One. Preparatory material. § 1. Multiplicative sequences. §2. Sheaves. §3. Fibre bundles. § 4. Characteristic classes. Two. The cobordism ring. § 5. Pontrjagin numbers. § 6. The ring $$\tilde \Omega \otimes \mathcal{Q}$$ ?Q. § 7. The cobordism ring ?. § 8. The index of a 4 k dimensional manifold. § 9. The virtual index. Three. The Todd genus. § 10. Definition of the Todd genus. § 11. The virtual generalised Todd genus. § 12. The T characteristic of a GL(q, C) bundle. § 13. Split manifolds and splitting methods. § 14. Multiplicative properties of the Todd genus. Four. The Riemann Roch theorem for algebraic manifolds. § 15. Cohomology of compact complex manifolds. § 16. Further properties of the ?y characteristic. § 17. The virtual ? y characteristic. § 18. Some fundamental theorems of Kodaira. § 19. The virtual ? y characteristic for algebraic manifolds. § 20. The Riemann Roch theorem for algebraic manifolds and complex analytic line bundles. §21. The Riemann Roch theorem for algebraic manifolds and complex analytic vector bundles. § 26. Integrality theorems for differentiate manifolds. A spectral sequence for complex analytic bundles.
One. Preparatory material. § 1. Multiplicative sequences. §2. Sheaves. §3. Fibre bundles. § 4. Characteristic classes. Two. The cobordism ring. § 5. Pontrjagin numbers. § 6. The ring $$\tilde \Omega \otimes \mathcal{Q}$$ ?Q. § 7. The cobordism ring ?. § 8. The index of a 4 k dimensional manifold. § 9. The virtual index. Three. The Todd genus. § 10. Definition of the Todd genus. § 11. The virtual generalised Todd genus. § 12. The T characteristic of a GL(q, C) bundle. § 13. Split manifolds and splitting methods. § 14. Multiplicative properties of the Todd genus. Four. The Riemann Roch theorem for algebraic manifolds. § 15. Cohomology of compact complex manifolds. § 16. Further properties of the ?y characteristic. § 17. The virtual ? y characteristic. § 18. Some fundamental theorems of Kodaira. § 19. The virtual ? y characteristic for algebraic manifolds. § 20. The Riemann Roch theorem for algebraic manifolds and complex analytic line bundles. §21. The Riemann Roch theorem for algebraic manifolds and complex analytic vector bundles. § 26. Integrality theorems for differentiate manifolds. A spectral sequence for complex analytic bundles.
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