Terry L. Herdman

Linear Functional Differential Equations as Semigroups on Product Spaces

In this paper we consider the well-posedness of linear functional differential equations on product spaces. Let L and D be linear

A state-space model for an aeroelastic system

\mathbb{R}^n

Adjoint Semigroup Theory for a Class of Functional Differential Equations

-valued functions with domains

On existence, uniqueness and numerical approximation for neutral equations with state-dependent delays

\mathfrak{D}(L)

Accurate Modeling of Nonlinear Systems using Volterra Series Submodels

and

Minimum loss optimization in distribution systems: discrete ascent optimal programming

\mathfrak{D}(D)

Neutral functional integro-differential equations with weakly singular kernels

subspaces of the Lebesgue measurable

Parameter identification in classes of hereditary systems of neutral type

\mathbb{R}^n

Approximating parabolic boundary control problems with delayed actuator dynamics

-valued functions on

Parameter identification for nonlinear abstract Cauchy problems using quasilinearization

[ - r,0]