Copyright © 1998 TELOS/Springer-Verlag.
The following listing contains a complete index of all articles, columns and special features that have appeared in Mathematica in Education and Research in the current Volume (Vol. 7). Back issue orders are subject to availability and can be obtained by contacting the publisher. In addition, selected articles and issues are available from MathSource, either in notebook form or as PostScript files. These files are available for all platforms that support the notebook versions and those platforms that have PostScript printers and/or viewers.

A R T I C L E S
The Design of Synchrotron Accelerators, by Rui Alves-Pires of Instituto Superior Ticnico and Rui Dilão of Universidade Independente. pp. 6-11.

Dynamic Hedging Strategies, by Simon Benninga of Tel-Aviv University and Zvi Wiener of Hebrew University. pp. 12-16

Using Mathematica to Understand the Computer Proof of the Robbins Conjecture, by Branden Fitelson of University of Wisconsin-Madison. pp. 17-26.

A Mathematica Introduction to Simple Linear Regression, by Evan Fisher of Lafayette College. pp. 27-30.

C O L U M N S
Cellular Automata Explorations. Introduction to a New Series by Richard J. Gaylord of the University of Illinois at Urbana-Champaign and Louis J. D'Andria of Wolfram Research, Inc.. p. 31.

How and Why? Mathematica Techniques by Allan Hayes. pp. 32-36.

MathSource Reviews. Snooker on a Lemniscate. Edited by Matthew M. Thomas of Washington University of St. Louis. pp. 37-42.

Mathematica Pearls. Problems and Solutions. Edited by Don Piele of the University of Wisconsin. pp. 43-45.

Programming Tips. An April Fool's Hoax, by Stan Wagon of Macalester University. pp. 46-52.

Book Reviews. Mathematica in Theoretical Physics and Matematika es Mathematica, by Jose A. Rial of the Wave Propagation Laboratory at the University of North Carolina and Gyorgy Kiralyfalvi of the Center for Computational Mechanics at Washington University in St. Louis. pp. 53-55.

A R T I C L E S
Stability of Polynomials, by János Tóth of Agricultural University Páter, László Szili of Loránd Eötvös University, and András Zachár of Agricultural University Páter. pp. 5-12.

Term Structure of Interest Rates, by Simon Benninga of Tel-Aviv University and Zvi Wiener of Hebrew University. pp. 13-21.

Inverse Iteration Algorithms for Julia Sets, by Mark McClure of University of North Carolina at Asheville. pp. 22-28.

Linear Transformations for Beginners, by Roberto E. Caligaris, Georgina B. Rodríguez, and Marta G. Caligaris. All authors are affiliated with Grupo Informática Educativa Facultad Regional San Nicolás Universidad Tecnológica Nacional. pp. 29-33.

C O L U M N S
Cellular Automata Explorations. New Series Will Begin with the Next Issue, by Richard J. Gaylord of the University of Illinois at Urbana-Champaign and Louis J. D'Andria of Wolfram Research, inc. p. 34.

Students & Mathematica. Using the Laplace Transform To Compute the Matrix Exponential. by William Harris and Hubertus von Bremen of University of Southern California, edited by Leon M. Hall. pp. 35-36.

How and Why? Mathematica Techniques. by Allan Hayes. pp. 37-41.

MathSource Reviews. Explosive Molecular Graphics. Edited by Matthew M. Thomas of Washington University of St. Louis. pp. 42-47.

Mathematica Pearls. Problems and Solutions. Edited by Don Piele of the University of Wisconsin. pp. 48-49.

Programming Tips. Bending Plot to Your Needs, by Stan Wagon of Macalester University. pp. 50-53.

A R T I C L E S
Playing Games with Mathematica, by Robert Cowen of Queens College and Robert Dickau of InstallShield Software Corporation. pp. 5-10.

Binomial Term Structure Models, by Simon Benninga of Tel-Aviv University and Zvi Wiener of Hebrew University. pp. 11-19.

Theory with Representation Triangles and Cubes, by Alexander Tabarrok of Ball State University. pp. 20-28.

C O L U M N S
Social Simulations. Modeling a Society of Mobile Heterogeneous Individuals, by Richard J. Gaylord of the University of Illinois at Urbana-Champaign and Louis J. D'Andria of Wolfram Research, Inc. pp. 29-34.

How and Why? Mathematica Techniques by Allan Hayes. pp. 35-41.

MathSource Reviews. The Black-Scholes Equation for European Call Options, Edited by Matthew M. Thomas of Washington University of St. Louis. pp. 42-46.

Mathematica Pearls. Problems and Solutions. Edited by Don Piele of the University of Wisconsin. pp. 47-50.

Mathematica in Action. The Traveling Salesman and the Turtle, by Stan Wagon of Macalester University. pp. 51-56.

A R T I C L E S
Teaching Great Ideas of Mathematics with Mathematica, by Alkiviadis G. Akritas and Zamir Bavel of the University of Kansas. pp. 5-14.

If Lie Had Known About Mathematica, by Gerd Baumann. pp. 15-28.

One Mile Wide and One Inch Deep: Giving the Secondary Mathematics Curriculum More Depth with Mathematica, by Kurt Peckman of Wolfram Research, Inc.. pp. 29-38.

Value-at-Risk (VaR), by Simon Benninga of Tel-Aviv University and Zvi Wiener of Hebrew University. pp. 39-45.

Exploring Artlandia, by Igor Bakshee of Wolfram Research, Inc. and Artlandia. pp. 46-55.

C O L U M N S
Social Simulations. Modeling a Society of Mobile Heterogeneous Individuals, by Richard J. Gaylord of the University of Illinois at Urbana-Champaign and Louis J. D'Andria of Wolfram Research, Inc. pp. 56-60.

How and Why? Mathematica Techniques by Allan Hayes pp. 61-66.

Solving the Laplace Equation Edited by Matthew M. Thomas of Washington University of St. Louis. pp. 67-71.

Mathematica Pearls. Problems and Solutions. Edited by Don Piele of the University of Wisconsin. pp. 72-76.

Mathematica in Action. Check your Answers... But How? by Rob Knapp of Wolfram Research, Inc. and Stan Wagon of Macalester University. pp. 76-85.

Back to Mathematica in Education and Research Home Page