I review here recent results regarding the excitation of nonlinear interfacial oscillations, and hence waves, at the surface of a liquid or at the interface separating two liquids when a thermal gradient is imposed or there is adsorption, and subsequent absorption in the bulk, of a (light) surfactant, hence creating tangential stresses due to the surface tension gradient (Marangoni effect). I also recall their solitonic features upon collisions and boundary reflections, etc., even though the proposed evolution equations are not hyperbolic but a parabolic-hyperbolic combination like a dissipation-modified Boussinesq-Korteweg-de Vries equation. Theory, numerics, and experiments support my claim that solitons can exist and survive in a dissipative medium provided, for example, past an instability threshold, there is an appropriate input-output energy balance. This is very much like (steady) dissipative structures and, indeed, (nonlinear) waves traveling with constant velocity in the moving frame are steady dissipative structures.