Mathematics Projects, Dissertation, Thesis, Research Papers, Maths Examples, Working Papers, Resources and Information
The topic of this thesis is computation of Mass waveforms, and we consider a number of different cases: Congruence subgroups of the modular group and Dirichlet characters (chapter 1); congruence subgroups and general multiplier systems and real weight (chapter 2); and noncongruence
The special affine group of Fp^2, p an odd prime, denoted Qd(p), plays an important role in the search for free actions by finite groups on products of spheres. The mod-p and integral cohomology rings of Qd(p) are computed and, as an
Statistical analysis of data from rivers deals with time series which are dependent, e.g., on climatic and seasonal factors. For example, it is a well-known fact that the load of substances in rivers can be strongly dependent on the runoff. It is
Value at Risk (VaR) as a branch of risk management has been at the centre of attention of financial managers during past few years, especially after the financial crises in 90’s. And now, after the market failure in 2008, the demand for
In this master’s thesis, hidden Markov models (HMM) are evaluated as a tool for forecasting movements in a currency cross. With an ever increasing electronic market, making way for more automated trading, or so called algorithmic trading, there is constantly a need
Grobner basis theory has been applied to the problem of graph coloring with novel results. A graph on n vertices is represented by a polynomial in n variables with degree equal to the number of edges in the graph. In the polynomial
In 1989 Jun Kigami made an analytic construction of a Laplacian on the Sierpiński gasket, a construction that he extended to post critically finite fractals. Since then, this field has evolved into a proper theory of analysis on fractals. The new results
This dissertation deals with aspects of axiomatization, intuition and visualization in the history of mathematics. Particular focus is put on the end of the 19th century, before David Hilbert’s (1862–1943) work on the axiomatization of Euclidean geometry. The thesis consists of three
The constant K in (3) is independent of f. Typically, we have m = 2, and the spaces involved are weighted Lebesgue spaces. Thus, for example, in (2),X = L1(R+, dx), A1 = L2(R+, dx) and A2 = L2(R+, x2 dx).It should
In this thesis we study the standard probabilistic model for hashing with linear probing. The main purpose is to determine the asymptotic distribution for the maximum displacement. Depending on the ratio between the number of items and the number of cells, there