By Richard J Szabo
ISBN-10: 1860944272
ISBN-13: 9781860944277
This useful ebook presents a brief creation to the rudiments of perturbative string concept and a close advent to the extra present subject of D-brane dynamics. The presentation is especially pedagogical, with a lot of the technical aspect streamlined. The speedy yet hugely coherent creation to the topic is likely to be what distinguishes this publication from different string thought or D-brane books. the fabric is predicated on mini-courses introduced via the writer at numerous summer season colleges in theoretical excessive power physics, so its real point has been accurately verified.
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Extra info for An Introduction to String Theory and D-Brane Dynamics
Sample text
3) M2n which is defined on any complex manifold M of complex dimension n. 3) were studied in [24]. It would be interesting to study its quantization and possible relation with supersymmetry. 3) by choosing a particular form for the field Bn,n−2 . 3) implies that Bn,n−2 is a holomorphic (n, n − 2) form. ] in higher dimensions. 3). If we count the ghost degrees of freedom, we have 2 components for Ψm and one for c. Notice that Ψm cannot have a ghost of ghost symmetry with a ghost of ghost Φ, since QΨm = Dm Φ − [c, Ψm ] and Qc = Φ − 12 [c, c] would imply that Q2 Am ¯ = 0.
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R. Dijkgraaf, S. Gukov, A. Neitzke and C. Vafa, Topological M-theory as Unification of Form Theories of Gravity , hep-th/0411073. 13. A. Gerasimov and S. L. Shatashvili, Towards Integrability of Topological Strings I: Threeforms on Calabi-Yau manifolds, hep-th/0409238. 14. P. A. Grassi and P. Vanhove, Topological M theory from pure spinor formalism, hepth/0411167. 15. N. Hitchin, Stable forms and special metrics, “Proceedings of the Congress in memory of Alfred Gray”, (eds M. Fernandez and J. DG/0010054.
An Introduction to String Theory and D-Brane Dynamics by Richard J Szabo
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