Convolution Quadrature: A numerical technique that discretises convolution integrals by utilising the Laplace transform, thus permitting stable and accurate time-stepping in wave propagation problems.

In the theory and applications of, the Discrete Time version of, Disturbance-Accommodating (Rejection) Control (DAC), and also in Discrete/Continuous (D/C) Control, there arises a new, novel form of a ...

We present a procedure for computing the convolution of (analog-time) exponential signals without the need of solving integrals. The procedure is algebraic and requires the resolution of a system of ...