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Articles 7591 - 7620 of 7953
Full-Text Articles in Applied Mathematics
Augustine's Mathematical Realism, Paul J. Zwier
Augustine's Mathematical Realism, Paul J. Zwier
ACMS Conference Proceedings 1989
After a review of Philip Kitcher's argument against Mathematical Realism, this paper presents the case for Mathematical Realism by looking at the life and writings of Saint Augustine.
Beauty In Mathematics: Some Theological Implications, David L. Neuhouser
Beauty In Mathematics: Some Theological Implications, David L. Neuhouser
ACMS Conference Proceedings 1989
It may come as a surprise to some that science or mathematics could be considered beautiful, but many prominent sciences and mathematicians from around the world have made such claims. Furthermore, the beauty of mathematics and order of the universe inspired some of the greatest developments in science and mathematics. This paper examines the beauty of mathematics and what scientists and other individuals have said about the subject.
Using Writing In The Mathematics Classroom, Dr. Barbara J. Rose
Using Writing In The Mathematics Classroom, Dr. Barbara J. Rose
ACMS Conference Proceedings 1989
No abstract provided.
Mathematics Between The Lines Of Ecclesiates, Donald A. Joesphson
Mathematics Between The Lines Of Ecclesiates, Donald A. Joesphson
ACMS Conference Proceedings 1989
No abstract provided.
Writing Across The Curriculum Using Statistics, Carlos A. Pereira
Writing Across The Curriculum Using Statistics, Carlos A. Pereira
ACMS Conference Proceedings 1989
No abstract provided.
Written Assignments In College Freshman And Sophomore Mathematics Courses, Jean Alliman
Written Assignments In College Freshman And Sophomore Mathematics Courses, Jean Alliman
ACMS Conference Proceedings 1989
No abstract provided.
Mathematical Modeling In The Classroom, Jefferson Hartzler
Mathematical Modeling In The Classroom, Jefferson Hartzler
ACMS Conference Proceedings 1989
No abstract provided.
The Fourth Dimension And The Theology Of Edwin Abbot Abbott, Thomas F. Banchoff
The Fourth Dimension And The Theology Of Edwin Abbot Abbott, Thomas F. Banchoff
ACMS Conference Proceedings 1989
No abstract provided.
Schedule (1989), Association Of Christians In The Mathematical Sciences
Schedule (1989), Association Of Christians In The Mathematical Sciences
ACMS Conference Proceedings 1989
A Seventh Conference on Mathematics from a Christian Perspective
Gene B. Chase, Editor
Introduction (1989), Gene B. Chase
Introduction (1989), Gene B. Chase
ACMS Conference Proceedings 1989
A Seventh Conference on Mathematics from a Christian Perspective
Gene B. Chase, Editor
Table Of Contents (1989), Association Of Christians In The Mathematical Sciences
Table Of Contents (1989), Association Of Christians In The Mathematical Sciences
ACMS Conference Proceedings 1989
A Seventh Conference on Mathematics from a Christian Perspective
Gene B. Chase, Editor
The Fourth Dimension And The Theology Of Edwin Abbott Abbott, Thomas Banchoff
The Fourth Dimension And The Theology Of Edwin Abbott Abbott, Thomas Banchoff
ACMS Conference Proceedings 1989
This paper is a brief biography of Edwin Abbott Abbott, author of Flatland, and a sketch of the main ideas in the book. It also incorporates some personal reflections.
The Secondary Role Of Parallelism In Geometry And The Real Difference Between Euclidean And Hyperbolic Geometry, Panagiotis Pittas
The Secondary Role Of Parallelism In Geometry And The Real Difference Between Euclidean And Hyperbolic Geometry, Panagiotis Pittas
Theses
After a brief survey of the foundations of absolute geometry, we state certain definitions (that of an angle and an ordering between them) and properties (Theorem 1, lemma 1) of the absolute plane. Then. by adding the Playfair axiom (Statement E1) to the axioms of absolute geometry, we obtain the Euclidean plane. We introduce statement E2 and then we prove that it is equivalent to E1. We then reason that E2 is superior to E1 in terms of geometric content, that it expresses a characteristic property of the Euclidean plane, and we show …
Homoclinic Bifurcations With Nonhyperbolic Equilibria, Bo Deng
Homoclinic Bifurcations With Nonhyperbolic Equilibria, Bo Deng
Department of Mathematics: Faculty Publications
A general geometric approach is given for bifurcation problems with homoclinic orbits to nonhyperbolic equilbrium points of ordinary differential equations. It consists of a special normal form called admissible variables, exponential expansion, strong A-lemma, and Lyapnunov- Schmidt reduction for the Poincare maps under Sil'nikov variables. The method is based on the Center Manifold Theory, the contraction mapping principle, and the Implicit Function Theorem.
Some Estimates For Finite Difference Approximations, José-Luis Menaldi
Some Estimates For Finite Difference Approximations, José-Luis Menaldi
Mathematics Faculty Research Publications
Some estimates for the approximation of optimal stochastic control problems by discrete time problems are obtained. In particular an estimate for the solutions of the continuous time versus the discrete time Hamilton-Jacobi-Bellman equations is given. The technique used is more analytic than probabilistic.
Specified Subgraphs And Subgraph-Defined Parameters In Graphs, Karen S. Holbert
Specified Subgraphs And Subgraph-Defined Parameters In Graphs, Karen S. Holbert
Dissertations
No abstract provided.
Nonnegative Solutions To A Semilinear Dirichlet Problem In A Ball Are Positive And Radially Symmetric, Alfonso Castro, Ratnasingham Shivaji
Nonnegative Solutions To A Semilinear Dirichlet Problem In A Ball Are Positive And Radially Symmetric, Alfonso Castro, Ratnasingham Shivaji
All HMC Faculty Publications and Research
We prove that nonnegative solutions to a semilinear Dirichlet problem in a ball are positive, and hence radially symmetric. In particular, this answers a question in [3] where positive solutions were proven to be radially symmetric. In section 4 we provide a sufficient condition on the geometry of the domain which ensures that nonnegative solutions are positive in the interior.
Turnpike Structures For Optimal Maneuvers, Arthur T. Benjamin
Turnpike Structures For Optimal Maneuvers, Arthur T. Benjamin
All HMC Faculty Publications and Research
This dissertation is concerned with problems of optimally maneuvering a collection of objects ("pieces") from one location to another, subject to various restrictions on the allowable movements. We illustrate and prove that when the "distance" from the origin to the destination is large, and the movement rules and environment satisfy certain "homogeneity" properties, there exist near-optimal trajectories with very special (turnpike) structure.
These results are obtained by representing the problem through a configuration graph. Here, we have a node for each configuration and an arc for every "different" legal move. Each arc is endowed with a scalar weight …
Report On The Application Of An Evapotranspiration Equation To The Waca Dome, P R. Scott
Report On The Application Of An Evapotranspiration Equation To The Waca Dome, P R. Scott
Resource management technical reports
No abstract provided.
Viscous Cross-Waves: An Analytical Treatment, Andrew J. Bernoff, L. P. Kwok, Seth Lichter
Viscous Cross-Waves: An Analytical Treatment, Andrew J. Bernoff, L. P. Kwok, Seth Lichter
All HMC Faculty Publications and Research
Viscous effects on the excitation of cross‐waves in a semi‐infinite box of finite depth and width are considered. A formalism using matched asymptotic expansions and an improved method of computing the solvability condition is used to derive the relative contributions of the free‐surface, sidewall, bottom, and wavemaker viscous boundary layers. This analysis yields an expression for the damping coefficient previously incorporated on heuristic grounds. In addition, three new contributions are found: a viscous detuning of the resonant frequency, a slow spatial variation in the coupling to the progressive wave, and a viscous correction to the wavemaker boundary condition. The wavemaker …
Augustine’S Mathematical Realism, Paul Zwier
Augustine’S Mathematical Realism, Paul Zwier
ACMS Journal 2004
This paper begins by outlining an argument advanced against mathematical realism by Philip Kitcher. It then sketches the life and work of the great Christian philosopher and theologian, Augustine of Hippo. It discusses Augustine’s view that there exist eternal ideas in the mind of God that God used as templates in his creation of material objects. Among these are ideas about numbers and other mathematical objects. It also discusses Augustine’s understanding of how human beings have access to such ideas. It concludes with a discussion of some possible objections to Augustine’s perspective.
The Fourth Dimension And The Theology Of Edwin Abbott Abbott, Thomas Banchoff
The Fourth Dimension And The Theology Of Edwin Abbott Abbott, Thomas Banchoff
ACMS Journal 2004
This paper is a brief biography of Edwin Abbott Abbott, author of Flatland, and a sketch of the main ideas in the book. It also incorporates some personal reflections.
On Asymptotic Behavior Of Stopping Time Problems, Jose Luis Menaldi, Maurice Robin
On Asymptotic Behavior Of Stopping Time Problems, Jose Luis Menaldi, Maurice Robin
Mathematics Faculty Research Publications
No abstract provided.
Pixley-Roy Hyperspaces Of Ω-Graphs, Joe Mashburn
Pixley-Roy Hyperspaces Of Ω-Graphs, Joe Mashburn
Mathematics Faculty Publications
The techniques developed by Wage and Norden are used to show that the Pixley-Roy hyperspaces of any two ω-graphs are homeomorphic. The Pixley-Roy hyperspaces of several subsets of Rn are also shown to be homeomorphic.
On The Existence And Symmetry Properties Of Finite Total Mass Solutions Of The Matukuma Equation, The Eddington Equation And Their Generalizations, Yi Li, Wei-Ming Ni
On The Existence And Symmetry Properties Of Finite Total Mass Solutions Of The Matukuma Equation, The Eddington Equation And Their Generalizations, Yi Li, Wei-Ming Ni
Mathematics and Statistics Faculty Publications
No abstract provided.
On Vector Sequence Transforms And Acceleration Techniques, Steven L. Hodge
On Vector Sequence Transforms And Acceleration Techniques, Steven L. Hodge
Mathematics & Statistics Theses & Dissertations
This dissertation is devoted to the acceleration of convergence of vector sequences. This means to produce a replacement sequence from the original sequence with higher rate of convergence.
It is assumed that the sequence is generated from a linear matrix iteration xi+ i = Gxi + k where G is an n x n square matrix and xI+1 , xi,and k are n x 1 vectors. Acceleration of convergence is obtained when we are able to resolve approximations to low dimension invariant subspaces of G which contain large components of the error. When …
Weak Bipolarizable Graphs, Stephan Olariu
Weak Bipolarizable Graphs, Stephan Olariu
Computer Science Faculty Publications
We characterize a new class of perfectly orderable graphs and give a polynomial-time recognition algorithm, together with linear-time optimization algorithms for this class of graphs.
Effect Of Computer Graphics Use On Student Understanding Of Calculus Concepts, Charlene E. Beckmann
Effect Of Computer Graphics Use On Student Understanding Of Calculus Concepts, Charlene E. Beckmann
Dissertations
Student understanding of selected calculus concepts as developed through use of a Cartesian coordinate graphical representation system were investigated. Subjects (N = 163) enrolled in first-semester calculus sections at Western Michigan University participated in one of four treatment conditions: Graphics (G), exposure to a computer-graphically-developed conceptual course; Graphics Plus (G+), exposure to the same course as G subjects plus provision of computer graphics software and related supplemental assignments; Standard 1 (S1), exposure to a graphically-developed, conceptual course; and Standard 2 (S2), exposure to a traditional skill-oriented course.
Two investigations were undertaken. In Investigation 1, comparisons were made between G and …
On The Numerical Approximations Of An Optimal Correction Problem, M. C. Bancora-Imbert, P. L. Chow, J. L. Menaldi
On The Numerical Approximations Of An Optimal Correction Problem, M. C. Bancora-Imbert, P. L. Chow, J. L. Menaldi
Mathematics Faculty Research Publications
The numerical solution of an optimal correction problem for a damped random linear oscillator is studied. A numerical algorithm for the discretized system of the associated dynamic programming equation is given. To initiate the computation, we adopt a numerical scheme derived from the deterministic version of the problem. Next, a correction-type algorithm based on a discrete maximum principle is introduced to ensure the convergence of the iteration procedure.
The Centrality Of Mathematics In The History Of Western Thought, Judith V. Grabiner
The Centrality Of Mathematics In The History Of Western Thought, Judith V. Grabiner
Pitzer Faculty Publications and Research
This article explores the interplay of mathematics and philosophy in Western thought as well as applications to other fields.