The aim of this course is to introduce the students to the concepts and methods of research, pharmacoepidemiology, and biostatistics through lectures, case scenarios, and case study
We are interested in a quantum mechanical system on a triply punctured two-sphere surface with hyperbolic
metric. The bound states on this system are described by the Maass cusp forms (MCFs) which are smooth square
integrable eigenfunctions of the hyperbolic Laplacian. Their discrete eigenvalues and the MCF are not known
analytically. We solve numerically using a modified Hejhal and Then algorithm, which is suitable to compute
eigenvalues for a surface with more than one cusp. We report on the computational results of some lower-lying
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