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src/simple_regular_solve.jl

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@@ -113,6 +113,7 @@ function compute_tau_implicit(u, rate_cache, nu, p, t, rate)
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end
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function implicit_tau_step(u_prev, t_prev, tau, rate_cache, counts, nu, p, rate, numjumps)
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# Define the nonlinear system: F(u_new) = u_new - u_prev - sum(nu_j * (counts_j - tau * a_j(u_prev) + tau * a_j(u_new))) = 0
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function f(u_new, p)
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rate_new = zeros(eltype(u_new), numjumps)
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rate(rate_new, u_new, p, t_prev + tau)

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