Functional Analysis and its Applications

Non-abelian pontryagin duality.- The topological dual, the algebraic dual and Radon-Nikodym derivatives.- Segal algebras and dense ideals in Banach algebras.- Field approximation and free approximation for differential equations.- Linear interpolation and linear extension of functions.- Wave front sets and hypoelliptic operators.- Harmonic analysis in the complex domain and applications in the theory of analytical and infinitely differentiable functions.- Müntz-szasz theorem with integral coefficients I.- Inductive limits of Banach spaces and complex analysis.- Representation of nonlinear operators with the hammerstein property.- On polynomial approximation with respect to general weights.- Determination of conformal modules of ring domains and quadrilaterals.- Solovay's axion and functional analysis.- Q - Uniform algebras and operator theory.- On polynomials with a prescribed zero.- A priori inequalities for systems of partial differential equations.- Recent results on Segal algebras.- Measurability of lattice operations in a cone.- On some nonlinear elliptic boundary value problems.- Quasicomplemented Banach algebras.- On the (Lp, Lp) multipliers.- Heredity in metric projections.- Multipliers on weighted spaces.- On properties of traces of functions belonging to weight spaces.- Fundamental solutions of hyperbolic differential equations.- Non-self-conjugate differential dirac operators expansion in eigenfunctions through the whole axis.- Topological algebras in several complex variables.- Spectra of composition operators on C[0,1].- Linear functionals on vector valued köthe spaces.- A general view on unitary dilations.- Quantization in Hamiltonian particle mechanics.- The lebesgue constants for polynomial interpolation.- Approximation theorems for polynomial splineoperators.- Characterization of the barrelled, d-barrelled and ?-barrelled spaces of continuous functions.- Cardinal spline interpolation and the exponential Euler splines.- Approximation of analytic functions in Hausdorff metric.- Invariant means and almost convergence in non-Archimedean analysis.- Parameasures and multipliers of Segal algebras.- Segal algebras of Beurling type.- Splines in Hilbert spaces.- A survey of v-integral representation theory for operators on function spaces including the topological vector space setting.- Isotone measures, 1948-1973.