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- f[a_, t_, c_] = Sum[c[k2] * exp[a, t[k2]], {k2, 1, 3}]
- f = Sum[c[k] Exp[-(a - t[k])^2], {k, kmax}]
- (* 2 E^-(a - t[n])^2 c[n] (a - t[n]) *)
- Assuming [kmax > 3, D[f, t[3]]]
- (* 0 *)
- D[f, t[k]]
- (* Sum[(2*c[k]*(a - t[k]))/E^(a - t[k])^2, {k, kmax}] *)
- D[f[[1]] /. k -> n, t[n]]
- (* 2 E^-(a - t[n])^2 c[n] (a - t[n]) *)
- f = Sum[c[k] Exp[-(a-t[k])^2], {k, kmax}];
- Assuming[i ∈ Integers && 1<=i<=kmax, Simplify @ D[f, t[i]]]
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