using burgers vector of tw/tr system seems to make more sense here
otherwise twinning will not work in many cases. Matching number is only required for nucleation of tw/tr
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PRIVATE
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PRIVATE
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@ -1 +1 @@
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Subproject commit c656b6f08489756c9ee6a6e1a62858c8b7836f10
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Subproject commit 5049664c5cac3cc1571c7b61f3345f1ba8d627f6
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@ -205,7 +205,7 @@ module function plastic_dislotwin_init() result(myPlasticity)
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rho_dip_0 = pl%get_as1dFloat('rho_dip_0', requiredSize=size(N_sl))
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prm%v_0 = pl%get_as1dFloat('v_0', requiredSize=size(N_sl))
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prm%b_sl = pl%get_as1dFloat('b_sl', requiredSize=size(N_sl))
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prm%Q_sl = pl%get_as1dFloat('Q_sl', requiredSize=size(N_sl))
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prm%Q_sl = pl%get_as1dFloat('Q_sl', requiredSize=size(N_sl))
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prm%i_sl = pl%get_as1dFloat('i_sl', requiredSize=size(N_sl))
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prm%p = pl%get_as1dFloat('p_sl', requiredSize=size(N_sl))
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prm%q = pl%get_as1dFloat('q_sl', requiredSize=size(N_sl))
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@ -758,19 +758,17 @@ module subroutine dislotwin_dependentState(T,ph,en)
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dst%tau_pass(:,en) = prm%mu*prm%b_sl* sqrt(matmul(prm%h_sl_sl,stt%rho_mob(:,en)+stt%rho_dip(:,en)))
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!* threshold stress for growing twin/martensite
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if(prm%sum_N_tw == prm%sum_N_sl) &
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dst%tau_hat_tw(:,en) = Gamma/(3.0_pReal*prm%b_tw) &
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+ 3.0_pReal*prm%b_tw*prm%mu/(prm%L_tw*prm%b_sl) ! slip Burgers here correct?
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if(prm%sum_N_tr == prm%sum_N_sl) &
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dst%tau_hat_tr(:,en) = Gamma/(3.0_pReal*prm%b_tr) &
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+ 3.0_pReal*prm%b_tr*prm%mu/(prm%L_tr*prm%b_sl) & ! slip Burgers here correct?
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+ prm%h*prm%delta_G/ (3.0_pReal*prm%b_tr)
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dst%tau_hat_tw(:,en) = Gamma/(3.0_pReal*prm%b_tw) &
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+ 3.0_pReal*prm%b_tw*prm%mu/(prm%L_tw*prm%b_tw)
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dst%tau_hat_tr(:,en) = Gamma/(3.0_pReal*prm%b_tr) &
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+ 3.0_pReal*prm%b_tr*prm%mu/(prm%L_tr*prm%b_tr) &
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+ prm%h*prm%delta_G/(3.0_pReal*prm%b_tr)
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dst%V_tw(:,en) = (PI/4.0_pReal)*prm%t_tw*dst%Lambda_tw(:,en)**2.0_pReal
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dst%V_tr(:,en) = (PI/4.0_pReal)*prm%t_tr*dst%Lambda_tr(:,en)**2.0_pReal
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x0 = prm%mu*prm%b_tw**2.0_pReal/(Gamma*8.0_pReal*PI)*(2.0_pReal+prm%nu)/(1.0_pReal-prm%nu) ! ToDo: In the paper, this is the Burgers vector for slip and is the same for twin and trans
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x0 = prm%mu*prm%b_tw**2.0_pReal/(Gamma*8.0_pReal*PI)*(2.0_pReal+prm%nu)/(1.0_pReal-prm%nu) ! ToDo: In the paper, this is the Burgers vector for slip
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dst%tau_r_tw(:,en) = prm%mu*prm%b_tw/(2.0_pReal*PI)*(1.0_pReal/(x0+prm%x_c_tw)+cos(pi/3.0_pReal)/x0)
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x0 = prm%mu*prm%b_tr**2.0_pReal/(Gamma*8.0_pReal*PI)*(2.0_pReal+prm%nu)/(1.0_pReal-prm%nu) ! ToDo: In the paper, this is the Burgers vector for slip
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