Differential Equations And Control Theory

Existence and uniqueness of solutions to a second order nonlinear nonlocal hyperbolic equation; fully nonlinear programming problems with closed range operators; internal stabilization of the diffusion equation; flow-invariant sets with respect to Navier-Stokes equation; numerical approximation of the Ricatti equation via fractional steps method; asymptotic analysis of the telegraph system with nonlinear boundary conditions; global existence for a class of dispersive equations; viable domains for differential equations governed by caratheodory perturbations of nonlinear m-accretive operators; almost periodic solutions to neural functional equations; the one-dimensional wave equation with Wentzell boundary conditions; on the longterm behaviour of a parabolic phase-field model with memory; on the Kato classes of distributions and BMO-classes; the global solution set for a class of semilinear problems; optimal control and algebraic Ricatti equations under singular estimates for eAtB in the absence of analyticity; the stable case; solving identification problems for the wave equation by optimal control methods; singular perturbations and approximations for integrodifferential equations; remarks on impulse control problems for the stochastic Navier-Stokes equations; recent progress on the Lavrentiev phenomenon, with applications; abstract eigenvalue problem for monotone operators and applications to differential operators; implied volatility for American options via optimal control and fast numerical solutions of obstacle problems; first order necessary conditions of optimality for semilinear optimal control problems; Lyapunov equation and the stability of nonautonomous evolution equations in Hilbert spaces; least action for N-body problems with quasihomogeneous potentials.

Biography

Sergiu Aizicovici (Ohio University) (Edited by) , Nicolae H. Pavel (Ohio University, Athens, USA) (Edited by)