  The $p p \to n K^+ \Sigma^+(1385)$ reaction is a very good isospin $3/2$
filter for studying $\Delta^{++*}$ resonance decaying to $K^+\Sigma^+(1385)$.
Within the effective Lagrangian method, we investigate the $\Sigma(1385)$
(spin-parity $J^P = 3/2^+$) hadronic production in the $\pi^+ p \to K^+
\Sigma^+(1385)$ and $p p \to n K^+ \Sigma^+(1385)$ reactions. For $\pi^+ p \to
K^+ \Sigma^+(1385)$ reaction, in addition to the "background" contributions
from $t$-channel $K^{*0}$ exchange, $u$-channel $\Lambda(1115)$ and
$\Sigma^0(1193)$ exchange, we also consider the contribution from the
$s$-channel $\Delta^*(1940)$ resonance, which has significant coupling to
$K\Sigma(1385)$ channel. We show that the inclusion of the $\Delta^*(1940)$
resonance leads to a fairly good description of the low energy experimental
total cross section data of $\pi^+ p \to K^+ \Sigma^+(1385)$ reaction. Basing
on the study of $\pi^+ p \to K^+\Sigma^+(1385)$ reaction and with the
assumption that the excitation of $\Delta^*(1940)$ resonance dominant the $pp
\to n K^+ \Sigma^+(1385)$ reaction, we calculate the total and differential
cross sections of $p p \to n K^+ \Sigma^+(1385)$ reaction. It is shown that the
new experimental data support the important role played by the $\Delta^*(1940)$
resonance with a mass in the region of $1940$ MeV and a width of around $200$
MeV. We also demonstrate that the invariant mass distribution and the Dalitz
Plot provide direct information of the $\Sigma^+(1385)$ production, which can
be tested by future experiments.
