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Micro payments : Viable technical platforms and models for a bankto provide payments on micro amountsCribäck, Kevin January 2018 (has links)
No description available.
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The Vladimirov Heat Kernel in the Program of Jorgenson-LangNilsson, Mårten January 2018 (has links)
No description available.
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Cavalieris indivisiblerAndersson, Rasmus January 2018 (has links)
No description available.
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The Riesz-Thorin Interpolation TheoremNordenfors, Oskar January 2018 (has links)
In this essay we present some elementary measure theory and some theory of Lp-spaces with the goal of proving the Riesz-Thorin interpolation theorem. / I denna uppsats presenteras grundläggande måtteori och något kring teorin om Lp-rum med målet att bevisa Riesz-Thorins interpolationssats.
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The Implicit Function TheoremVelasquez, Rafael January 2018 (has links)
In this essay we present an introduction to real analysis, with the purpose of proving the Implicit Function Theorem. Our proof relies on other well-known theorems in set theory and real analysis as the Heine-Borel Covering Theorem and the Inverse Function Theorem. / I denna uppsats ger vi en introduktion till reel analys, med syftet att bevisa den implicita funktionssatsen. Vårt bevis bygger på andra välkända satser i mängdteori och reel analys som Heine-Borels övertäckningssats och inversa funktionssatsen.
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On Singular Integral OperatorsVaktnäs, Marcus January 2018 (has links)
No description available.
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Abstract Harmonic Analysis on Locally Compact Abelian GroupsMattsson, Tobias January 2018 (has links)
No description available.
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Gauss and Jacobi Sums and the Congruence Zeta FunctionWaara, Einar January 2018 (has links)
No description available.
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The Orbit Method and Geometric QuantisationLitsgård, Malte January 2018 (has links)
No description available.
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Homogenization of Reynolds equationsEssel, Emmanuel Kwame January 2007 (has links)
This Licentiate thesis is focussed on some new questions in homogenization theory, which have been motivated by some concrete problems in tribology. From the mathematical point of view, these questions are equipped with scales of Reynolds equations with rapidly oscillating coefficients. In particular, in this Licentiate thesis we derive the corresponding homogenized (averaged) equation. We consider the Reynolds equations in both the stationary and unstationary forms to analyze the effect of surface roughness on the hydrodynamic performance of bearings when a lubricant is flowing through it. In Chapter 1 we describe the possible types of surfaces a bearing can take. Out of these, we select two types and derive the appropriate Reynolds equations needed for their analysis. Chapter 2 is devoted to the derivation of the homogenized equations, associated with the stationary forms of the compressible and incompressible Reynolds equations. We derive these homogenized equations by using the multiple scales expansion technique. In Chapter 3 the homogenized equations for the unstationary forms of the Reynolds equations are considered and some numerical results based on the homogenized equations are presented. In chapter 4 we consider the equivalent minimization problem for the unstationary Reynolds equation and use it to derive a homogenized minimization problem. Finally, we obtain both the lower and upper bounds for the derived homogenized problem. / <p>Godkänd; 2007; 20070523 (ysko)</p>
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