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Searched refs:lambda_f (Results 1 – 11 of 11) sorted by relevance

/dports/devel/sol2/sol2-4.0.0-alpha/tests/config_tests/function_pointers/source/
H A Dmain.cpp41 zero_arg_type lambda_f = lua["lambda"]; in main() local
47 int lambda_f_result = lambda_f(); in main()
/dports/science/afni/afni-AFNI_21.3.16/src/pkundu/meica.libs/mdp/nodes/
H A Dneural_gas_nodes.py277 lambda_f=0.01, # final lambda argument
343 self.lambda_f = lambda_f
377 l_f = self.lambda_f
/dports/science/py-mdp/MDP-3.5/mdp/nodes/
H A Dneural_gas_nodes.py282 lambda_f=0.01, # final lambda argument
348 self.lambda_f = lambda_f
382 l_f = self.lambda_f
/dports/science/liggghts/LIGGGHTS-PUBLIC-3.8.0-26-g6e873439/doc/Eqs/
H A Dfix_ti_rs_function_1.tex6 \lambda(\tau) = \lambda_i + \tau \left( \lambda_f - \lambda_i \right)
H A Dfix_ti_rs_function_2.tex6 \lambda(\tau) = \frac{\lambda_i}{1 + \tau \left( \frac{\lambda_i}{\lambda_f} - 1 \right)}
H A Dfix_ti_rs_function_3.tex6 …\lambda(\tau) = \frac{\lambda_i}{ 1 + \log_2(1+\tau) \left( \frac{\lambda_i}{\lambda_f} - 1 \right…
/dports/databases/grass7/grass-7.8.6/raster/r.resamp.bspline/
H A Dbspline.h32 *dbdatabase, *stepE, *stepN, *lambda_f, *type; member
/dports/databases/grass7/grass-7.8.6/vector/v.surf.bspline/
H A Dbspline.h39 *dbdatabase, *passoE, *passoN, *lambda_f, *type; member
/dports/science/lammps/lammps-stable_29Sep2021/doc/src/
H A Dpair_fep_soft.rst336 s(\lambda) =& (1 - \lambda) / (1 - \lambda_f), \qquad B = -2D e^{-2 \alpha
340 \lambda_f,\quad r < r_c \\
342 \right] + B e^{-3\alpha(r-r_0)} \right)(\lambda/\lambda_f)^n, \qquad \lambda
343 < \lambda_f,\quad r < r_c
/dports/math/gap/gap-4.11.0/pkg/semigroups-3.2.3/gap/attributes/
H A Dproperties.gi562 local gens, lambdafunc, lambda, rhofunc, rho, tester, lambda_f, rho_f, f;
583 lambda_f := lambdafunc(f);
585 if lambda_f <> lambda or rho_f <> rho or not tester(lambda_f, rho_f) then
/dports/math/py-heyoka/heyoka.py-0.16.0/doc/notebooks/
H A DOptimal Control of the Lotka-Volterra equations.ipynb321 …e $t_f$ is left free $\\mathcal H_f = \\mathcal H(\\mathcal x_f, \\boldsymbol \\lambda_f) = 0$.\n",