This paper formulates the stiffness matrix and a procedure for the analysis
of a general class of coupled shear walls subjected to arbitrary loading a
nd boundary conditions. The computed solutions for both deflections and str
esses are exact in the sense that they satisfy the governing differential e
quation of the continuum shear theory, as well as all boundary conditions a
nd inter-element compatibility. Explicit expressions are given for the form
ulation of the stiffness matrix and of the fixed-end forces for common load
ing conditions. The theory is also applicable to shear walls having variabl
e stiffnesses and multiple bands of opening.