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Articles 7771 - 7800 of 7987
Full-Text Articles in Physical Sciences and Mathematics
Stochastic Estimation Applied To The Land Speed Of Sound Record Attempt By A Rocket Car, David A. Reinholz
Stochastic Estimation Applied To The Land Speed Of Sound Record Attempt By A Rocket Car, David A. Reinholz
Theses and Dissertations
Optimal linear smoothing theory is applied to the data from the Speed of Sound record attempt of a three-wheeled rocket car on 17 December 1979. A forward-backward estimation method is used which employs a seven state forward-running extended Kalman filter and a Meditch-form backward recursive 'fixed-interval' smoothing algorithm. Data for this analysis is supplied by a longitudinal accelerometer mounted on the vehicle and tracking radar measurements of range, azimuth, and elevation. States of interest include two components of vehicle position and velocity, accelerometer time-correlated error, and radar range and azimuth bias errors. Two iterations of the forward-backward smoothing algorithm provide …
Mathematical Evaluation Of Steady, Laminar Flow By The Use Of Continuous-Wave (Cw) Doppler And Pitot Tube System, Malek Mansoor Sharif
Mathematical Evaluation Of Steady, Laminar Flow By The Use Of Continuous-Wave (Cw) Doppler And Pitot Tube System, Malek Mansoor Sharif
Loma Linda University Electronic Theses, Dissertations & Projects
Investigation, as to the usefulness of spectral analysis of the acoustical signal from the Doppler ultrasonic flowmeter, is being conducted. The purpose was to determine some of the hemodynamic influences on the spectrum. The hypothesis was that both hematocrit and pressure head influence the amplitude of the spectrum. Experiments were designed to: a) evaluate their roles on amplitude; b) derive the associated functional relationship.
Preliminary experiments revealed that: a) the accuracy of our Doppler flowmeter was satisfactory, since a very good linear relation was found between electromagnetically and Doppler derived flow; b) the relative weight of the hematocrit parameter on …
Mathematics: The Loss Of Certainty, Calvin Jongsma
Mathematics: The Loss Of Certainty, Calvin Jongsma
ACMS Conference Proceedings 1983
Morris Kline was a contentious mathematician and author, documenting (as he saw it) both the deficiencies of mid-twentieth-century reformist trends in mathematics education and formalist views of the foundations (and practice) of mathematics. This brief introduction to a discussion of Kline's 1980 book and its mixed reception by the mathematics community provides a context for assessing his ideas as part of his overall views on the nature of mathematics.
Arrogance And Humility In The Philosophy Of Mathematics, James Murdock
Arrogance And Humility In The Philosophy Of Mathematics, James Murdock
ACMS Conference Proceedings 1983
This paper explores the philosophical, sociological, and theological questions related to the field of mathematics and whether or not it is ethical to pursue when its discoveries are used for evil.
The Activitiy And Application Of Mathematics, R. S. D. Thomas
The Activitiy And Application Of Mathematics, R. S. D. Thomas
ACMS Conference Proceedings 1983
There are four so-called philosophies of mathematics that I regard as totally discredited, formalism, intuitionism, logicism, and Platonism. It is a common feature of the ism philosophies of mathematics that they do not take the application of mathematics very seriously. This paper examines a view of mathematics that takes applications seriously.
Using Mathematical Concepts To Illustrate Scriptural And Spiritual Ideas, Robert Brabenec
Using Mathematical Concepts To Illustrate Scriptural And Spiritual Ideas, Robert Brabenec
ACMS Conference Proceedings 1983
Christian mathematics faculty and students respond in differing ways to this idea of applying mathematics to Scripture, and vice-versa. Mathematics is man-made, while Scripture is inspired by God, so they should be disjoint entities. However, it is well known that the Scripture used analogies of familiar human objects and ideas in order to explain spiritual ideas. This paper discusses various mathematical concepts and how they illustrate Scriptural and spiritual ideas.
A Comparative Study Of Christian Mathematical Realism And Its Humanistic Alternatives, Paul Zwier
A Comparative Study Of Christian Mathematical Realism And Its Humanistic Alternatives, Paul Zwier
ACMS Conference Proceedings 1983
This paper explores what sort of stance a Christian should have on important mathematical questions such as realism.
Introduction (1983), Robert Brabenec
Introduction (1983), Robert Brabenec
ACMS Conference Proceedings 1983
No abstract provided.
Table Of Contents (1983), Association Of Christians In The Mathematical Sciences
Table Of Contents (1983), Association Of Christians In The Mathematical Sciences
ACMS Conference Proceedings 1983
A Fourth Conference on Mathematics from a Christian Perspective
Edited by Robert L. Brabenec, Wheaton College
An Interval Newton Method, E R. Hansen, R I. Greenberg
An Interval Newton Method, E R. Hansen, R I. Greenberg
Computer Science: Faculty Publications and Other Works
We introduce an interval Newton method for bounding solutions of systems of nonlinear equations. It entails three subalgorithms. The first is a Gauss-Seidel-type step. The second is a real (noninterval) Newton iteration. The third solves the linearized equations by elimination. We explain why each subalgorithm is desirable and how they fit together to provide solutions in as little as one-third or one-quarter the time required by Krawczyk's method [7] in our implementations.
The Least Fixed Point Property For Ω-Chain Continuous Functions, Joe Mashburn
The Least Fixed Point Property For Ω-Chain Continuous Functions, Joe Mashburn
Mathematics Faculty Publications
A partially ordered set P is ω-chain complete if every countable chain (including the empty set) in P has a supremum. … Notice that an ω-chain continuous function must preserve order. P has the (least) fixed point property for ω-chain continuous functions if every ω-chain continuous function from P to itself has (least) fixed point.
It has been shown that a partially ordered set does not have to be ω-chain complete to have the least fixed point property for ω-chain continuous functions. This answers a question posed by G. Plotkin in 1978. I.I. Kolodner has shown that an ω-chain complete …
A Mathematical Model For Small Tidal Streams Capable Of Simulating Both Short-Term And Long-Term Water Quality Variations, Stephen Anthony Williams
A Mathematical Model For Small Tidal Streams Capable Of Simulating Both Short-Term And Long-Term Water Quality Variations, Stephen Anthony Williams
Dissertations, Theses, and Masters Projects
No abstract provided.
An Interval Arithmetic Newton Method For Solving Systems Of Nonlinear Equations, Ronald I. Greenberg, Eldon R. Hansen
An Interval Arithmetic Newton Method For Solving Systems Of Nonlinear Equations, Ronald I. Greenberg, Eldon R. Hansen
Computer Science: Faculty Publications and Other Works
We introduce an interval Newton method for bounding solutions of systems of nonlinear equations. It entails three sub-algorithms. The first is a Gauss-Seidel type step. The second is a real (non-interval) Newton iteration. The third solves the linearized equations by elimination. We explain why each sub-algorithm is desirable and how they fit together to provide solutions in as little as 1/3 to 1/4 the time required by a commonly used method due to Krawczyk.
Rapid Method Of Estimating The Phosphorous Sorption Capacity Of Soils, A, G.F. Griffin
Rapid Method Of Estimating The Phosphorous Sorption Capacity Of Soils, A, G.F. Griffin
Storrs Agricultural Experiment Station
No abstract provided.
Optimal Control Of Stochastic Integrals And Hamilton-Jacobi-Bellman Equations, Ii, Pierre-Louis Lions, José-Luis Menaldi
Optimal Control Of Stochastic Integrals And Hamilton-Jacobi-Bellman Equations, Ii, Pierre-Louis Lions, José-Luis Menaldi
Mathematics Faculty Research Publications
We consider the solution of a stochastic integral control problem, and we study its regularity. In particular, we characterize the optimal cost as the maximum solution of ∀v ∈ V, A(v)u ≤ ƒ(v) in D'(Ο), u = 0 on ∂Ο, u ∈ W1,∞(Ο),
where A(v) is a uniformly elliptic second order operator and V is the set of the values of the control.
Optimal Control Of Stochastic Integrals And Hamilton-Jacobi-Bellman Equations, I, Pierre-Louis Lions, José-Luis Menaldi
Optimal Control Of Stochastic Integrals And Hamilton-Jacobi-Bellman Equations, I, Pierre-Louis Lions, José-Luis Menaldi
Mathematics Faculty Research Publications
We consider the solution of a stochastic integral control problem and we study its regularity. In particular, we characterize the optimal cost as the maximum solution of ∀v ∈ V, A(v)u ≤ ƒ(v) in D'(Ο), u = 0 on ∂Ο, u ∈ W1,∞(Ο),
where A(v) is a uniformly elliptic second order operator and V is the set of the values of the control.
Evidence Of Intrinsic Double Acceptor In Gaas, Phil Won Yu, W. C. Mithel, M. G. Mier, S. S. Li, Weizhen Wang
Evidence Of Intrinsic Double Acceptor In Gaas, Phil Won Yu, W. C. Mithel, M. G. Mier, S. S. Li, Weizhen Wang
Mathematics and Statistics Faculty Publications
Acceptors present in undoped p‐type conducting GaAs have been studied with photoluminescence, temperature‐dependent Hall measurements, deep level transient spectroscopy, and spark source mass spectrometry. It is shown that p‐type conduction is due to presence of the shallow acceptor CAs and the cation antisite double acceptor GaAs. The first and second ionization energies determined for GaAs are 77 and 230 meV from the valence‐band edge.
Entropy Measure In Input-Output Analysis, Martin Zwick, Abbas Heiat
Entropy Measure In Input-Output Analysis, Martin Zwick, Abbas Heiat
Systems Science Faculty Publications and Presentations
Applications of Shannon's entropy measure to the matrices of technical and interdependence coefficients, to the final demand vector, and to other aspects of input- output tables are proposed. These entropy measures serve as indices of different types of economic diversity. The relevance of such indices for economic planning and for analyses of economic structural complexity and development is discussed.
Theology And Philosophy Of Mathematics, Russell V. Benson
Theology And Philosophy Of Mathematics, Russell V. Benson
ACMS Conference Proceedings 1981
This paper examines history and philosophy to explore the answer to the theological question of whether or not Christians should pursue the mathematical sciences.
Some Contributions Of Stanley Jaki To An Understanding Of Mathematics, Paul Devries
Some Contributions Of Stanley Jaki To An Understanding Of Mathematics, Paul Devries
ACMS Conference Proceedings 1981
This paper comments on passages from the books by Stanley L. Jaki, Science and Creation, The Relevance of Physics, and The Road to Science and The Ways to God.
Random Variables And A Sovereign God, Lloyd Montzingo
Random Variables And A Sovereign God, Lloyd Montzingo
ACMS Conference Proceedings 1981
This paper takes a brief look at the history of conflict between the concepts of chance and divine activity. After reviewing some evidence for randomness in the universe, present philosophical and theological views from four different scientists on this subject are presented. The discussion concludes with some questions and observations concerning those questions.
A Response To Professor Poythress’S “Science As Allegory”, Paul Devries
A Response To Professor Poythress’S “Science As Allegory”, Paul Devries
ACMS Conference Proceedings 1981
This paper critiques some of the arguments given by Vern Sheridan Poythress in his paper, Science as Allegory, particularly about the claims that the universe is poetry and that science is poetry.
Probabilistic Ways Of Thinking, Garnet Hauger
Probabilistic Ways Of Thinking, Garnet Hauger
ACMS Conference Proceedings 1981
Events of the tiniest probabilities occur every day, and yet we tend to think of these events as unusual and even miraculous. So what should be a Christian's response to such events? Beginning with some simple concepts of probability, this paper examines the role that chance plays in our lives.
The Development Of Algebraic Structures During The Nineteenth Century, Richard Stout
The Development Of Algebraic Structures During The Nineteenth Century, Richard Stout
ACMS Conference Proceedings 1981
I remember entering the faculty lounge one day while I was in graduate school and hearing a logician chiding some of the algebraists in the room. He said, "Don't you fellows ever get tired of just plus and times?" His remark, said in jest, had more to it than he may have realized. The fact that there is structure to algebra, represented by plus and times, was a vital discovery in the nineteenth century. It would lead algebra away from a reliance on numbers to a much more formal approach, one in which many different types of algebraic structures could …
A Reaction To The Poythress Paper, Paul J. Zwier
A Reaction To The Poythress Paper, Paul J. Zwier
ACMS Conference Proceedings 1981
This paper reacts to the metaphor of Vern Sheridan Poythress’s papers, Science as Allegory, exploring what makes a good metaphor and the quality of argument it produces.
Teaching Mathematics Distinctively, Paul J. Zwier
Teaching Mathematics Distinctively, Paul J. Zwier
ACMS Conference Proceedings 1981
By examining previously used education models, Paul Zwier how he developed his current methods of teaching mathematically distinctively.
An Integration Of Integrations Of Christianity And Mathematics—A Response To Harold Heie, Gene B. Chase
An Integration Of Integrations Of Christianity And Mathematics—A Response To Harold Heie, Gene B. Chase
ACMS Conference Proceedings 1981
There are three general approaches taken to integrate Christianity and Mathematics: the applicational, the incarnation, and the philosophical. This paper discusses these views and responds to the approaches of Harold Heie.
Reality And Imagination In Mathematics And Religion, Dave Neuhouser
Reality And Imagination In Mathematics And Religion, Dave Neuhouser
ACMS Conference Proceedings 1981
What does either reality or imagination have to do with mathematics? What does either reality or imagination have to do with religion? The thesis of this paper is that mathematics and religion, both, should be closely related to reality and that imagination is essential in both areas. In fact, imagination is essential in our attempts to understand reality.
Introduction (1981), Robert Brabenec
Introduction (1981), Robert Brabenec
ACMS Conference Proceedings 1981
A Third Conference on Mathematics from a Christian Perspective
Table Of Contents (1981), Association Of Christians In The Mathematical Sciences
Table Of Contents (1981), Association Of Christians In The Mathematical Sciences
ACMS Conference Proceedings 1981
No abstract provided.