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In this paper an algebraic approach to canonical quantization on indefinite inner product space is presented. Concrete realization of such quantization of given classical system described by a symplectic space (M. a) is obtained by means of so called ./*-representation of CCR algebra d(M, 0). So-called Fock-Krein representations of d(M. a) determined by some class of complex structures on (M, u) are studied in detail. It is shown that every Fock-Krein representation is unbounded. Starting with fixed Fock-Krein representation of CCR, sectors of non-Fock-Krein representations are constructed. Israel-Wilson Me/rim BRIAN WHITT.
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## ABSTRACTS OF PAPERS TO APPEAR IN FUTURE ISSUES type kinetic terms). It turns out that two different theories exist in the first order formulation, both SU(1,4) 0 U(1) gauge invariant and supersymmetric. Going to the second order formalism the two theories become identical and the spin 1 kinetic
EMC"-like modifications of the quark momentum distribution in hadronic bound states, or changes in the asymptotic behavior of form-factors. The interdependence of these phenomenologically unrelated signatures is established, as well as their relation to properties of the color hidden dynamics. Spon