We present an extension of the Monte Carlo based mesoscopic
membrane
model, where the membrane is represented as a dynamically triangulated
surface and the proteins are modeled as anisotropic inclusions formulated
as in-plane nematic field variables adhering to the deformable elastic
sheet. In the extended model, we have augmented the Hamiltonian to
study membrane deformation due to a mixture of multiple types of curvature
generating proteins. This feature opens the door for understanding
how multiple kinds of curvature-generating proteins may be working
in a coordinated manner to induce desired membrane morphologies. For
example, among other things, we study membrane deformations and tubulation
due to a mixture of positive and negative curvature proteins as mimics
of various proteins from BAR domain family. We also study the effect
of membrane anisotropy that manifests as differential binding affinity
and organization of curvature proteins, leading to insights into the
tightly regulated cargo sorting and transport processes. Our simulation
results show different morphology of deformed vesicles that depend
on membrane tension, the curvatures and number of the participating
proteins as well as on protein–protein and membrane–protein
interactions.