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ASYMPTOTIC AND NUMERICAL ANALYSIS OF DECOUPLED MICROTUBULE OSCILLATORS Dissertation Presented to the Faculty of the Graduate School of Cornell University in Partial Fulfillment of the Requirements
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Asymptotic and numerical analysis is the study of the behavior of mathematical functions as their input approaches certain values, as well as the use of numerical methods to approximate solutions to mathematical problems.
Researchers, mathematicians, and scientists who are working on mathematical models and algorithms that require analysis of computational efficiency may be required to file asymptotic and numerical analysis.
Asymptotic and numerical analysis are typically filled out by providing detailed explanations of the mathematical functions being analyzed, the methods used for approximation, and the results obtained from the analysis.
The purpose of asymptotic and numerical analysis is to understand the behavior of mathematical functions and to approximate solutions to mathematical problems with accuracy and efficiency.
The information reported on asymptotic and numerical analysis includes the mathematical functions being analyzed, the methods used for approximation, and the results obtained from the analysis.
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