[1] Abbott, L.F., and Deser, S. 1982. Stability of gravity with a cosmological constant. Nucl. Phys., B195, 76.
[2] Adams, J. F. 1996. Lectures on Exceptional Lie Groups. University of Chicago Press.
[3] Aharony, O., Bergman, O., Jafferis, D.L., and Maldacena, J. 2008. N = 6 superconformal Chern–Simons–matter theories, M2-branes and their gravity duals. JHEP, 0810, 091.
[4] Akhiezer, D. N. 1990. Homogeneous complex manifolds. Pages 148–244. of: Several Complex Variables IV. (Encyclopaedia of Mathematical Sciences, vol. 10). Springer.
[5] Alekseeskii, D. V. 1975. Classification of quaternionic spaces with transitive solvable group of motion. Ozv. Akad. Nauk. SSSR Ser. Math., 39, 315–362.
[6] Alekseev, A., Malkin, A., and Meinjrenken, E. 1998. Lie group valued momentum maps. J. Differential Geom., 48, 445–195.
[7] Alvarez-Gaumé, L. 1983. Supersymmetry and the Atiyah–Singer index theorem. Commun. Math. Phys., 90, 161–173.
[8] Alvarez-Gaumé, L., and Freedman, D. 1983. Potentials for the supersymmetric non–linear σ-models. Commun. Math. Phys., 91, 87.
[9] Alvarez-Gaumé, L., and Freedman, D. Z. 1980. Kähler geometry and the renormalization of supersymmetric sigma models. Phys. Rev., D22, 846.
[10] Alvarez-Gaumé, L., and Freedman, D. Z. 1981. Geometrical structure and ultraviolet finiteness in the supersymmetric sigma model. Commun. Math. Phys., 80, 443.
[11] Alvarez-Gaumé, L., and Witten, E. 1983. Gravitational anomalies. Nucl. Phys., B234, 269–330.
[12] Alvarez-Gaumé, L., Freedman, D. Z., and Mukhi, S. 1981. The background field method and the ultraviolet structure of the supersymmetric nonlinear sigma model. Ann. Phys., 134, 85.
[13] Ambrose, W., and Singer, I. M. 1953. A theorem on holonomy. Trans. Amer. Math. Soc., 79, 428–443.
[14] Andrianopoli, L., Bertolini, M., Ceresole, A., D'Auria, R., Ferrara, S., Fré, P., and Magri, T. 1997. N =2 supergravity and N = 2 superYang–Mills theory on general scalar manifolds: symplectic covariance, gaugings and the momentum map. J. Geom. Phys., 23, 111–189.
[15] Andrianopoli, L., Cordaro, F., Fré, P., and Gualtieri, L. 2001. Nonsemisimple gaugings of D = 5 N = 8 supergravity and FDA.s. Class. Quant. Grav., 18, 395–414.
[16] Andrianopoli, L., D'Auria, R., Ferrara, S., and Lledo, M. A. 2002a. Duality and spontaneously broken supergravity in flat backgrounds. Nucl. Phys., B640, 63–77.
[17] Andrianopoli, L., D'Auria, R., Ferrara, S., and Lledo, M. A. 2002b. Gauging of flat groups in four-dimensional supergravity. JHEP, 0207, 010.
[18] Arnold, V. I. 1989. Mathematical Methods of Classical Mechanics. (Graduate Texts in Mathematics, vol. 60). Springer.
[19] Arnold, V. I., and Givental, A. B. 2001. Symplectic geometry. In: Dynamical Systems. IV. (Encyclopaedia of Mathematical Sciences, vol. 4). Springer.
[20] Atiyah, M. 1988a. Collected Works. Vol. 3. Index Theory. Oxford Science Publications; Oxford University Press.
[21] Atiyah, M. 1988b. Collected Works. Vol. 4. Index Theory: 2. Oxford Science Publications; Oxford University Press.
[22] Atiyah, M. F. 1984. The momentum map in symplectic geometry. Pages 43–51. of: Durham Symposium on Global Riemannian Geometry. Ellis Horwood Ltd.
[23] Atiyah, M. F., and Bott, R. 1966. A Lefschetz fixed point formula for elliptic differential operators. Bull. Amer. Math. Soc., 12, 245.
[24] Atiyah, M. F., and Bott, R. 1982. Yang–Mills equations over Riemann surfaces. Phil. Trans. R. Soc. Lond., A308, 523–615.
[25] Atiyah, M. F., and Bott, R. 1984. The momentum map and equivariant cohomology. Topology, 23, 1–28.
[26] Atiyah, M. F., Bott, R., and Shapiro, A. 1964. Clifford modules. Topology, 3, 3–38.
[27] Awada, M., and Townsend, P. K. 1986. Gauged N = 4, d = 6 Maxwell–Einstein supergravity and “antisymmetric-tensor Chern–Simons” forms. Phys. Rev., D33(Mar), 1557–1562.
[28] Baez, J. C. 2002. The octonions. Bull. Amer. Math. Soc., 39, 145–205.
[29] Bagger, J., and Lambert, N. 2007. Modeling Multiple M2's. Phys. Rev., D75, 045020.
[30] Bagger, J., and Lambert, N. 2008. Gauge symmetry and supersymmetry of multiple M2-branes. Phys. Rev., D77, 065008.
[31] Bagger, J., and Witten, E. 1983. Matter couplings in N = 2 supergravity. Nucl. Phys., B222, 1.
[32] Banks, T., and Seiberg, N. 2011. Symmetries and strings in field theory and gravity. Phys. Rev., D83, 084019.
[33] Bar, Ch. 1993. Real Killing spinors and holonomy. Commun. Math. Phys., 154, 509–521.
[34] Baum, H. 2002. Conformal Killing spinors and special geometric structures in Lorentzian geometry – a survey. arXiv:math/0202008 [math.DG].
[35] Baum, H. 2008. Conformal Killing spinors and the holonomy problem in Lorentzian geometry – A survey of new results. In: Symmetries and Overdetermined Systems of Partial Differential Equations. Springer.
[36] Baum, H. 2011. Holonomy groups of Lorentzian manifolds – a status report. Available at the author's webpage: http://www.mathematik.hu-berlin.de/baum/publikationen-fr/Publikationen-ps-dvi/Baum-Holono-my-report-final.pdf. Accessed August 13, 2014.
[37] Baum, H., and Kath, I. 1999. Parallel spinors and holonomy groups on pseudo'Riemannian spin manifolds. Ann. Global Anal. Geom., 17, 1–17.
[38] Baum, H., Friedrich, T., Grunewald, R., and Kath, I. 1991. Twistor and Killing Spinors on Riemannian Manifolds. (Teubner–Texte zur Mathematik, vol. 124). Teubner-Verlag.
[39] Berard-Bergery, L., and Ikenakhen, A. 1993. On the holonomy of Lorentzian manifolds. In: Differential Geometry: Geometry in Mathematical Physics and Related Topics. American Mathematical Society.
[40] Berg, M., Haak, M., and Samtleben, H. 2003. Calabi–Yau fourfolds with flux and supersymmetry breaking. JHEP, 04, 3–38.
[41] Berger, M. 1955. Sur les groupes d'holonomie des variétés à connexion affine et des variétés riemanniennes. Bull. Soc. Math. France., 83, 279–330.
[42] Berger, M. 2000. A Panoramic View of Riemannian Geometry. Springer.
[43] Berger, M., Gauduchon, P., and Mazet, E. 1971. Le spectre d'une varieté riemannienne. (Lectures Notes in Mathematics, vol. 194). Springer.
[44] Bergman, S. 1950. The Kernel Function and Conformal Mapping. (Mathematical Surveys and Monographs, vol. 5). America Mathematical Society.
[45] Bergshoeff, E., Koh, I. G., and Sezgin, E. 1985. Coupling YangéMills to N = 4 d = 4 supergravity. Phys. Lett., B155, 71–75.
[46] Bergshoeff, E., Cecotti, S., Samtleben, H., and Sezgin, E. 2010. Superconformal sigma models in three dimensions. Nucl. Phys., B838, 266–297.
[47] Bergshoeff, E. A., de Roo, M., and Hohm, O. 2008a. Multiple M2-branes and the embedding tensor. Class. Quant. Grav., 25, 142001.
[48] Bergshoeff, E. A., Hohm, O., Roest, D., Samtleben, H., and Sezgin, E. 2008b. The superconformal gaugings in three dimensions. JHEP, 0809, 101.
[49] Berndt, R. 2001. An Introduction to Symplectic Geometry. (Graduate Studies in Mathematics, vol. 26). American Mathematical Society.
[50] Bershadsky, M., Cecotti, S., Ooguri, H., and Vafa, C. 1994. Kodaira–Spencer theory of gravity and exact results for quantum string amplitudes. Commun. Math. Phys., 165, 311–428.
[51] Besse, A. L. 1987. Einstein Manifolds. Springer.
[52] Birmingham, D., Blau, M., Rakowski, M., and Thompson, G. 1991. Topological field theory. Phys. Rep., 209, 129–340.
[53] Blau, M., and Thompson, G. 1995. Localization and diagonalization: a review of functional integral techniques for low-dimensional gauge theories and topological field theories. J. Math. Phys., 36, 2192–2236.
[54] Blencowe, M. P., and Duff, M. J. 1988. Supermembranes and the signature of space-time. Nucl. Phys., B310, 387–404.
[55] Borel, A. 1949. Some remarks about Lie groups transitive on spheres and tori. Bull. Amer. Math. Soc., 55, 580–587.
[56] Borel, A. 1950. Le plan projectif des octaves et les sphéres comme espaces homogènes. C. R. Acad. Sci. Paris, 230, 1378–1380.
[57] Borel, A. 1960. On the curvature tensor of Hermitian symmetric manifolds. Ann. Math., 71, 508–521.
[58] Born, M., and Infeld, L. 1934. Foundations of the new field theory. Proc. R. Soc., A144, 425–451.
[59] Bott, R. 1957. Homogeneous vector bundles. Ann. Math., 66, 203–248.
[60] Bott, R., and Wu, L. W. 1982. Differential Forms in Algebraic Topology. (Graduate Texts in Mathematics, vol. 82). Springer.
[61] Bourbaki, N. 1989. Elements of Mathematics. Lie Groups and Lie Algebras. Chapt. 1–3. Springer.
[62] Boyer, C., and Galicki, K. 2008. Sasakian Geometry. (Oxford Mathematical Monographs). Oxford University Press.
[63] Boyer, C. P., and Galicki, K. 1999. 3–Sasakian manifolds. Surveys Diff. Geom., 7, 123.
[64] Boyer, C. P., Galicki, K., and Mann, B. M. 1993. Quaternionic reduction and Einstein manifolds. Commun. Anal. Geom., 1, 229–279.
[65] Bröker, T., and tom Dieck, T. 1985. Representations of Compact Lie Groups. (Graduate Texts in Mathematics vol. 98). Springer.
[66] Bryant, R., and Griffiths, P. 1983. Some observations on the infinitesimal period relations for regular threefolds with trivial canonical bundle. Pages 77–102. of: Artin, M. and Tate, J. (eds.), Arithmetic and Geometry. Papers dedicated to I.R. Shafarevich. Vol. II. Birkhäuser.
[67] Bryant, R. L., Chern, S. S., Gardner, R. B., Goldschmidt, H. L., and Griffiths, P. A. 1991. Exterior Differential Systems. (Mathematical Sciences Research Institute Publications, vol. 18). Springer.
[68] Bump, D. 1997. Automorphic Forms and Representations. (Studies in Advanced Mathematics, vol. 55). Cambridge University Press.
[69] Bump, D. 2000. Lie Groups. (Graduate Texts in Mathematics, vol. 225). Springer.
[70] Cahen, M., and Wallach, N. 1970. Lorentzian symmetric spaces. Bull. AMS, 76, 585–591.
[71] Calabi, E., and Vesentini, E. 1960. On compact, locally symmetric Kahler manifolds. Ann. Math., 71, 472–507.
[72] Campbell, L. C., and West, P. C. 1984. N =2, d = 2 nonchiral supergravity and its spontaneous compactification. Nucl. Phys., B243, 112–124.
[73] Candelas, P. 1988. Yukawa couplings between (2,1) forms. Nucl. Phys., B298, 458.
[74] Candelas, P., Horowitz, G. T., Strominger, A., and Witten, E. 1985. Vacuum configurations for superstrings. Nucl. Phys., B 258, 46–74.
[75] Candelas, P., De La Ossa, X. C., Green, P. S., and Parkes, L. 1991. A pair of Calabi–Yau manifolds as an exactly soluble superconformal theory. Nucl. Phys., B 359, 21–74.
[76] Cannas da Silva, A. 2008. Lectures on Symplectic Geometry. (Lecture Notes in Mathematics, vol. 1764). Springer.
[77] Carlson, J., Müller-Stach, S., and Peters, C. 2003. Period Mappings and Period Domains. (Cambridge Studies in Advanced Mathematics, vol. 85). Cambridge University Press.
[78] Cartan, E. 1935. Sur les domaines bornés homogènes de l'espace de n variables complexes. Abh. Math. Semin. Univ. Hamb., 11, 116–162.
[79] Castellani, L., Ceresole, A., D'Auria, R., Ferrara, S., Fre, P., and Maina, E. 1985. σ Models, duality transformations and scalar potentials in extended supergravities. Phys. Lett., B161, 91.
[80] Castellani, L., Ceresole, A., D'Auria, R., Ferrara, S., Fré, P., and Maina, E. 1986a. The complete N = 3 matter coupled supergravity. Nucl. Phys., B268, 376–382.
[81] Castellani, L., Ceresole, A., Ferrara, S., D'Auria, R., Fré, P., and Maina, E. 1986b. The complete N = 3 matter coupled supergravity. Nucl. Phys., B268, 317.
[82] Castellani, L., D'Auria, R., and Fré, P. 1991. Supergravity and Superstrings: A Geometrical Perspective, vols. 1, 2 … 3. World Scientific.
[83] Cecotti, S. 1988. Homogeneous Kähler manifolds and flat potential N = 1 supergravities. Phys. Lett., B215, 489–490.
[84] Cecotti, S. 1989. Homogeneous Kähler manifolds and T algebras in N = 2 super-gravity and superstrings. Commun. Math. Phys., 124, 23–55.
[85] Cecotti, S. 1991. Geometry of N = 2 Landau–Ginzburg families. Nucl. Phys., B 355, 755–776.
[86] Cecotti, S., and Girardello, L. 1982. Functional measure, topology and dynamical supersymmetry breaking. Phys. Lett., B110, 39.
[87] Cecotti, S., and Vafa, C. 1991. Topological antitopological fusion. Nucl. Phys., B367, 359–461.
[88] L., Lusanna (ed.). 1985. John Hopkins workshop on current problems in particle theory 9: new trends in particle theory. Singapore: World Scientific.
[89] Cecotti, S., Girardello, L., and Porrati, M. 1986. Constraints on partial superHiggs. Nucl. Phys., B268, 295–316.
[90] Cecotti, S., Ferrara, S., and Girardello, L. 1988. Hidden noncompact symmetries in string theories. Nucl. Phys., B308, 436.
[91] Cecotti, S., Ferrara, S., and Girardello, L. 1989. Geometry of type II superstrings and the moduli of superconformal field theories. Int. J. Mod. Phys., A4, 2475.
[92] Chapline, G., and Manton, N. S. 1983. Unification of Yang–Mills theory and super-gravity in ten dimensions. Phys. Lett., B120, 124–134.
[93] Chern, S. S. 1943. On the Curvatura Integra in a Riemannian manifold. Ann. Math., 46, 674–684.
[94] Chern, S. S. 1979. Complex Manifolds without Potential Theory (with an Appendix in the Geometry of Characteristic Classes). Springer.
[95] Chow, B., Chu, S.-C., Glickestein, D.Guenther, C., Isenberg, J., Ivey, T., Knopf, D., Lu, P., Luo, F., and Ni, L. 2007. The Ricci Flow: Techniques and Applications. Part I: Geometric Aspects. (Mathematical Surveys and Monographs vol. 135). American Mathematical Society.
[96] Coleman, S., and Mandula, J. 1967. All possible symmetries of the S-matrix. Phys. Rev., 159, 1251.
[97] Cordaro, F., Fré, P., Gualtieri, L., Termonia, P., and Trigiante, M. 1998. N = 8 gaugings revisited: an exhaustive classification. Nucl. Phys., B532, 245–279.
[98] Cremmer, E., and Julia, B. 1979. The SO(8) supergravity. Nucl. Phys., B159, 141–212.
[99] Cremmer, E., and Van Proeyen, A. 1985. Classification of Kähler manifolds in N = 2 vector multiplet supergravity couplings. Class. Quant. Grav., 2, 445.
[100] Cremmer, E., Julia, B., Scherk, J., Ferrara, S., Girardello, L., and van Nieuwen-huizen, P. 1979. Spontaneous symmetry breaking and Higgs effect in supergravity without cosmological constant. Nucl. Phys., B147, 105.
[101] Cremmer, E., Ferrara, S., Kounas, C., and Nanopoulos, D. V. 1983a. Naturally vanishing cosmological constant in N = 1 supergravity. Phys. Lett., B133, 61.
[102] Cremmer, E., Ferrara, S., Girardello, L., and Van Proeyen, A. 1983b. Yang-Mills theories with local supersymmetry: Lagrangian, transformation laws and super-Higgs effect. Nucl. Phys., B212, 413.
[103] de Boer, J., Manshot, J., Papadodimas, K., and Verlinde, E. 2009. The chiral ring of AdS3/CFT and the atractor mechanism. JHEP, 0903, 030.
[104] de Roo, M. 1985. Matter coupling in N = 4 supergravity. Nucl. Phys., B255, 515–531.
[105] de Roo, M., van Holten, J. W., de Wit, B., and Van Proeyen, A. 1980. Chiral super-fields in N = 2 supergravity. Nucl. Phys., B173, 175.
[106] de Wit, B. 1979. Properties of SO(8) extended supergravity. Nucl. Phys., B158, 189–212.
[107] de Wit, B. 1982. Conformal invariance in extended supergravity. Pages 267–312. of: Supergravity 1981. Cambridge University Press.
[108] de Wit, B. 2002. Supergravity. Lectures at the 2001 Le Houches Summer School. arXiv:hep-th/0212245.
[109] de Wit, B., and Freedman, D. Z. 1977. On SO(8) extended supergravity. Nucl. Phys., B130, 105–113.
[110] de Wit, B., and Nicolai, H. 1982. N = 8 supergravity. Nucl. Phys., B208, 323–364.
[111] de Wit, B., and Samtleben, H. 2005. Gauged maximal supergravities and hierarchies of nonabelian vector—tensor systems. Fortsch. Phys., 53, 442–449.
[112] de Wit, B., and Samtleben, H. 2008. The end of the p-form hierarchy. JHEP, 0808, 015.
[113] de Wit, B., and van Nieuwenhizen, P. 1989. Rigidly and locally supersymmetric two-dimensional non-linear σ-models with torsion. Nucl. Phys., B2, 58–94.
[114] de Wit, B., and Van Proeyen, A. 1984. Potentials and symmetries of general gauged N = 2 supergravity–Yang–Mills models. Nucl. Phys., B245, 89–117.
[115] de Wit, B., and Van Proeyen, A. 1992. Special geometry, cubic polynomials and homogeneous quaternionic spaces. Commun. Math. Phys., 149, 307–334.
[116] de Wit, B., van Holten, J. W., and van Proeyen, A. 1981. Structure of N =2 super-gravity. Nucl. Phys., B184, 77.
[117] de Wit, B., Lauwers, P. G., Philippe, R., Su, S. Q., and Van Proeyen, A. 1984. Gauge and matter fields coupled to N = 2 supergravity. Phys. Lett., B134, 37.
[118] de Wit, B., Lauwers, P. G., and Van Proeyen, A. 1985. Lagrangians of N = 2 super-gravity – matter systems. Nucl. Phys., B255, 569.
[119] de Wit, B., Tollsten, A. K., and Nicolai, H. 1993. Locally supersymmetric D = 3 nonlinear sigma models. Nucl. Phys., B 392, 3–38.
[120] de Wit, B., Herger, I., and Samtleben, H. 2003a. Gauged locally supersymmetric D = 3 nonlinear sigma models. Nucl. Phys., B671, 175–216.
[121] de Wit, B., Samtleben, H., and Trigiante, M. 2003b. On Lagrangians and gaugings of maximal supergravities. Nucl. Phys., B655, 93–126.
[122] de Wit, B., Samtleben, H., and Trigiante, M. 2004. Gauging maximal supergravities. Fortsch. Phys., 52, 489–496.
[123] de Wit, B., Nicolai, H., and Samtleben, H. 2008. Gauged supergravities, tensor hierarchies, and M-theory. JHEP, 0802, 044.
[124] Denef, F. 2008. Les Houches Lectures on Constructing String Vacua. e-print arXiv:0803.1194.
[125] Deser, S., and Zumino, B. 1976. Consistent supergravity. Phys. Lett., 62B, 335–337.
[126] Deser, S., Jackiw, R., and Templeton, S. 1982. Topologically massive gauge theories. Ann. Phys., 140, 373–411.
[127] Dieudonné, J. 1975. Eléments d'Analyse. Tome 5. Gauthier—Villars.
[128] Dirac, P.A.M. 1931. Quantised singularities in the electromagnetic field. Proc. R. Soc., A133, 60–73.
[129] Donagi, R., and Witten, E. 1996. Supersymmetric Yang–Mills theory and integrable systems. Nucl. Phys., B460, 299–334.
[130] Donagi, R.Y., and Wendland, K (eds.). 2008. From Hodge Theory to Integrability and TQFT: tt*-geometry. American Mathematical Society.
[131] Duistermaat, J. J., and Heckman, G. J. 1982. On the variation in the cohomology in the symplectic form of the reduced phase space. Invent. Math., 69, 259–268.
[132] Dumitrescu, T. T., and Seiberg, N. 2011. Supercurrents and brane currents in diverse dimensions. JHEP, 1107, 095.
[133] Dumitrescu, T. T., Festuccia, G., and Seiberg, N. 2012. Exploring curved superspace. JHEP, 1208, 141.
[134] Eisenhart, L. P. 1997. Riemannian Geometry. Princeton University Press.
[135] Faddeev, L. D., and Reshetikhin, N. Yu. 1986. Integrability of the principal chiral field model in (1+1)-dimension. Ann. Phys., 167, 227.
[136] Farkas, H. M., and Kra, I. 1992. Riemann Surfaces. (Graduate Texts in Mathematics, vol. 71). Springer.
[137] Feger, R., and Kephart, T. W. 2012. LieART – A Mathematical application for Lie algebras and Representation Theory. arXiv:1206.6379 [math-ph].
[138] Ferrara, S., and Sabharwal, S. 1990. Quaternionic manifolds for type II superstring vacua of Calabi–Yau spaces. Nucl. Phys., B 332, 317–332.
[139] Ferrara, S., and Savoy, C. A. 1982. Representations of extended supersymmetry on one and two-particle states. Pages 47–84.of: Supergravity 1981. Cambridge University Press.
[140] Ferrara, S., and Van Proeyen, A. 1989. A theorem on N = 2 special Kahler product manifolds. Class. Quant. Grav., 6, L243.
[141] Figueroa-O'Farrill, J. M., Kohl, C., and Spence, B. J. 1997. Supersymmetry and the cohomology of (hyper) Kahler manifolds. Nucl. Phys., B503, 614–626.
[142] Fischbacher, T., Nicolai, H., and Samtleben, H. 2004. Nonsemisimple and complex gaugings of N = 16 supergravity. Commun. Math. Phys., 249, 475–496.
[143] Fomenko, A. T. 1995. Symplectic Geometry. 2nd ed. (Advanced Studies in Contemporary Mathematics, vol. 5). Gordon and Breach.
[144] Fré, P. 2013. Gravity, a Geometrical Course. Vol 2. Springer.
[145] Freed, D. S. 1999. Special Kähler manifolds. Commun. Math. Phys., 203, 31–52.
[146] Freedman, D. Z., and van Proeyen, A. 2012. Supergravity. Cambridge University Press.
[147] Freedman, D. Z., van Nieuwenhuizen, P., and Ferrara, S. 1976. Progress toward a theory of supergravity. Phys. Rev., D13, 3214–3218.
[148] Freund, P.G.O. 1988. Introduction to Supersymmetry. Cambridge Monographs on Mathematical Physics. Cambridge University Press.
[149] Fritzsche, K., and Grauert, H. 2002. From holomorphic functions to complex manifolds. Graduate Texts in Mathematics, vol. 213. Springer.
[150] Gaillard, M. K., and Zumino, B. 1981. Duality rotations for interacting fields. Nucl. Phys., B193, 221–244.
[151] Gaiotto, D., and Witten, E. 2010. Janus configurations, Chern-Simons couplings, and the theta-angle in N=4 Super Yang-Mills Theory. JHEP, 1006, 097.
[152] Gaiotto, D., and Yin, X. 2007. Notes on superconformal Chern-Simons-Matter theories. JHEP, 0708, 056.
[153] Galaev, A. 2006. Isometry groups of Lobachewskian spaces, similarity transformation groups of Euclidean spaces and Lorentzian holonomy groups. Rend. Circ. Mat. Palermo, 79, 87–97.
[154] Galicki, K. and Lawson, H. B. 1988. Quaternionic reduction and quaternionic orbifolds. Math. Ann., 282, 1–21.
[155] Galicki, K. 1987. A generalization of the momentum mapping construction for quaternionic Kahler manifolds. Commun. Math. Phys., 108, 117–138.
[156] Garrett, P.Volume of SL(n, ℤ)\SL(n,ℝ) and Spn(ℤ)\Spn(ℝ). Available at http://www.users.math.umn.edu/∼garrett/m/v/volumes.pdf. Accessed August 13, 2014.
[157] Gates, S. J., Grisaru, M. T., Rocek, M., and Siegel, W. 2001. Superspace, or One Thousand and One Lessons in Supersymmetry. Free electronic version of the 1983 book (with corrections). Availableas arXiv:hep-th/0108200.
[158] Giani, F., and Pernici, M. 1984. N = 2 supergravity in ten dimensions. Phys. Rev., D30, 325–333.
[159] Gibbons, G. W., and Hull, C. M. 1982. A Bogomolny bound for general relativity and solitons in N = 2 supergravity. Phys. Lett., B 109, 190.
[160] Gibbons, G. W., Hull, C. M., and Warner, N. P. 1983. The stability of gauged super-gravity. Nucl. Phys., B218, 173.
[161] Gindikin, S. G., Pjateckii-Sapiro, I.I. and Vinberg, E. B. 1965. Classification and canonical realization of complex bounded homogeneous domains. Pages 404–437. of: Transactions of the Moscow Mathematical Society for the Year 1963. American Mathematical Society.
[162] Giveon, A., Porrati, M., and Rabinovici, E. 1994. Target space duality in string theory. Phys. Rep., 244, 77–202.
[163] Goldberg, S. I. 1982. Curvature and Homology. Dover.
[164] Goldberg, S. I. 1960. Conformal transformations of Kahler manifolds. Bull. Amer. Math. Soc., 66, 54–58.
[165] Goldfeld, D. 2006. Automorphic Forms and L-functions for the Group GL(n, ℝ). (Cambridge Studies in Advanced Mathematics, vol. 99). Cambridge University Press.
[166] Gomis, J., Milanesi, G., and Russo, J. G. 2008. Bagger–Lambert Theory for general Lie algebras. JHEP, 0806, 075.
[167] Gorbatsevich, V. V., Onishchik, . L., and Vinberg, E. B. 1994. Structure of Lie groups and Lie algebras. In: Lie Groups and Lie Algebras III. (Encyclopaedia of Mathematical Sciencesm, vol. 41). Springer.
[168] Grauert, H., and Remmert, R. 1979. Theory of Stein Spaces. Springer.
[169] Green, M. B., Schwarz, J. H., and West, P. C. 1985. Anomaly free chiral theories in six-dimensions. Nucl. Phys., B254, 327.
[170] Green, M. B., Schwarz, J. H., and Witten, E. 2012. Superstring Theory. (Cambridge Monographs on Mathematical Physics). Cambridge University Press (2 volumes).
[171] Griffiths, P., and Harris, J. 1978. Principles of Algebraic Geometry. Wiley Interscience.
[172] Griffiths, P., and Schmid, W. 1969. Locally homogeneous complex manifolds. Acta Math., 123, 145–166.
[173] Griffiths, P. A. 1984. Topics in Transcendental Algebraic Geometry. (Annals of Mathematical Studies.) Princeton University Press.
[174] Gross, D. J., Harvey, J. A., Martinec, E. J., and Rohm, R. 1985. Heterotic string theory. 1. The free heterotic string. Nucl. Phys., B256, 253.
[175] Gross, D. J., Harvey, J. A., Martinec, E. J., and Rohm, R. 1986. Heterotic string theory. 2. The interacting heterotic string. Nucl. Phys., B267, 75.
[176] Gross, M., Huybrechts, D., and Joyce, D. 2003. Calabi–Yau Manifolds and Related Geometries. (Universitext). Springer.
[177] Guillemin, V., and Sternberg, S.. 1990. Symplectic Techniques in Physics. Cambridge University Press.
[178] Guillemin, V. W., and Sternberg, S. 1999. Supersymmetry and Equivariant de Rham Theory. Springer.
[179] Gunaydin, M., Sierra, G., and Townsend, P. K. 1983. Exceptional supergravity theories and the MAGIC square. Phys. Lett., B133, 72.
[180] Gunaydin, M., Romans, L. J., and Warner, N. P. 1986. Compact and noncompact gauged supergravity theories in five dimensions. Nucl. Phys., B272, 598.
[181] Gunning, R. C., and Rossi, H. 1965. Analytic Functions of Several Complex Variables. Prentice-Hall.
[182] Haag, R., Lopuszanski, J. T., and Sohnius, M. 1975. All possible generators of supersymmetries of the S-matrix. Nucl. Phys., B88, 257.
[183] Hawking, S. W. 1983. The boundary conditions for gauged supergravity. Phys. Lett., B126, 175–177.
[184] Helgason, S. 2001. Differential Geometry, Lie Groups, and Symmetric Spaces. (Graduate Studies in Mathematics, vol. 34). American Mathematical Society.
[185] Hirsch, M. W. 1976. Differential Topology. (Graduate Texts in Mathematics, vol. 33). Springer.
[186] Hirzebruch, F. 1995. New Topological Methods in Algebraic Geometry. (Classics in Mathematics). Springer.
[187] Hiwaniec, H., and Kowalski, E. 2004. Analytic Number Theory. (Colloquium Publications, vol. 53). American Mathematical Society.
[188] Hori, K., Katz, S., Klemm, A., Pandharipande, R., Thomas, R., Vafa, C., Vakil, R., and Zaslov, E. 2003. Mirror Symmetry. (Clay Mathematics Monographs, vol. 1). American Mathematical Society.
[189] Hosomichi, K., Lee, K.-M., Lee, S., Lee, S., and Park, J. 2008a. N = 4 superconformal Chern–Simons theories with hyper and twisted hyper multiplets. JHEP, 0807, 091.
[190] Hosomichi, K., Lee, K.-M., Lee, S., Lee, S., and Park, J. 2008b. N = 5,6 superconformal Chern–Simons theories and M2-branes on orbifolds. JHEP, 0809, 002.
[191] Howe, P. and West, P. C. 1984. The complete N = 2, d = 10 supergravity. Nucl. Phys., B238, 181–219.
[192] Hull, C. M. 1983. The positivity of gravitational energy and global supersymmetry. Commun. Math. Phys., 90, 545.
[193] Hull, C. M. 1984a. A new gauging of N = 8 supergravity. Phys. Rev., D30, 760.
[194] Hull, C. M. 1984b. More gaugings of N = 8 supergravity. Phys. Lett., B148, 297–300.
[195] Hull, C. M. 1984c. Noncompact gaugings of N = 8 supergravity. Phys. Lett., B142, 39.
[196] Hull, C. M. 1984d. The spontaneous breaking of supersymmetry in curved space-time. Nucl. Phys., B239, 541.
[197] Hull, C. M. 1985. The minimal couplings and scalar potentials of the gauged N = 8 supergravities. Class. Quant. Grav., 2, 343.
[198] Hull, C. M. 2003. New gauged N = 8, D = 4 supergravities. Class. Quant. Grav., 20, 5407–5424.
[199] Hull, C. M., and Townsend, P. K. 1995. Unity of superstring dualities. Nucl. Phys., B438, 109–137.
[200] Hull, C. M., and Witten, E. 1985. Supersymmetric sigma models and the heterotic string. Phys. Lett., 160 B, 398–402.
[201] Husemöller, D. 1994. Fibre Bundles. (Graduate Texts in Mathematics, vol. 20). American Mathematical Society.
[202] Husemoaller, D. 2004. Elliptic Curves. 2nd ed. (Graduate Texts in Mathematics, vol. 111). Springer.
[203] Huybrechts, D. 2005. Complex Geometry. An Introduction. (Universitext). Springer.
[204] Intriligator, K., and Seiberg, N. 2013. Aspects of 3d N = 2 Chern–Simons–matter theories. JHEP, 1307, 079.
[205] Israel, W., and Nester, J. M. 1981. Positivity of the Bondi gravitational mass. Phys. Lett., A85, 259–260.
[206] Jeffrey, L. C., and Kirwan, F. C. 1993. Localization for non-Abelian gauge actions. arXiv:alg-geom/9307001 [math.AG].
[207] Ji, L. 2005. Lectures on locally symmetric spaces and arithmetic groups. Pages 87–146 of: Lie Groups andAutomorphic Forms. American Mathematical Society.
[208] Joyce, D. D. 2000. Compact Manifolds with Special Holonomy. (Oxford Mathematical Monographs). Oxford University Press.
[209] Joyce, D. D. 2007. Riemannian Holonomy Groups and Calibrated Geometry. (Oxford Graduate Texts in Mathematics, vol. 12). Oxford University Press.
[210] Julia, B. 1981. Group disintegration. In: Hawking, S. W., and Rocek, M. (eds.). Superspace and Supergravity. Cambridge University Press.
[211] Kac, V.G. 1977. Lie superalgebras. Adv. Math., 26, 8.
[212] Kao, H. C., and Lee, K. M. 1992. Self—dual Chern—Simons systems with N = 3 extended supersymmetry. Phys. Rev., D46, 4691–4697.
[213] Katz, S. 2006. Enumerative Geometry and String Theory. (Student Mathematical Library, vol. 32). American Mathematical Society.
[214] Kobayashi, S. 1995. Transformation Groups in Differential Geometry. (Classics in Mathematics). Springer.
[215] Kobayashi, S., and Nomizu, K. 1963. Foundations of Differential Geometry. Vol. 1. Wiley.
[216] Kodaira, K. 1954. On Käahler varieties of the restricted type (an intrinsic characterization of algebraic varieties). Ann. Math., 60, 28–48.
[217] Kodaira, K. 1986. Complex Manifolds and Deformation of Complex Structures. (Comprehensive Studies in Mathematics, vol. 283). Springer.
[218] Kodaira, K., and Spencer, D. C. 1958. On deformations of complex analytic structures, I–II. Ann. Math., 67, 328–466.
[219] Kostant, B. 1955. Holonomy and the Lie algebra of infinitesimal motions of a Riemannian manifold. Trans. Amer. Math. Soc., 80, 528–542.
[220] Kugo, T., and Townsend, P. K. 1983. Supersymmetry and the division algebras. Nucl. Phys., B221, 357–380.
[221] Kumar, V., Morrison, D. R., and Taylor, W. 2010. Global aspects of the space of 6D N = 1 supergravities. JHEP, 1011, 118.
[222] Labastida, J.M.F., and Llatas, P. M. 1991. Potentials for topological sigma models. Phys. Lett., B271, 101–108.
[223] Lahanas, A., and Nanopoulos, D. V. 1987. The road to no–scale supergravity. Phys. Rep., 145, 1.
[224] Lang, S. 1995. Differential and Riemannian Manifolds. (Graduate Texts in Mathematics, vol. 160). Springer.
[225] Lang, S. 1999. Fundamentals of Differential Geometry. Graduate Texts in Mathematics, vol. 191). Springer.
[226] Langlands, R. P. 1966. Volume of the fundamental domain for some arithmetical subgroup of Chevalley groups. Pages 235–257. of: Algebraic Groups and Discontinuous Subgroups. Proc. Symp. Pure Math. Vol. IX. American Mathematical Society.
[227] Leistner, T. 2007a. Towards a classification of Lorentzian holonomy groups. J. Differential Geom., 76, 423–484.
[228] Leistner, T. 2007b. Towards a classification of Lorentzian holonomy groups. Part II: Semisimple, non-simple weak-Berger algebras. J. Differential Geom., 76, 423–484.
[229] Libermann, P., and Marle, C. M. 1987. Symplectic Geometry and Analytical Mechanics. Reider.
[230] Margulis, G. A. 1991. Discrete Subgroups of Semisimple Lie Groups. Springer.
[231] Mariño, M. 2005. Chern–Simons Theory, Matrix Models, and Topological Strings. (International Series of Monographs on Physics, vol. 131). Oxford University Press.
[232] McLenaghan, R. G. 1974. On the validity of Huygens' principle for second order partial differential equations with four independent variables. Part I: Derivation of necessary conditions. Ann. Inst. H. Poincari, A20, 153–188.
[233] Merkulov, S., and Schwachhöfer. 1999. Classification of irreducible holonomies of torsion–free affine connections. Ann. Math., 150, 77–150.
[234] Meyers, S. B., and Steenrod, N. 1939. The group of isometries of a Riemannian manifold. Ann. Math., 40, 400–416.
[235] Milnor, J., and Stasheff, J. 1974. Characteristic Classes. (Annals of Mathematical Studies, vol. 76). Princeton University Press.
[236] Mohaupt, T. 2001. Black hole entropy, special geometry and strings. Fortsch. Phys., 49, 3–161.
[237] Montgomery, D., and Samelson, H. 1943. Transformations groups on spheres. Ann. Math., 44, 454–470.
[238] Moore, G. W. 2011. A Minicourse on Generalized Abelian Gauge Theory, Self–Dual Theories, and Differential Cohomology. Available at the author's webpage: http://www.physics.rutgers.edu/gmoore/SCGP-Minicourse.pdf. Accessed August 13, 2014.
[239] Morgan, J., and Tian, G. 2007. Ricci Flow and the Poincare Conjecture. (Clay Mathematics Monographs, vol. 3). American Mathematical Society.
[240] Morozov, A. 1994. Integrability and matrix models. Phys. Usp., 37, 1–55.
[241] Morris, D.W. 2001. Introduction to Arithmetic Groups. Available as arXiv:math/0106063.
[242] Morse, M. 1934. The Calculus of Variations in the Large. (Colloquium Publications, vol. 18). American Mathematical Society (10th printing 2001).
[243] Narain, K. S. 1986. New heterotic string theories in uncompactified dimension < 10. Phys. Lett., B169, 41.
[244] Narain, K. S., Sarmadi, M. H., and Witten, E. 1987. A note on toroidal compactification of heterotic string theory. Nucl. Phys., B279, 369.
[245] Nester, J. A. 1981a. A new gravitational energy expression with a simple positivity proof. Phys. Lett., A83, 241–242.
[246] Nester, J. A. 1981b. Positivity of the Bondi gravitational mass. Phys. Lett., A85, 259–260.
[247] Nester, J. M. 1981c. A new gravitational energy expression with a simple positivity proof. Phys. Lett., A83, 241–242.
[248] Nicolai, H., and Samtleben, H. 2001a. Compact and noncompact gauged maximal supergravities in three-dimensions. JHEP, 0104, 022.
[249] Nicolai, H., and Samtleben, H. 2001b. Maximal gauged supergravity in three dimensions. Phys. Rev. Lett., 86, 1686–1689.
[250] Nicolai, H., and Samtleben, H. 2003. Chern–Simons versus Yang–Mills gaugings in three dimensions. Nucl. Phys., B668, 167–178.
[251] Nijenhuis, A. 1953. On the holonomy group of linear connections. Indag. Math., 15, 233–249.
[252] Nishino, H., and Sezgin, E. 1984. Matter and gauge couplings of N = 2 supergravity in six dimensions. Phys. Lett., B144, 187–192.
[253] Novikov, S., Munakov, S. V., Pitaevsky, L. P., and Zakharov, V. E. 1984. Theory of Solitons: The Inverse Scattering Method. (Contemporary Soviet Mathematics). Plenum.
[254] Olmos, C. 2005. A geometric proof of the Berger holonomy theorem. Ann. Math., 161, 579–588.
[255] Ooguri, H., and Vafa, C. 2007. On the geometry of the string landscape and the swampland. Nucl. Phys., B766, 21–33.
[256] Pernici, M., Pilch, K., and van Nieuwenhuizen, P. 1984. Gauged maximally extended supergravity in seven dimensions. Phys. Lett., B143, 103.
[257] Petrov, V. I. 1969. Einstein Spaces. Princeton University Press.
[258] Polchinski, J. 1998. String Theory. (Cambridge Monographs on Mathematical Physics). Cambridge University Press (2 volumes).
[259] Poletskiǐ, E.A., and Shabat, B. V. 1989. Invariant metrics. In: Several Complex Variables, III. (Encyclopaedia of Mathematical Sciences, vol. 9). Springer.
[260] Polyakov, A. M. 1981. Quantum geometry of fermionic strings. Phys. Lett., B103, 211–213.
[261] Polyakov, A.M., and Wiegmann, P. B. 1983. Theory of nonabelian Goldstone bosons. Phys. Lett., B131, 121–126.
[262] Postnikov, M. M. 1994. Lectures in Geometry: Lie Groups and Lie Algebras. Editorial URSS.
[263] Postnikov, M. M. 2001. Geometry VI. Riemannian Geometry. (Encyclopaedia of Mathematical Sciences, vol. 91). Springer.
[264] Pyatetskiǐ-Shapiro, I. I. 1960. Automorphic Functions and the Geometry of Classical Domains. Gordon and Breach.
[265] Romans, L. J. 1986. Self–duality for interacting fields: covariant field equations for six-dimensional chiral supergravities. Nucl. Phys., B276, 71–92.
[266] Salam, A., and Sezgin, E. 1989. Supergravity in Diverse Dimensions, vols. 1 & 2. World Scientific.
[267] Salamon, S. 1989. Riemannian Geometry and Holonomy Groups. Longman Scientific and Technical.
[268] Schoen, R., and Yau, S.-T. 1979a. Positivity of the total mass of a general space-time. Phys.Rev. Lett., 43, 1457–1459.
[269] Schoen, R., and Yau, S.-T. 1981. Proof of the positive mass theorem. 2. Commun. Math. Phys., 79, 231–260.
[270] Schoen, R., and Yau, S. T. 1979b. On the proof of the positive mass conjecture in General Relativity. Commun. Math. Phys., 65, 45–76.
[271] Schoen, R. M., and Yau, S.-T. 1979c. Proof of the positive action conjecture in quantum gravity. Phys. Rev. Lett., 42, 547–548.
[272] Seiberg, N., and Taylor, W. 2011. Charge lattices and consistency of 6D supergravity. JHEP, 1106, 001.
[273] Seiberg, N., and Witten, E. 1994a. Electric–magnetic duality, monopole condensation, and confinement in N = 2 supersymmetric Yang–Mills theory. Nucl. Phys., B426, 19–52.
[274] Seiberg, N., and Witten, E. 1994b. Monopoles, duality and chiral symmetry breaking in N = 2 supersymmetric QCD. Nucl. Phys., B431, 484–550.
[275] Seiberg, N., and Witten, E. 1996. Comments on string dynamics in six-dimensions. Nucl. Phys., B471, 121–134.
[276] Serre, J. P. 1973. A Course in Arithmetic. (Graduate Texts in Mathematics, vol. 7). Springer.
[277] Sezgin, E., and Tanii, Y. 1995. Superconformal sigma models in higher than two dimensions. Nucl. Phys., B443, 70–84.
[278] Simons, J. 1962. On transitivity of holonomy systems. Ann. Math., 76, 213–234.
[279] Slansky, R. 1981. Group theory for unified model building. Phys. Rep., 79C, 1–118.
[280] Sternberg, S. 1983. Lectures on Differential Geometry. Chelsea Pub. Co.
[281] Strathdee, J. 1987. Extended Poincare supersymmetry. Int. J. Mod. Phys., A2, 273–300.
[282] Swann, A. F. 1991. Hyperkähler and quaternionic Kähler geometry. Math. Ann., 289, 421–450.
[283] Tanii, Y. 1984. N = 8 supergravity in six dimensions. Phys. Lett., B147, 47–51.
[284] Terras, A. 1988. Harmonic Analysis on Symmetric Spaces and Applications. II. Springer.
[285] Tian, G. 1987. Smoothness of the universal deformation space of compact Calabi–Yau manifolds and its Petersson–Weil metric. Pages 629–645. of: Yau, S. T. (ed.), Mathematical Aspects of String Theory. World Scientific.
[286] Townsend, P. K. 1984. A new anomaly free chiral supergravity from compactification on K3. Phys. Lett., B139, 283–287.
[287] Vafa, C. 2005. The String Landscape and the Swampland. e-print arXix:hep-th/0509212.
[288] van Leeuwen, M.A.A., Cohen, A.M., and Lisser, B. 1992. LiE, A Package for Lie Group Computations. Computer Algebra Nederland.
[289] Van Nieuwenhuizen, P. 1981. Supergravity. Phys. Rep., 68, 189–398.
[290] van Proeyen, A. 1999. Tools for Supersymmetry. (Lectures at the Spring School in Calimananesti, Romania). arXiv:hep-th/9910033.
[291] van Proyen, A. 1983. Superconformal tensor calculus in N = 1 and N = 2 super-gravity. In: Supersymmetry and Supergravity 1983. World Scientific.
[292] Vinberg, E. B. 1965. The theory of convex homogeneous cones. Pages 340–403. of: Transactions of the Moscow Mathematical Society for the Year 1963. American Mathematical Society.
[293] Voisin, C. 2007a. Hodge Theory and Complex Algebraic Geometry I. (Cambridge Studies in Advanced Mathematics, vol. 76). Cambridge University Press.
[294] Voisin, C. 2007b. Hodge Theory and Complex Algebraic Geometry II. (Cambridge Studies in Advanced Mathematics, vol. 77). Cambridge University Press.
[295] Wang, M. Y. 1989. Parallel spinors and parallel forms. Ann. Global Anal. Geom., 7, 59–68.
[296] Weinberg, S. 1972. Gravitation and Cosmology: Principles and Applications of the General Theory of Relativity. Wiley.
[297] Wess, J., and Bagger, J. 1992. Supersymmetry and Supergravity (Revised edn.). (Princeton Series in Physics). Princeton University Press.
[298] West, P. 1990. Introduction to Supersymmetry and Supergravity. (Revised and extended second edn.). World Scientific.
[299] Witten, E. 1979. Dyons of charge eθ/2π. Phys. Lett., B86, 283–287.
[300] Witten, E. 1981. A new proof of the positive energy theorem. Commun. Math. Phys., 80, 381–402.
[301] Witten, E. 1982a. Constraints on supersymmetry breaking. Nucl. Phys., B202, 253.
[302] Witten, E. 1982b. Supersymmetry and Morse theory. J. Differential Geom., 17, 661–692.
[303] Witten, E. 1983a. Current algebra, baryons, and quark confinement. Nucl. Phys., B223, 433–444.
[304] Witten, E. 1983b. Global aspects of current algebra. Nucl. Phys., B223, 422–432.
[305] Witten, E. 1983c. Some inequalities among hadron masses. Phys. Rev. Lett., 31, 2351–2354.
[306] Witten, E. 1986. New issues in manifolds of SU(3) holonomy. Nucl. Phys., B283, 79.
[307] Witten, E. 1987. Elliptic genera and quantum field theory. Commun. Math. Phys., 109, 525–536.
[308] Witten, E. 1988a. 2+1 dimensional supergravity as an exactly soluble system. Nucl. Phys., B 311, 46–78.
[309] Witten, E. 1988b. Topological quantum field theory. Commun. Math. Phys., 117, 411–449.
[310] Witten, E. 1988c. Topological σ-models. Commun. Math. Phys., 118, 411.
[311] Witten, E. 1989. Quantum field theory and the Jones polynomial. Commun. Math. Phys., 121, 351.
[312] Witten, E. 1992. Two–dimensional gauge theories revisited. J. Geom. Phys., 9, 303–368.
[313] Witten, E. 1995a. On S-duality in Abelian gauge theory. Selecta Math., 1, 383.
[314] Witten, E. 1995b. Some Comments on String Dynamics. e-preprint arXiv:hep-th/9507121.
[315] Witten, E. 1996. talk given at the Newton Institute for Mathematical Sciences, Cambridge.
[316] Witten, E. 1998. New ‘gauge’ theories in six dimensions. JHEP, 9801, 001.
[317] Witten, E. 2005. Non—Abelian localization for Chern—Simons theory. J. Geom. Phys., 70, 183–323.
[318] Witten, E., and Bagger, J. 1982. Quantization of Newton's constant in certain super-gravity theories. Phys. Lett., B 115, 202.
[319] Wolf, J. A. 1962. Discrete groups, symmetric spaces, and global holonomy. Amer. J. Math., 84, 527–542.
[320] Wolf, J. A. 1965. Complex homogeneous contact manifolds and quaternionic symmetric spaces. J. Math. Mech., 14, 1033–1047.
[321] Wu, H. 1964. On the de Rham decomposition theorem. Ill. J. Math., 8, 291–310.
[322] Wu, H. 1967. Holonomy groups of indefinite metrics. Pac. J. Math., 20, 351–392.
[323] Xu, Y. 2000. Theory of Complex Homogenous Bounded Domains. Science Press/Kluwer Academic Publishers.
[324] Yano, K. 1952. On harmonic and Killing vector fields. Ann. Math., 55, 38–45.
[325] Yano, K. 2011. The Theory of Lie Derivatives and its Applications. Nabu Press.
[326] Yau, S. T. 1978. On the Ricci curvature of a compact Kahler manifold and the complex Monge—Ampere equation. I. Commun. Pure Appl. Math., 31, 339–411.
[327] Zamolodchikov, A. B. 1986. Irreversibility of the flux of the renormalization group in a 2D field theory. JETP Lett., 43, 730–732.
