Dams across rivers stop sediment from reaching the sea. They reduce the sand budget of beach/dune systems. | ||
Due to global climate change (warming), sea levels are rising. Beaches could be drowned or pushed further inland. But strangely, some beaches appear unaffected. |
Hydro dams
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Note that most of the sand along our coasts is very old, having been laid down thousands to millions of years ago. The hardness of the sand's quartz grains (SiO2) makes it wear very slowly. Although these grains get thrashed by waves, each is enveloped by a film of lubricating water, while each grain also has a round, smooth shape.
Rising sea levels
![]() Measuring the ocean level, however, is very difficult because continents drift and can be pushed up or down. Where heavy ice caps once pushed a continent down, it is still found bobbing up many thousands of years later. But scientists agree that overall, the sea level is rising. The picture above gives an idea by how much in two places half a world apart, Auckland and New York. |
![]() Each continent is surrounded by a continental shelf ranging to 100-200m deep. The slope of the continental shelf varies enormously, between 1:100 and 1:500. If the sea level rises by 1-2mm/yr, the shelf expands and beaches are expected to be pushed inland by 0.1-1m each year. In a lifetime this could amount to a noticeable shift, which is roughly what has been measured on many beaches. |
But this argument is not sound for four reasons.
![]() For more about sea level rise, visit our global climate chapter. |
![]() The graph shows how the average world temperature and sea levels have been changing over the past 300,000 years, which makes the whole story a bit more complicated. About 100,000 years ago, the sea level stood approximately where it stands today. |
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Knowing the thermal expansion co-efficient of water,
we can make a preliminary estimate of how much the sea level could rise
due to it becoming warmer. The average depth of the world's oceans is about
3000m. All the oceans of the world can be simplified as a bar 3000m long.
The water expands inside a basin that stays the same (assumption). So a
larger volume has to fill the same basin. The thermal volume expansion
coefficient of water is 0.2E-3 but decreases for water under ten degrees
(we'll ignore this). So the sea level may rise by at most 60cm for each
degree of warming.
The diagram shows specific gravity (density) versus temperature. |
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