Bibliography

Ascher, U.M., Petzold, L.R. Computer methods for ordinary differential equations and differential-algebraic equations. Philadelphia: SIAM; 1998.

Butcher, J.C. The numerical analysis of ordinary differential equations: Runge-Kutta and general linear methods. John Wiley & Sons; 1987.

Chonacky, N., 3Ms For Instruction, Computing in Science & Engineering May/June, 2005.

Chonacky, N., 3Ms For Instruction Part 2, Computing in Science & Engineering July/August, 2005.

Dormand, J.R. Numerical methods for differential equations. CRC Press; 1996.

Eaton, J., Ten Years of Octave – Recent Developments and Plans for the Future, Technical report number 2003-01, Texas-Wisconsin Modeling and Control Consortium.

Eclipse website: http://www.eclipse.org.

Faddeev, D.K., Faddeeva, V.N. Computational methods of linear algebra. San Francisco: W. H. Freeman; 1963.

GnuPlot project website: http://www.gnuplot.info.

Godunov, S.K., Ryabenkii, V.S. Differential schemes: an introduction to the underlying theory. Elsevier Science; 1987.

Greenbaum, A. Iterative methods for solving linear systems. Philadelphia: SIAM; 1997.

Hageman, L.A., Young, D.M. Applied iterative methods. Academic Press; 1981.

Hairer, E., Nørsett, S.P., Wanner, G. Solving ordinary differential equations I. Springer-Verlag; 1987.

Hairer, E., Wanner, G. Solving ordinary differential equations II. Springer-Verlag; 1991.

Hall G., Watt J.M., eds. Modern numerical methods for ordinary differential equations. Oxford: Clarendon Press, 1976.

Hudak, D.E., Developing a Computational Science IDE for HPC Systems. Third International Workshop on Software Engineering for High Performance Computing Applications, 2007.

Johnson, G., LabVIEW Graphical Programming: Practical Applications in Instrumentation and Control, McGraw-Hill, ISBN: 007032915X.

Kelly, C.T. Iterative methods for linear and nonlinear equations. Philadelphia: SIAM; 1995.

Kiusalaas, J. Numerical Methods in Engineering with Python. Cambridge University Press; 2005.

Lambert, J.D. Computational methods in ordinary differential equations. John Wiley & Sons; 1973.

Lambert, J.D. Numerical methods for ordinary differential systems: the initial value problem. John Wiley & Sons; 1991.

Luszczek, P., Design of Interactive Environment for Numerically Intensive Parallel Linear Algebra Calculations March. Lecture Notes in Computer Science 3039. Springer-Verlag, Berlin-Heidelberg, 2004.

Matlab website: http://www.mathworks.com.

numEclipse project: http://www.numEclipse.org.

Parlett, B.N. The symmetric eigenvalue problem. Prentice Hall; 1980.

Pires, P., Free/open source software: An alternative for engineering students. 32nd ASEE/IEEE Frontiers in Education Conference, November 6–9, 2002, Boston, MA. PLPlot, 2002 http://plplot.sourceforge.net [website:].

Späth, H. One-dimensional spline interpolation algorithms. Massachusetts: A.K. Peters; 1995.

Spitaleri, R. A scientific computing environment for differential field simulation. Mathematics and Computers in Simulation. 2003; 63:79–91.

Traub, J.F. Iterative methods for the solution of equations. Prentice Hall; 1964.

Young, D.M. Iterative solution of large linear systems. Academic Press; 1971.

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