Numerical solution of partial differential equations

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SUMMARY

The discussion focuses on the numerical solution of partial differential equations (PDEs), specifically highlighting the Crank-Nicolsen procedure as a key method. Participants seek resources that provide comprehensive treatment of this topic. The book "Applied Numerical Methods" by Luther, Carnahan, and Wilkes is recommended as a valuable reference for understanding these numerical techniques.

PREREQUISITES
  • Understanding of partial differential equations (PDEs)
  • Familiarity with numerical methods for solving PDEs
  • Knowledge of the Crank-Nicolsen procedure
  • Basic programming skills for implementing numerical algorithms
NEXT STEPS
  • Research the Crank-Nicolsen method in detail
  • Explore numerical stability and convergence in PDE solutions
  • Learn about alternative numerical methods for PDEs, such as finite difference and finite element methods
  • Study practical applications of PDEs in engineering and physics
USEFUL FOR

Students, researchers, and professionals in applied mathematics, engineering, and computational science who are interested in numerical methods for solving partial differential equations.

nbann5000
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can anyone direct me to a website that gives adequate treatment of the numerical solution of partial differential equations, especially pertaining to problems which involve the use of the Crank-Nicolsen procedure?
 
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nbann5000 said:
can anyone direct me to a website that gives adequate treatment of the numerical solution of partial differential equations, especially pertaining to problems which involve the use of the Crank-Nicolsen procedure?
Applied Numerical Methods, Luther, Carnahan, and Wilkes
 

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