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Геометрия и квантовые поля. Современные методы теории поля. Том 4 - Сарданашвили Г.А.

Сарданашвили Г.А. Геометрия и квантовые поля. Современные методы теории поля. Том 4 — М.: УРСС, 2000. — 160 c.
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105. J.Lott, Superconnections and higher index theorem, Geom. Funct.
Anal. 2 (1992) 421.
106. J. Madore, An Introduction to Noncommutative Differential Geometry
and its Physical Applications (Cambridge Univ. Press, Cambridge, 1995).
107. J. Madore, T. Masson and J. Mourad, Linear connections on matrix
geometries, Class. Quant. Grav. 12 (1995) 1429.
108. J. Madore, Linear connections on fuzzy manifolds, Class. Quant.
Grav. 13 (1996) 2109.
109. S. Maier, Generic metrics and connections on spin- and spinf-
manifolds, Commun. Math. Phys. 188 (1997) 407.
110. G. Maltsiniotis, Le langage des espaceset dcs groupes quantiques,
Commun. Math. Phys. 151 (1993) 275.
111. J. Manes, R. Stora and B. Zumino, Algebraic study of chiral
anomalies, Commun. Math. Phys. 102 (1985) 157.
112. L. Mangiarotti and G. Sardanashvily, Gauge Mechanics (World
Scientific, Singapore, 1998).
113. L. Mangiarotti and G. Sardanashvily, Connections in Classical and
Quantum Field Theory (Singapore, World Scientific, 2000).
114. K. Marathe and G. Martucei, The Mathematical Foundations of Gauge
Theories (North-Holland, Amsterdam, 1992).
115. V. Mathai and D. Quillen, Superconnections, Thom classes, end
equivariant differential forms. Topology 25 (1986) 85.
116. P. McCloud, Jet bundles in quantum field theory: the BRST-BV method,
Class. Quant. Grav. 11 (1994) 567.
117. E. Michael, Locally Multiplicatively Convex Topological Algebras
(Am. Math. Soc., Providence, 1974).
118. P. Mitter and C. Viallet, On the bundle of connections and the gauge
orbit manifold in Yang-Mills theory, Commun. Math. Phys. 79 (1981) 457.
119. R. Montgomery, The connection whose holonomy is the classical
adiabatic angles of Hannay and Berry and its generalization to the non-
integrable case, Commun. Math. Phys. 120 (1988) 269.
120. J. Mourad, Linear connections in noncommutative geometry, Class.
Quant. Grav. 12 (1995) 965.
121. M. Narasimhan and T. Ramadas, Geometry of SU(2) gauge fields,
Commun. Math. Phys. 67 (1979) 121.
122. C. Nash, Differential Topology and Quantum Field Theory (Academic
Press, London, 1991).
Библиография
153
123. Y. Nc'cimn, Irreducible gauge theory of a consolidated Weinberg-
Salam model, Phvs. Lett. B8I (1979) 190.
124. Y. Ne'eman and S. Sternberg, Internal supersymmetry and
superconnections, in Sympleclic Geometry and Mathematical Physics, eds.
P. Donato et at. (Birkhauser, Berlin, 1991), p. 326.
125. Y. Ne'eman, Noncommutativc geometry, superconnections and Riemannian
gravity as low-energy theory, Gen. Rel. Grav. 31 (1999) 725.
126. V. Nistor, Higher McKean-Singer index formula and non-commutative
geometry'. Contemporary Mathematics 145 (1993) 439.
127. P. Pereshogin and P. Pronin, Geometrical treatment of nonholonomic
phase in quantum mechanics and applications, Int. J. Theor. Phys. 32
(1993) 219.
128. M. Pflaum, Quantum groups on fibre bundles, Commun. Math. Phys. 166
(1994) 279.
129. L. Pittner, Algebraic Foundations of Non-Commutative Differential
Geometry and Quantum Groups (Springer-Verlag, Berlin, 1996).
130. R. Powers and S. Sakai, Unbounded derivations in operator algebras,
J. Fund. Anal. 19 (1975) 81.
131. D. Quillen, Superconnections and the Chcrn character, Topology 24
(1985) 89.
132. J. Rabin, Supcrmanifold cohomology and the Wcss-Zumino term of the
covariant superstring action, Commun. Math. Phys. 108 (1987) 375.
133. G. Roepstorff, Superconnections and the Higgs field, J. Math. Phys.
40 (1999) 2698.
134. A. Rogers, A global theory of supermanifolds, J. Math. Phys. 21
(1980) 1352.
135. M. Rothstcin, The axioms of supermanifolds and a new structure
arising from them, Trans. Amer. Math. Soc. 297 (1986) 159.
136. D. Ruip6rez and J. Masque, Global variational calculus on graded
manifolds, J. Math. Pares et Appl. 63 (1984) 283; 64 (1985) 87.
137. G. Sardanashvily, Generalized Hamiltonian Formalism for Field
Theory. Constraint Systems. (World Scientific, Singapore, 1995).
138. G. Sardanashvily, SUSY-extendcd field theory, Int. J. Mod. Phys. A
(2000) (will appear).
139. D. Saunders, The Geometry of Jet Bundles (Cambridge Univ. Press,
Cambridge, 1989).
140. R. Schmid, Local cohomology in gauge theories, BRST transformations
and anomalies, Diff. Geom. Appl. 4 (1994) 107.
141. I. Singer, Some remarks on the Gribov ambiguity, Commun. Math. Phys.
60 (1978) 7.
142. J. Sonncnschcin, Topological quantum field theories, moduli spaces
and fiat gauge connections, Phys. Rev. D42 (1990) 2080.
143. T. Stavracou, Theory of connections on graded principal bundles,
Rev. Math. Phys. 10 (1998) 47.
144. R. Swan, Vector bundles and projective modules, Trans. Am. Math.
Soc. 105 (1962) 264.
145. F. Takens, Symmetries, conservation laws and variational principles,
in Geometry and Topology, Lect. Notes in Mathematics, 597 (Springer-
Vcrlag, Berlin, 1977), p. 581.
146. F. Takens, A global version of the inverse problem of the calculus
of variations, J. Diff. Geom. 14 (1979) 543.
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