2) shearing rheology of the bulk phase; 3) extensional rheology of the bulk phase. ... Since sound consists of compression waves, the bulk rheological properties ...
Ocean Rheology and Ian R. Jenkinson Plankton Biology Agency for Consultation and Research in Oceanography, Hydrosphere Biorheology Laboratory, 19320 La Roche Canillac, France
1. Introduction The mechanical properties of the air, the land and natural waters (the hydrosphere) determine the nature and the rates of most processes in our environment. The rheology of the hydrosphere is largely determined by natural products produced by organisms. Ocean Rheology, part of Hydrosphere Rheology is thus a part both of Biorheology and of Environmental Rheology. 2. Types of Rheology A. 3-D rheology of the bulk phase: 1) Bulk (volume-compression) rheology of the bulk phase; 2) shearing rheology of the bulk phase; 3) extensional rheology of the bulk phase. B. 3-D rheology of bulk material extracted from films: E.g. 3-D shearing rheology of material extracted from the air-water film. C. 2-D rheology: 1) Extension-compression rheology of films (sometimes accompanied by electrochemical measurements), notably of the air-water film; 2) 2D-shearing rheology of surface films, notably the air-water film. D. 1-D rheology: Just one kind, 1-D rheology of string-like structures. 3. 3-D Volume-Compression (“Bulk Rheology”) of the Bulk Phase (Type A.1 Rheology). Alemán [1] have reviewed volume compression rheology of ocean water in respect to molecular structure, and parametrised it in terms of temperature, salinity and hydrostatic pressure (depth). They furthermore discussed the possible influence of dissolved and particulate organic matter particularly on viscosity. Since sound consists of compression waves, the bulk rheological properties are the basis for acoustics in the hydrosphere. Values for the density of seawater as a function of salinity, temperature and hydrostatic pressure are well known [2], and some values are given in Table 1, along with values of compression-flow elastic modulus G'k derived thus: G'k = (P1 – P0)/{(ρ1- ρ0)/[(ρ1+ ρ0)/2]}
(1)
where P0 and P1 are two values of hydrostatic pressure, and ρ0 and ρ1 are the the corresponding values of density Values of G'k range from 3.5 x 1010 to 4.5 x 1010 Pa for most values of salinity, temperature and hydrostatic pressure found in the oceans. _______________________________________________________________________________________ TABLE 1. Density (kg.m-3) as a function of salinity S (practical salinity units), temperature t (°C), hydrostatic pressure P (Pa) and compression-flow elastic modulus G'k (Pa). (P = 0 means atmospheric pressure) _______________________________________________________________________________________
S t P G'k _____________________________________________________________________ 0 5 0 0.99996675 108 1.04412802 4.32 x 1010 25 0 0.99704796 108 1.03790204 4.01 x 1010 35
5 25
0 108 0 108
1.02767547 1.06948914 1.02334306 1.06253817
4. Effect of Organic Matter on Rheological properties Supporting data are sparse, it is thought that organic matter modifies Type A.1 rheology (Box 2) only slightly (
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