Damage Caused by Genetically Modified Organisms Comparative Survey of Redress Options for Harm to Persons, Property or the Environment

Elucidates the mathematical foundation of coordinate systems and their practical application to different branches of mathematics and natural and engineering sciences. Contains a thorough discussion of theory, and details applications taken from the fields of physics and geodesy, illustrated with examples. Treats related problems including previously unpublished numerical integration methods. Includes an extensive formulary consisting of some 40 tables on different types of coordinates, offering directly applicable information on important features in a unified notational system. For practitioners and students of science and engineering. Annotation copyright by Book News, Inc., Portland, OR

The debate about the use of genetically modified organisms in European agriculture is fuelled by the fear of the general public about potential risks of GM farming, whether substantiated or not. Transgenic food is suspected to cause bodily harm, have a negative impact upon the health of animals, weaken the productivity of conventional farmland, reduce biodiversity or otherwise deteriorate the environment, to name but a few dangers popping up in the public debate.
Apart from setting standards for GM farming and requiring safety checks for transgenic products, all jurisdictions also provide for the case that such risks should materialize. These are not necessarily novel approaches - classic tort law already offers remedies for such losses. Sometimes these traditional solutions are enhanced or replaced by alternative redress schemes. This volume compares twenty European and four non-European jurisdictions in this respect and provides special analyses from an economic and insurance perspective as well as surveys of cross-border dispute resolution and international law.

0. Introduction A. Foundations 1. Historical development of the coordinate concept 2. Notation and conventions B. Geometry 3. Manifolds 4. Riemannian spaces 5. Applications to physics 6. Complex analysis 7. Projective Geometry C. Rotations 8. Orthogonal groups 9. Linear transformations of complex spaces 10. Quaternions 11. Octaves 12. Hopf mappings 13. Spinors 14. Lorentz transformations D. Reflections 15. Coxeter groups 16. Invariant rings of finite Weyl groups 17. Basic invariants E. Lattices 18. Elliptic functions and modular forms 19. Euclidean lattices 20. Linear codes 21. The Leech lattice F. Spheres 22. Harmonic functions 23. Spherical surface functions 24. Lattice integration 25. Spherical designs G. Coordinate systems 26. Linear and reducible coordinates 27. Three-dimensional Stackel coordinates 28. Confocal Coordinates 29. Gauß-Krüger Coordinates 30. Coordinates for special applications H. Tables Calculation and organization of the tables Coordinates in R2 Coordinates in R3 Coordinates in R4 Appendix References Index Wolfram Neutsch. Includes Bibliographical References (p. [1297]-1321) And Index.