Titlebook: Mathematics in Industrial Problems; Part 6 Avner Friedman Book 1994 Springer-Verlag New York, Inc. 1994 Fuzzy.Sensor.Simulation.Transport.d

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Mathematics in Industrial Problems978-1-4613-8383-3Series ISSN 0940-6573 Series E-ISSN 2198-3224

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for these constructions is a “r-matrix”, which -in the simplest cases- is obtained by a decomposition of the underlying algebra . of Lax operators under consideration: if . = .+⊕.- with Lie subalgebras .±, then the map . given by .:=.−P− provides an instance of such a .-matrix. Here .− are the proj

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Avner Friedmanassiveness of a set and show that sets which are not very massive are re-movable. As an example we shall mention here a theorem of R.HARVEY and J. POLKING [27] dealing with the class . consisting of functions satisfying locally in U the Hölder condition with exponent .. It appears that Hausdorff mea

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Avner Friedmanend). Consequently, we will deal mostly with nonnegative solutions . 0 defined in .. An existence and uniqueness theory exists for this problem so that for every data uo we can produce an orbit {.(·,.):. > 0} which lives in .. (ℝ.) ∩ ..(ℝ.) and describes the evolution of the process. The solution is

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0940-6573 lems a partial solution is indicated briefly. The last chapter of the book contains a short description of solutions to some of the problems raised in previous 978-1-4613-8385-7978-1-4613-8383-3Series ISSN 0940-6573 Series E-ISSN 2198-3224