📄 feedback_taylor.m
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function [dm, dv, dmv, dev] = ... feedback_taylor(dgm0, dgv0, dgmv, dgev, m_in, v_in, mv_in, ev_in, nonlin)% FEEDBACK_TAYLOR Evaluate the gradients of Taylor% approximation of nonlinearity[der1, der2, der3] = feval(['d3' nonlin], m_in);temp = .5 * der2 .* dgm0;dv = temp .* (temp > 0) + (der1 .^ 2) .* dgv0;dm = dgm0 .* (der1 + .5*v_in .* der3 .* (temp > 0)) + ... 2 * dgv0 .* v_in .* der2 .* der1 + ... 2 * dgev .* ev_in .* der2 .* der1 + ... reshape(sum(dgmv .* mv_in, 2), size(der2)) .* der2;dev = (der1 .^ 2) .* dgev;dmv = repmat(reshape(der1, [size(m_in, 1) 1 size(dgmv, 3)]),... [1 size(dgmv, 2) 1]) .* dgmv;
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