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Variable Lebesgue Spaces and Hyperbolic Systems
Book 13 of 35: Advanced Courses in Mathematics - CRM BarcelonaSeller: Rarewaves.com USA, London, LONDO, United Kingdom
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Foliations: Dynamics, Geometry and Topology
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Nexus Network Journal 13,1
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New Essays on Leibniz Reception
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Bioelectrochemistry: General Introduction
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Applied Laplace Transforms and z-Transforms for Scientists and Engineers
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Light From the Darkness / Licht aus dem Dunkel
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Module Theory
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Add to basketPaperback. Condition: New. Thisexpositorymonographwaswrittenforthreereasons. Firstly,wewantedto present the solution to a problem posed by Wolfgang Krull in 1932 [Krull 32]. He asked whether what we now call the "Krull-SchmidtTheorem" holds for - tinianmodules. Theproblemremainedopenfor63years:itssolution,anegative answer to Krull's question, was published only in 1995 (see [Facchini, Herbera, Levy and Vamos]). ' Secondly, we wanted to present the answer to a question posed by War?eld in 1975 [War?eld 75]. He proved that every ?nitely p- sented module over a serial ring is a direct sum of uniserial modules, and asked if such a decomposition was unique. In other words, War?eld asked whether the "Krull-Schmidt Theorem" holds for serial modules. The solution to this problem, a negative answer again, appeared in [Facchini 96]. Thirdly, the - lution to War?eld's problem shows interesting behavior, a rare phenomenon in the history of Krull-Schmidt type theorems. Essentially, the Krull-Schmidt Theorem holds for some classes of modules and not for others.When it does hold, any two indecomposable decompositions are uniquely determined up to a permutation, and when it does not hold for a class of modules, this is proved via an example. For serial modules the Krull-Schmidt Theorem does not hold, but any two indecomposable decompositions are uniquely determined up to two permutations. We wanted to present such a phenomenon to a wider ma- ematical audience.
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Problem-Solving Methods in Combinatorics
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Variable Lebesgue Spaces and Hyperbolic Systems
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Funktionentheorie
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The Navier-Stokes Equations
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Foliations: Dynamics, Geometry and Topology
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The Navier-Stokes Equations
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US$ 74.20
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US$ 78.29
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Conservation of Endangered Freshwater Fish in Europe
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Proofs of the Cantor-Bernstein Theorem
Book 14 of 29: Science Networks. Historical StudiesSeller: Rarewaves.com USA, London, LONDO, United Kingdom
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US$ 84.39
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The Apprenticeship of a Mathematician
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Add to basketPaperback. Condition: New. Softcover reprint of the original 1st ed. 1992.
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US$ 93.60
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Add to basketPaperback. Condition: New. Thisexpositorymonographwaswrittenforthreereasons. Firstly,wewantedto present the solution to a problem posed by Wolfgang Krull in 1932 [Krull 32]. He asked whether what we now call the "Krull-SchmidtTheorem" holds for - tinianmodules. Theproblemremainedopenfor63years:itssolution,anegative answer to Krull's question, was published only in 1995 (see [Facchini, Herbera, Levy and Vamos]). ' Secondly, we wanted to present the answer to a question posed by War?eld in 1975 [War?eld 75]. He proved that every ?nitely p- sented module over a serial ring is a direct sum of uniserial modules, and asked if such a decomposition was unique. In other words, War?eld asked whether the "Krull-Schmidt Theorem" holds for serial modules. The solution to this problem, a negative answer again, appeared in [Facchini 96]. Thirdly, the - lution to War?eld's problem shows interesting behavior, a rare phenomenon in the history of Krull-Schmidt type theorems. Essentially, the Krull-Schmidt Theorem holds for some classes of modules and not for others.When it does hold, any two indecomposable decompositions are uniquely determined up to a permutation, and when it does not hold for a class of modules, this is proved via an example. For serial modules the Krull-Schmidt Theorem does not hold, but any two indecomposable decompositions are uniquely determined up to two permutations. We wanted to present such a phenomenon to a wider ma- ematical audience.
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US$ 143.05
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US$ 160.80
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Basel in Bildern / Bâle en Images / Basel in Pictures
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Add to basketPaperback. Condition: New. 6. Auflage 1951.
