hi
It's a convention in stochastic differential equation literature to refer to distinguish between noise level which depends on the state variables as "multiplicative" and noise level independent of state variable values as "additive". Concretely, in a Euler-Maruyama scheme, it's the difference between
X_t+1 = X_t + dt f(X_t, t) + dW_t sqrt(dt) g(X_t, t) is called multiplicative
while
Note the difference in the noise scaling function g.
It's appropriate to start with additive until your modelling question requires the extra complication of state-dependent noise. Most TVB papers use the former while some use the latter, e.g. https://journals.plos.org/ploscompbiol/article?id=10.1371/journal.pcbi.1002634.
cheers,
Marmaduke