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Математические методы квантовой физики - Глимм Дж.

Глимм Дж., Джаффе А. Математические методы квантовой физики — Меркурий , 2000. — 451 c.
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14-30, 31-59.
Dell'Antonio, G., Doplicher, S. and Jona-Lasinio, G. (1978). Mathematical
problems in theoretical physics, (Rome, 1977), New York: Springer-Verlag.
DeWitt, C. and Stora, R., eds. (1971). Statistical Mechanics and Quantum
Field Theory, (Les Houches, 1970), New York: Gordon and Breach.
Dimock, J. (1972a). Estimates, renormalized currents and field equations
for the Yukawa field theory, Ann. Phys. 72, 177-242.
Dimock, J. (1972b). Spectrum of local Hamiltonians in the Yukuwa field
theory, J. Math. Phys. 13, 477-481.
Dimoc'k, J. (1974). Asymptotic perturbation expansion in the Р(ф)г
quantum field theory, Comm, Math. Phys. 35, 347-356.
Dimock, J. (1976). The P(tj>)2 Green's functions: asymptotic perturbation
expansion, Helv. Phys. Acta 49, 199-216.
Dimock, J. (1977). The non-relativistic limit of Р(Ф)2 quantum field
theories: Two particle phenomena, Comm. Math. Phys. 57, 51-66.
Dimock, J. (1980). Algebras of local observables on a manifold, Comm.
Math. Phys.
77, 219-228.
Dimock, J. and Eckmann, J.-P. (1976). On the bound state in weakly
coupled Цф6 - 04)2, Comm. Math. Phys. 51, 41-54.
Dimock, J. and Eckmann, J.-P. (1977). Spectral properties and bound state
scattering for weakly coupled P($)2 models, Ann. Phys. 103, 289-314.
Dimock, J. and Glimm, J. (1974). Measures on Schwarz distribution space
and applications to Р(ф)г field theories, Adv. Math. 12, 58-83.
Dixmier, J. (1957). Les Algebres d'Operateurs dans ГЕ.чрасе Hilbertien
(Alg'ebres de von Neumann), Paris: Gauthiers-Villars.
29Dobrushin, R. L. (1965). Existence of a phase transition in the two-
dimensional and three-dimensional Ising models, Soviet Phys. Doklady 10,
111-113.
Dobrushin, R. L. (1979). Talk presented at the Conference on Random
Fields, Esztergom, Hungary.
40 Dobrushin, R. L. and Minlos, R. (1973). Construction of one
dimensional quantum field via a continuous Markov field, Funct. Anal.
Appl. 7, 324-325.
Dobrushin, R. L. and Shlosman, S. B. (1975). Absence of breakdown of
continuous symmetry in two dimensional models of statistical physics,
Comm. Math. Phys. 42, 31-40.
Литература
Domb, С. and Green, М. (19.72- ). Phase Transitions and Critical
Phenomena, VoL 1-6, New York: Academic Press.
Donald, M. (1981). The classical field limit of Р(ф)2 quantum field
theory, Comm. Math. Phys., to appear.
Doplicher, S., Haag, R. and Roberts, J. (1969). Fields, observables, and
gauge transformations. I, II, Comm. Math. Phys. 13, 1*23; 15, 173-200.
Doplicher, S., Haag, R. and Roberts, J. (1971). Local observables and
particle statistics. I, Comm. Math. Phys. 23, 199-230.
Doplicher, S., Haag, R. and Roberts, J. (1974). Local observables and
particle statistics. II, Comm. Math. Phys. 35, 49-85.
Doplicher, S., Kadison, R. V., Kastler, D. and Robinson, D. W. (1967).
Asymptotically abelian systems, Comm. Math. Phys. 6, 101-120.
Drechsler, W. and Mayer, М. E. (1977). Fibre Bundle Techniques in Gauge
Theories: Lectures in Mathematical Physics at the University of Texas at
Austin, New York: Springer-Verlag.
Driessler, W. (1977). On the type of local algebras in quantum field
theory, Comm. Math. Phys. 53, 295-297
Driessler, W. (1979). Duality and absence of locally generated
superselection sectors for CCR-type algebras, Comm. Math. Phys. 70, 213-
220.
Driessler, W. and Frohlich, J. (1977). The reconstruction of local
observable algebras from the Euclidean Green's functions of relativistic
quantum field theory, Ann. I'Inst. Henri Poincare 27, 221-236.
Drinfeld, V. G. and Manin, Yu. I. (1978). A description of instantons,
Comm. Math. Phys. 63, 177-192.
Drouffe, J. M. (1980). Series analysis in four-dimensional Z" lattice
guage systems, Nucl. Phys. В 170[FS1], 91-97.
Duneau, М., Iagolnitzer, D. and Souillard, B. (1973). Properties of
truncated correlation functions and analyticity properties for classical
lattices and continuous systems, Comm. Math. Phys. 31, 191-208.
Duneau, М., Iagolnitzer, D. and Souillard, B. (1974). Strong cluster
properties for classical systems with finite range .interaction, Comm.
Math. Phys. 35, 307-320.
31 Duneau, М., Iagolnitzer, D. and Souillard, B. (1975). Decay of
correlations for infinite-range interactions, J. Math. Phys. 16, .1662-
1666.
Dunlop, F. (1976). Correlation inequalities for multicomponent rotators,
Comm. Math. Phys. 49, 247-256.
Dunlop, F. (1977). Zeros of partition functions via correlation
inequalities, J. Stat. Phys. 17, 215-228.
Dunlop, F. (1979a). Analyticity of the pressure for Heisenberg and plane
rotator models, Comm. Math. Phys. 69, 81-88.
Dunlop, F. (1979b). Zeros of the partition function and Gaussian
inequalities for the plane rotator model, J. Stat. Phys. 21, 561-572.
Dunlop, F. (1981). Zeros of the partition function for some generalized
Ising models, To be published in: Rigorous Results in Statistical
Mechanics and Quantum Field Theory. J. Fritz and D. Szasz, eds.
Литература 40Т
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