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Analytic Solutions for Flows Through Cascades (Hardcover, 1st ed. 2020)
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Analytic Solutions for Flows Through Cascades (Hardcover, 1st ed. 2020)
Series: Springer Theses
Expected to ship within 10 - 15 working days
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This thesis is concerned with flows through cascades, i.e. periodic
arrays of obstacles. Such geometries are relevant to a range of
physical scenarios, chiefly the aerodynamics and aeroacoustics of
turbomachinery flows. Despite the fact that turbomachinery is of
paramount importance to a number of industries, many of the
underlying mechanisms in cascade flows remain opaque. In order to
clarify the function of different physical parameters, the author
considers six separate problems. For example, he explores the
significance of realistic blade geometries in predicting
turbomachinery performance, and the possibility that porous blades
can achieve noise reductions. In order to solve these challenging
problems, the author deploys and indeed develops techniques from
across the spectrum of complex analysis: the Wiener-Hopf method,
Riemann-Hilbert problems, and the Schottky-Klein prime function all
feature prominently. These sophisticated tools are then used to
elucidate the underlying mathematical and physical structures
present in cascade flows. The ensuing solutions greatly extend
previous works and offer new avenues for future research. The
results are not of simply academic value but are also useful for
aircraft designers seeking to balance aeroacoustic and aerodynamic
effects.
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