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Related Documentation (Control Design and Simulation Module)

LabVIEW 2012 Control Design and Simulation Module Help

Edition Date: June 2012

Part Number: 371894G-01

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The following documents contain information that you might find helpful as you use the LabVIEW Control Design and Simulation Module.

Note  The following resources offer useful background information on the general concepts discussed in this documentation. These resources are provided for general informational purposes only and are not affiliated, sponsored, or endorsed by National Instruments. The content of these resources is not a representation of, may not correspond to, and does not imply current or future functionality in the Control Design and Simulation Module or any other National Instruments product.
  • Åström, K., and T. Hagglund. 1995. PID controllers: theory, design, and tuning. 2d ed. ISA.
  • Balbis, Luisella. 2006. Predictive control tool kit. UKACC control, 2006. Mini symposia: 87–96.
  • Bertsekas, Dimitri P. 1999. Nonlinear programming. 2d ed. Belmont, MA: Athena Scientific.
  • Datta, A., M. T. Ho, and S. P. Bhattacharyya. 2000. Structure and synthesis of PID controllers. London: Springer-Verlag.
  • Dorf, R. C., and R. H. Bishop. 2010. Modern control systems. 12th ed. Upper Saddle River, NJ: Prentice Hall.
  • Franklin, G. F., J. D. Powell, and A. Emami-Naeini. 2009. Feedback control of dynamic systems. 6th ed. Upper Saddle River, NJ: Prentice Hall.
  • Franklin, G. F., J. D. Powell, and M. L. Workman. 1997. Digital control of dynamic systems. 3d ed. Menlo Park, CA: Addison Wesley.
  • Ho, Ming-Tzu, G. J. Silva, A. Datta, and S. P. Bhattacharyya. 2004. Real and complex stabilization: stability and performance. Proc. Of the 2004 American Control Conference 5:4126–38.
  • Keel, L. H., J. I. Rego, and S. P. Bhattacharyya. 2003. A new approach to digital PID controller design. IEEE Transactions on Automatic Control 48, no. 4.
  • Keel, L.H., and S.P. Bhattacharyya. 2002. Root counting, phase unwrapping, stability and stabilization of discrete time systems. Linear algebra and its applications 351–2:501–518.
  • Kuo, Benjamin C. 1995. Digital control systems. 2d ed. New York: Oxford University Press.
  • Loan, C.F.V. 1978. Computing integrals involving the matrix exponential, IEEE Transactions on Automatic Control, vol. 23, no. 3, pp. 395–404.
  • Nise, Norman S. 2010. Control systems engineering. 6th ed. New York: John Wiley & Sons, Inc.
  • Ogata, Katsuhiko. 1995. Discrete-time control systems. 2d ed. Englewood Cliffs, N.J.: Prentice Hall.
  • Ogata, Katsuhiko. 2009. Modern control engineering. 5th ed. Upper Saddle River, NJ: Prentice Hall.
  • Zhou, Kemin, and John C. Doyle. 1998. Essentials of robust control. Upper Saddle River, NJ: Prentice Hall.

Related Documentation for ODE and DAE Solvers

The following resources contain information about ordinary differential equation (ODE) solvers the Control Design and Simulation Module provides.

  • Ascher, U. M., and L. R. Petzold. 1998. Computer methods for ordinary differential equations and differential-algebraic equations. Philadelphia: Society for Industrial and Applied Mathematics.
  • Bogacki, P., and L. F. Shampine. 1989. A 3(2) Pair of Runge-Kutta formulas. Applied Mathematics Letters, vol. 2, no. 4, pp. 321-325.
  • Brown, Roy Leonard, and Charles William Gear. 1973. Documentation for DFASUB - A Program for the Solution of Simultaneous Implicit Differential and Nonlinear Equations. Urbana, Illinois: Department of Computer Science, University of Illinois at Urbana-Champaign.
  • Gear, C. W. 1970. The Simultaneous Numerical Solution of Differential-Algebraic Equations. Stanford, California: Stanford Linear Accelerator Center and Computer Science Department, Stanford University.
  • Gear, C. William. 1971. Numerical Initial Value Problems in Ordinary Differential Equations. New Jersey: Prentice-Hall.
  • Hairer, E. and G. Wanner. 1991. Solving Ordinary Differential Equations II, Stiff and Differential-Algebraic Problems (Springer Series in Computational Mathematics). Berlin: Springer-Verlag.
  • Hairer, Ernst, and Gerhard Wanner. Stiff differential equations solved by Radau methods. Journal of Computational and Applied Mathematics, vol. 111, no. 1-2, pp. 93-111.
  • Hairer, E., S. P. Nørsett, G. Wanner. 1993. Solving Ordinary Differential Equations I, Nonstiff Problems, (Springer Series in Computational Mathematics). 2nd ed. Berlin: Springer-Verlag.
  • Ralston, A. 1978. A First Course in Numerical Analysis. 2nd ed. New York: McGraw-Hill Inc.
  • Shampine, Lawrence F. 1994. Numerical solution of ordinary differential equations. New York: Chapman & Hall, Inc.
  • Shampine, Lawrence F., and M. K. Gordon. 1975. Computer Solution of Ordinary Differential Equations: The Initial Value Problem. New York: W. H. Freeman and Company.

 

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