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An examination of major works for wind band: “National emblem march” by Edwin Eugene Bagley ed. by Frederick Fennell, “On an American spiritual” by David Holsinger, “Portraits” by Jim Colonna, “Serenade, Op. 22 (c)” by Derek Bourgeois.Bistline, Michael E. January 1900 (has links)
Master of Music / Department of Music / Frank C. Tracz / The following report is an in depth research and analysis project based on the graduation requirement for a Masters in Music Degree from Kansas State University. The product of this project was a conducting recital performed by Michael E. Bistline with the Union High School Concert Band. This performance was held on May 5, 2009 in Matt Auditorium at Union High School. The repertoire included National Emblem March by E.E. Bagley/edited by Frederick Fennell, On An American Spiritual by David Holsinger, Portraits by Jim Colonna, and Serenade Op. 22 (c) by Derek Bourgeois. The theoretical, historical and technical analyses of this project was collected using the Unit of the Teacher Resource Guide, developed by Richard Miles and the Macro, Micro, Macro score analysis form developed by Dr. Frank Tracz. This report also includes documentation of the planning and evaluation of each rehearsal.
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Modeling a Dynamic System Using Fractional Order CalculusJordan D.F. Petty (9216107) 06 August 2020 (has links)
<p>Fractional calculus is the
integration and differentiation to an arbitrary or fractional order. The
techniques of fractional calculus are not commonly taught in engineering
curricula since physical laws are expressed in integer order notation. Dr.
Richard Magin (2006) notes how engineers occasionally encounter dynamic systems
in which the integer order methods do not properly model the physical
characteristics and lead to numerous mathematical operations. In the following
study, the application of fractional order calculus to approximate the angular
position of the disk oscillating in a Newtonian fluid was experimentally
validated. The proposed experimental study was conducted to model the nonlinear
response of an oscillating system using fractional order calculus. The
integer and fractional order mathematical models solved the differential
equation of motion specific to the experiment. The experimental results were compared to the integer order and
the fractional order analytical solutions. The fractional order
mathematical model in this study approximated the nonlinear response of the
designed system by using the Bagley and Torvik fractional derivative. The
analytical results of the experiment indicate that either the integer or
fractional order methods can be used to approximate the angular position of the
disk oscillating in the homogeneous solution. The following research was in collaboration with Dr. Richard
Mark French, Dr. Garcia Bravo, and Rajarshi Choudhuri, and the experimental
design was derived from the previous experiments conducted in 2018.</p>
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