Description
COLD SPRING HARBOR LABORATORY PRESS Protein-Protein Interactions 2001 Edition by GOLEMIS ERICA
As more genetic and biochemical information about the protein components of cells accumulate, the analysis of protein-protein interactions is becoming increasingly important. This manual presents a wide range of techniques for identifying and analyzing these interactions, starting with standard molecular and biochemical techniques, and progressing to biophysical and computational approaches and therapeutic and other post-genomic applications. This manual is designed to complement the information in the best-selling Molecular Cloning manual, and is presented in the same clear, user-friendly format. It is an essential resource for investigators studying interacting sets of proteins and their physiologic significance in a wide range of experimental systems. PrefaceI. The Projective Plane I.1. Ideal Points I.2. The Projective Plane I.3. Projective Coordinates I.4. The Content of Projective Geometry. Duality Principle I.5. Groups of Transformations. Projectivities I.6. Cross Ratio. Intervals I.7. Perspectivities I.8. The Projectivities of a Line on Itself I.9. Collineations ExercisesII. Polarities and Conic Sections II.10. Polarities II.11. Conic Sections II.12. The Theorems of Steiner and Pascal II.13. Collineations of Conics II.14. Pencils of Conics ExercisesIII. Affine Geometry III.15. The Content of Affine Geometry. The Affine Group III.16. The Affine Theory of Conics III.17. Convex Sets III.18. The Equiaffine Group. Area ExercisesIV. Projective Metrics IV.19. Metric Spaces IV.20. Segment, Straight Lines, Great Circles. Projective-Metric Spaces IV.21. Perpendiculars in Open Two-Spaces IV.22. Motions IV.23. Motions of Open Two-Spaces IV.24. Minkowskian Geometry IV.25. Reflections in Minkowskian Geometry. Euclidean Geometry IV.26. Angles and Motions in Euclidean Geometry IV.27. The Euclidean Theory of Conics IV.28. Hilbert's Geometry IV.29. Motions and Area in Hilbert Geometry. Definition of Hyperbolic Geometry ExercisesV. Non-Euclidean Geometry V.30. Hyperbolic Trigonometry V.31. Length and Area V.32. Equidistant Curves and Limit Circles V.33. Some Synthetic Properties of Hyperbolic Geometry V.34. The Group of Hyperbolic Motions V.35. Weierstrass Coordinates V.36. Definition of Elliptic Geometry V.37. Elliptic Trigonometry. Relation of Elliptic and Spherical Geometry V.38. The Elliptic Line Element. Length and Area V.39. Cayley's Method ExercisesVI. Spatial Geometry VI.40. Three-Dimensional Projective Space VI.41. Collineations of the Projective Space VI.42. Line Coordinates. Linear Complexes VI.43. Polarities and Quadrics VI.44. Linear Congruences and Reguli VI.45. Affine Geometry in Space VI.46. Convex Sets in Space VI.47. Three-Dimensional Projective-Metrics VI.48. Minkowskian Geometry in Space VI.49. Euclidean Geometry in Space VI.50. Hilbert's Geometry in Space. Hyperbolic Geometry VI.51. Hyperbolic Spheres, Limit Spheres, and Equidistant Surfaces VI.52. The Hyperbolic Group of Motions VI.53. Elliptic Geometry in Space VI.54. The Line Element of Elliptic SpaceBibliographyIndex