This study explores new theoretical results for the global exponential
stability of bidirectional associative memory delayed neural networks in
the Clifford domain. By considering time-varying delays, a general class
of Clifford-valued bidirectional associative memory neural networks is
formulated, which encompasses real-, complex-, and quaternion-valued
neural network models as special cases. To analyze the global
exponential stability, we first decompose the considered n-dimensional
Clifford-valued networks into 2 m n-dimensional real-valued networks,
which avoids the inconvenience caused by the non-commutativity of the
multiplication of Clifford numbers. Subsequently, we establish new
sufficient conditions to guarantee the existence, uniqueness, and global
exponential stability of equilibrium points for the considered networks
by constructing a new Lyapunov functional and applying homeomorphism
theory. Finally, we provide a numerical example accompanied by
simulation results to illustrate the validity of the obtained
theoretical results. The present results remain valid even when the
considered neural networks degenerate into real-, complex-, and
quaternion-valued networks.