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CSCI-6840: Numerical Solution of Partial Differential Equations
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Numerical Solution of Partial Differential Equations
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CSCI-6840
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Numerical methods and analysis for linear and nonlinear PDEs with applications from heat conduction, wave propagation, solid and fluid mechanics, and other areas. Basic concepts of stability and convergence (Lax equivalence theorem, CFL condition, energy methods). Methods for parabolic problems (finite differences, method of lines, ADI, operator splitting), methods for hyperbolic problems (vector systems and characteristics, dissipation and dispersion, shocks capturing and tracking schemes), methods for elliptic problems (finite difference and finite volume methods).
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4 credits
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Cross-listed with:
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< a class = "course-pill" href = "MATH-6840.html" > MATH-6840 Numerical Solution of Partial Differential Equations< / a >
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none
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Num Solution Of Par Diff Eq (4c)
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Seats Taken: 2/10
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Num Solution Of Par Diff Eq (4c)
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< ul class = "prof-list" >
< li > Jeffrey William Banks< / li >
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< span class = "course-capacity" >
Seats Taken: 2/10
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Num Solution Of Par Diff Eq (4c)
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< li > Jeffrey William Banks< / li >
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Seats Taken: 2/10
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Num Solution Of Par Diff Eq (4c)
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Seats Taken: 2/40
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Num Solution Of Par Diff Eq (4c)
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< ul class = "prof-list" >
< li > William Douglas Henshaw< / li >
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Seats Taken: 1/40
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< td class = "term fall not-offered" >
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Num Solution Of Par Diff Eq (4c)
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< ul class = "prof-list" >
< li > Jeffrey William Banks< / li >
< / ul >
< span class = "course-capacity" >
Seats Taken: 1/12
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Num Solution Of Par Diff Eq (4c)
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< li > Donald W Schwendeman< / li >
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< span class = "course-capacity" >
Seats Taken: 1/30
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