- Timestamp:
- 2015-11-27T17:35:41+01:00 (8 years ago)
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branches/UKMO/dev_r5518_Surge_Modelling/DOC/TexFiles/Namelist/nameos
r3294 r5942 2 2 &nameos ! ocean physical parameters 3 3 !----------------------------------------------------------------------- 4 nn_eos = 0 ! type of equation of state and Brunt-Vaisala frequency 5 ! = 0, UNESCO (formulation of Jackett and McDougall (1994) and of McDougall (1987) ) 6 ! = 1, linear: rho(T) = rau0 * ( 1.028 - ralpha * T ) 7 ! = 2, linear: rho(T,S) = rau0 * ( rbeta * S - ralpha * T ) 8 rn_alpha = 2.0e-4 ! thermal expension coefficient (nn_eos= 1 or 2) 9 rn_beta = 7.7e-4 ! saline expension coefficient (nn_eos= 2) 4 nn_eos = -1 ! type of equation of state and Brunt-Vaisala frequency 5 ! =-1, TEOS-10 6 ! = 0, EOS-80 7 ! = 1, S-EOS (simplified eos) 8 ln_useCT = .true. ! use of Conservative Temp. ==> surface CT converted in Pot. Temp. in sbcssm 9 ! ! 10 ! ! S-EOS coefficients : 11 ! ! rd(T,S,Z)*rau0 = -a0*(1+.5*lambda*dT+mu*Z+nu*dS)*dT+b0*dS 12 rn_a0 = 1.6550e-1 ! thermal expension coefficient (nn_eos= 1) 13 rn_b0 = 7.6554e-1 ! saline expension coefficient (nn_eos= 1) 14 rn_lambda1 = 5.9520e-2 ! cabbeling coeff in T^2 (=0 for linear eos) 15 rn_lambda2 = 7.4914e-4 ! cabbeling coeff in S^2 (=0 for linear eos) 16 rn_mu1 = 1.4970e-4 ! thermobaric coeff. in T (=0 for linear eos) 17 rn_mu2 = 1.1090e-5 ! thermobaric coeff. in S (=0 for linear eos) 18 rn_nu = 2.4341e-3 ! cabbeling coeff in T*S (=0 for linear eos) 10 19 /
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