  In linear science, the wave motion equation with general D'Alembert wave
solutions is one of the fundamental models. The D'Alembert wave is an arbitrary
travelling wave moving along one direction under a fixed model (material)
dependent velocity. However, the D'Alembert waves are missed when nonlinear
effects are introduced to wave motions. In this paper, we study the possible
travelling wave solutions, multiple soliton solutions and soliton molecules for
a special (2+1)-dimensional Koteweg-de Vries (KdV) equation, the so-called
Nizhnik-Novikov-Veselov (NNV) equation. The missed D'Alembert wave is
re-discovered from the NNV equation. By using the velocity resonance mechanism,
the soliton molecules are found to be closely related to D'Alembert waves. In
fact, the soliton molecules of the NNV equation can be viewed as special
D'Alembert waves. The interaction solutions among special D'Alembert type waves
($n$-soliton molecules and soliton-solitoff molecules) and solitons are also
discussed.
