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On The Trigonometric Developments Of Certain Doubly Periodic Functions Of The Second Kind, M. A. Basoco
On The Trigonometric Developments Of Certain Doubly Periodic Functions Of The Second Kind, M. A. Basoco
Department of Mathematics: Faculty Publications
The class of meromorphic functions which satisfy periodicity relations of the form (1) ƒ(z + 2ωl) = c1f(z), f(z + 2ω2) = c2f{z), where the multipliers c1 and c2 are independent of z, and ωl/ω2 is a complex number with non-vanishing imaginary part, has been named by Hermite doubly periodic of the second kind. It is possible to make the study of these functions depend on others of the same type, but such that one of the multipliers, say cl, is unity. In what follows …
Problem-Solving In Arithmetic, Eva M. Acker
Problem-Solving In Arithmetic, Eva M. Acker
Bachelors’ Theses
For a century arithmetic has been a popular subject in the elementary schools, and has consumed more time than any other subject. The war had an effect in reducing this time on arithmetic, largely due to the war-time emphasis on health, food production, back-of-the-line morale, and kindred subjects. More recently, school activities and playground work have come in for a reasonable share of the school time. The Twenty-ninth Yearbook recognizes the child as the center of interest, and the final criterion of all values being the effect any technique of teaching or any content of instruction has on the child. …
Development Of Geometry And Its Assistance In Promoting Society, Nelson Jean
Development Of Geometry And Its Assistance In Promoting Society, Nelson Jean
Electronic Thesis and Dissertation
Geometry, the science of space and its relations which exist between its various elements, linear, superficial and solid, develops and helps society.
Development Of Geometry And Its Assistance In Promoting Society, Nelson Jean
Development Of Geometry And Its Assistance In Promoting Society, Nelson Jean
Electronic Thesis and Dissertation
No abstract provided.
The Practical Evaluation Of Resultants, T. A. Pierce
The Practical Evaluation Of Resultants, T. A. Pierce
Department of Mathematics: Faculty Publications
The purpose of the present note is to give a practical method of evaluating the resultant of two equations. The method is particularly effective when the degree of one of the equations is high while that of the other is low. Use will be made of certain results in the theory of matrices.