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of the roots of graph theory and topology lay in just such puzzling questions Mathematics could have continued in this direction, developing as a result of the mathematician's individual curiosity, and sense of challenge Indeed, in one part of the world, in japan, that is exactly what did happen The native, traditional japanese mathematics, called wasan, was developed in almost (but not quite) complete isolation from Western mathematics, right up to 1865 when japan was opened to the West by Commander Perry's expedition Wasan had also started as a utilitarian art, but later became an activity of leisured samurai, merchants and wealthy peasants who enjoyed wasan as much as they enjoyed writing haiku, or practising calligraphy or the tea ceremony Wasan had its own great mathematicians, of whom the most renowned was Seki Kowa (c.

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1642-1708) who studied equations with negative and imaginary roots, discovered the Bernoulli numbers before jakob Bernoulli, and the concept of a determinant a decade before it was discovered in the West by Leibniz W asan, however, suffered from a serious disadvantage Because it was treated entirely as an art, the purer the problem and the further it was from any practical application, the more highly it was regarded, and complexity for its own sake became a virtue Mathematics in the West also possessed an artistic side, but it had another stimulus, and another direction in which to grow.

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The Greek Archimedes (287-212 Be) was a sublime mathematician who solved problems about tangents, areas and volumes, by methods which were essentially those of the calculus, summed infinite series, solved a cubic by geometrical methods, created the sciences of mechanics and hydrostatics - he invented the Archimedean screw which is still used in the Middle East to raise water for irrigation - and wrote a treatise, the Sand Reckoner, in which he calculated the number of grains that would fill the universe, as the Greeks conceived it, devising his own system of numbers for the purpose The works of Archimedes are a reminder that the title of Euclid's Elements was meant literally: they were the beginnings of Greek mathematics, not its end Starting with Archimedes, mathematicians and scientists persisted in asking questions with a mathematical flavour but in a scientific context This source also was rich in consequences.

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The calculus and analysis, and much of topology and modern algebra, developed out of questions about the real world of business, science and technology Archimedes analysed the working of levers and made the bold claim,.

it is important to use an appropriate, standardised propagation model Such a model should be based on topographic data (terrain) and coverage, which allows for accurate assessment of the level of interference at the receiver In the case of compatibility calculations between the UMTS terrestrial and satellite components (not covered in this book) several other factors have to be taken into account considering the earth space propagation specifics Depending on the scenario of potential interference (location of transmitters and receivers, which are subject to coordination), there are different application-dependent propagation models possible: point to point; point-to-multipoint (area); signal penetration inside buildings In general, the propagation models used in the calculations related to compatibility should consider the instability of propagation phenomena Then, the statistical methods must be used (see Section 55) However, statistical models not always have to be used In static interference situations, eg.

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