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Articles 1 - 5 of 5
Full-Text Articles in Harmonic Analysis and Representation
Contributions To The Teaching And Learning Of Fluid Mechanics, Ashwin Vaidya
Contributions To The Teaching And Learning Of Fluid Mechanics, Ashwin Vaidya
Department of Mathematics Faculty Scholarship and Creative Works
This issue showcases a compilation of papers on fluid mechanics (FM) education, covering different sub topics of the subject. The success of the first volume [1] prompted us to consider another follow-up special issue on the topic, which has also been very successful in garnering an impressive variety of submissions.
As a classical branch of science, the beauty and complexity of fluid dynamics cannot be overemphasized. This is an extremely well-studied subject which has now become a significant component of several major scientific disciplines ranging from aerospace engineering, astrophysics, atmospheric science (including climate modeling), biological and biomedical science …
Perceiving Mathematics And Art, Edmund Harriss
Perceiving Mathematics And Art, Edmund Harriss
Mic Lectures
Mathematics and art provide powerful lenses to perceive and understand the world, part of an ancient tradition whether it starts in the South Pacific with tapa cloth and wave maps for navigation or in Iceland with knitting patterns and sunstones. Edmund Harriss, an artist and assistant clinical professor of mathematics in the Fulbright College of Arts and Sciences, explores these connections in his Honors College Mic lecture.
Mathematical Rebuses, Florentin Smarandache
Mathematical Rebuses, Florentin Smarandache
Branch Mathematics and Statistics Faculty and Staff Publications
No abstract provided.
Metode De Calcul În Analiza Matematică, Florentin Smarandache, C. Dumitrescu
Metode De Calcul În Analiza Matematică, Florentin Smarandache, C. Dumitrescu
Branch Mathematics and Statistics Faculty and Staff Publications
No abstract provided.
Transient Solutions For Field Propagated By An Electric Source In A Perfectly Conducting Cone, Jon A. Sholberg
Transient Solutions For Field Propagated By An Electric Source In A Perfectly Conducting Cone, Jon A. Sholberg
All Master's Theses
This paper makes use of the results of the doctoral thesis written by Professor K. Gamon entitled "The propagation of waves and pulses in the presence of conical structures." The use of such results is made by considering the expression for the field of a cone due to a ring source excitation and then obtaining the solution of a new field propagated by a given pulse.
Also, the electric and magnetic components for these new fields are derived along with the expression for the radiated energy.