Moment frames vs braced frames vs shear walls: how lateral systems actually differ
A building needs a system to resist horizontal load — wind, an earthquake — just as much as it needs one to resist gravity, and the classic choices resist that load through genuinely different structural mechanisms.
A building's gravity system — beams, columns, slabs — carries load straight down, but resisting horizontal load (wind pushing sideways, or an earthquake shaking the ground the whole building sits on) needs a genuinely different kind of stiffness and load path, and there are a handful of classic ways to provide it. A moment frame resists lateral load through the bending stiffness of its own beam-column connections — rigid, moment-resisting joints locked together so a horizontal push at any floor bends the whole frame slightly, beams and columns both picking up bending moment and shear to resist that racking. This is exactly the rigid-joint behavior Frame Analysis solves for directly via the stiffness method.
Braced frames and shear walls: stiffness through a direct load path instead of bending
A braced frame instead resists lateral load through diagonal bracing members working almost purely in axial tension or compression — a much stiffer, more direct load path than bending, since a diagonal member loaded along its own length is far stiffer than a beam or column being forced to bend. This is essentially a truss problem applied to the lateral system specifically, which is why Truss Analysis's pin-jointed stiffness-method solve is the right tool for a concentrically braced frame's own member forces, even though the diagonal braces sit inside what's otherwise a conventional framed building. A shear wall achieves a similar direct-axial-stiffness effect through an entirely different physical form: a continuous, usually reinforced-concrete (or masonry or mass-timber) wall panel that resists lateral load essentially as a very deep, very stiff vertical cantilever, its in-plane bending and shear stiffness — driven by its own length and thickness far more than a typical beam's depth — making it dramatically stiffer than a moment frame of comparable size.
Which is "best" depends entirely on what a project needs
None of the three is universally superior. Moment frames leave the most open, unobstructed floor plan — no diagonals or solid walls to work around — at the cost of being the least stiff of the three for a given amount of material, meaning larger lateral drift and heavier members to control it. Braced frames and shear walls are both far stiffer for a given weight of material, but braces intrude into architectural space along their diagonal, and a shear wall commits an entire wall line to being solid — both real planning constraints a moment frame doesn't impose. Real buildings frequently mix systems, pairing a moment frame with braced frames or shear walls in a dual system specifically to combine the moment frame's redundancy with the stiffer system's drift control, rather than committing to one pure system throughout.
Frame Analysis models a moment frame's own rigid-joint behavior directly via the stiffness method, and Truss Analysis does the same for a braced frame's pin-jointed diagonal members; Connection Design then checks the actual connections each system depends on — moment connections (flush or extended end-plate) for a moment frame, simple bolted shear connections for a braced frame's non-moment joints. There is currently no dedicated shear-wall design tool in the catalogue — RC Column Design checks an axial/biaxial-bending column section, not an in-plane wall panel, so it isn't a substitute (see the related tools below).