Index Catalog // ScholarsArchive@OSU

The extension problem for functions invariant under a group

Creator:: Chang, Bai-Ching
Abstract:: Consider a transformation group G operating on a space X and a G- invariant function f defined on a G- invariant subset of X. By imposing suitable conditions on X, G, f and A, the author derives sufficient conditions for extending f invariantly to the whole space, and thus generalizing...
Resource Type:: Masters Thesis
Full Text:: f I 12 J. every T- closed A C X is also -closed. To this end let B denote the complement

The violin's sound : a mathematical exploration employing principles of continuum mechanics and numerical methods

Creator:: Gyde, Nina J.
Abstract:: This thesis explores the vibrational behavior of the main components of sound production in the violin using a continuum mechanics approach. The author provides a mathematical description of the regions in the vibrating continuum, and begins to develop a system of equations governing their behavior, focusing on the air in...
Resource Type:: Masters Thesis
Full Text:: Methods by Nina J. Cydé A THESIS submitted to Oregon State University in partial fnlfihlment of the

Real roots of polynomials : an interactive computer approach

Creator:: Moussaoui, Ahmed
Abstract:: This is an interactive, self explanatory computer program on real roots of polynomials with real coefficients. This program called POLYROOT has the double feature of tutoring and problem solving. It allows the user to enter on one line any polynomial with real coefficients. Then, the user can find : 1....
Resource Type:: Masters Thesis
Full Text:: fractions. REAL ROOTS OF POLYNOMIALS : AN INTERACTIVE COMPUTER APPROACH by Ahmed Moussaoui A THESIS

A Turing machine programming language

Creator:: Margolis, Susan Paula
Abstract:: This thesis documents a new language which facilitates the construction of Turing machines. The language translator is written in Compass and has been debugged and is available for use on the CDC 3300.
Resource Type:: Masters Thesis
Full Text:: ,...,sa) where a is the number of states and !S, are the states. Each s. = J . ( q3 ,...,qi) and the

Trihedral curves

Creator:: Ericksen, J. L. (Jerald L.), 1924-
Resource Type:: Masters Thesis
Full Text:: curvature c, and (i / c) J V, dV / dr dr, a curve of cousta.nt torsion -e. In the proof of h.i3 it was

A recursive definition of ordinal arithmetic

Creator:: Prenter, Patricia Moira, 1934-
Resource Type:: Masters Thesis
Full Text:: successor set = the natural number s (AB = the set A is similar to the set B j(fl) the (immediate

A generalized procedure for defining quotient spaces

Creator:: Lawrence, Harold G.
Resource Type:: Masters Thesis
Full Text:: of a product space and is treated in Chapter III of J. L. Kelley's, "General Topology" (2, p. 84

A predictor-corrector method for the transient motion of a nonhomogeneous incompressible, viscous fluid

Creator:: Mercier, Howard T.
Abstract:: The system of partial differential equations which governs the motion of a Newtonian fluid has been known for over a century. Yet, due to the complexity of the equations, an analytical solution is known only for a few simple geometries or a few special cases such as very slow motion....
Resource Type:: Masters Thesis
Full Text:: velocities. 25 2b. The velocities and their weights. 25 3. Cell i-1, j is a boundary cell. 26 4. An

A study of the wave equation for the dipole

Creator:: Andrews, Alfred W.
Resource Type:: Masters Thesis
Full Text:: siro e j cose A - sinO] O iflt) a forr'. permitting the nuricai calculation of .X In order to

A program for the fundamental theorum on symmetric functions

Creator:: Upatisringa, Visutdhi
Abstract:: The computation of symmetric functions can be tedious. For this reason, the object of this paper is to devise a computer program so that these symmetric functions can be handled automatically. The contribution of this investigation is a heuristic for finding the polynomials proved to exist by the Fundamental Theorem...
Resource Type:: Masters Thesis
Full Text:: al ,a . q X.X. 1 J xlx2 x3 a 2 , 6 There are several proofs of this theorem. We

ScholarsArchive@OSU

The extension problem for functions invariant under a group

The violin's sound : a mathematical exploration employing principles of continuum mechanics and numerical methods

Real roots of polynomials : an interactive computer approach

A Turing machine programming language

Trihedral curves

A recursive definition of ordinal arithmetic

A generalized procedure for defining quotient spaces

A predictor-corrector method for the transient motion of a nonhomogeneous incompressible, viscous fluid

A study of the wave equation for the dipole

A program for the fundamental theorum on symmetric functions

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