Distributed Parameter Systems: Modelling and Identification

Identification of distributed parameter systems: Non-computational aspects.- Some aspects of modelling problems in distributed parameter systems.- Numerical implementation of distributed parameter filters with application to problems in air pollution.- On the structure of the control subsystem for stochastic distributed parameter systems.- On the asymptotic behavior of sensors' allocation algorithm in stochastic distributed systems.- Optimal location of sensors for linear stochastic distributed parameter systems.- Linear smoothing in Hilbert space.- Infinite dimensional filtering problems in optical communication systems.- A degenerate (bounded rate) class of distributed parameter systems.- Mathematical model and identification of co-conversion process.- The doubly cubic spline in the identification of a class of dps, with application to an underground aquifer.- About the identification and modelling of miscible or immiscible displacements in porous media.- Identification of a distributed model for ferrokinetics.- Optimal location of sensors for filtering for distributed systems.- Discontinuous finite element methods for the approximation of optimal control problems governed by hereditary differential systems.- On spectral minimality and fine structure of the shift realization.- Controliability of some non linear parabolic equations.- On some problem of determination of functional parameter in partial differential equations.- Implementation of distributed parameter state observers.- Modeling and estimation of distributed systems with uncertain parameters.- A state space realization of linear distributed parameter system (DPS) transfer operators.- Control and identification of distributed parameter systems.- On the relationship between first and second order controllable systems in Banach spaces.- Application of the innovations technique to distributed-parameter detection and estimation problems.- Identification problems in plasma physics.- A semigroup theoretic approach to modeling of boundary input problems.