mbar = 14.7 psi) causes a decrease of the water volume by 5.3*10-5 of the original volume." So, to my mind, double the air pressure and the volume decreases by 5.3*10-3 % (= 0.0053%).
So how can slight changes in atmospheric pressure affect the tide heights?
I take absolutely no account for atmospheric pressure when doing tidal calculations and will continue to do so. I do however take sensible account of wave peak and troughs a dame good look at wave heights.![]()
Assuming that this statement reflected a confusion between the standard atmospheric pressure used in drawing up the tidal height tables and mean atmospheric pressure, and being a great admirer of Reeds Nautical Almanac, I reached for my own copy (2009).Admiralty Sailing Directions have the answer(!)
Reeds usually has an indication. The copy I had propping up one corner of the desk says:
UK South Coast
1017 mb July
1014 mb January
Wick
1013 mb July
1007 mb January
Now my desk is wobbly