COURSE | TITLE | EFF YEAR | EFF TERM | DEPARTMENT | CREDIT HOURS | ||||
MA485 | APPLIED COMPLEX VARIABLES | 2013 | 2 | Mathematical Sciences | 3.0 (BS=0.0, ET=0.0, MA=3.0) | ||||
SCOPE | |||||||||
This course presents a logical development of complex variable theory sufficient for the development and solution of a number of interesting and practical problems. Residue theory is developed and applied to problems in integration and in the solution of partial differential equations via transform techniques. Conformal mapping theory is used to solve partial differential equations for which the solution is a harmonic function satisfying prescribed boundary conditions. These classical Dirichlet-Neumann problems model phenomena arising in the study of electrostatic potential, equilibrium thermodynamics, incompressible fluids, elasticity, and other areas of continuum mechanics. | |||||||||
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SPECIAL REQUIREMENTS: | |||||||||
One special problem. |
TYPE | COURSE | EFF YEAR | EFF TERM | TRACK | RED BOOK FLG |
PRE REQUISITE | |||||
MA205 | 2003 | 1 | 1 | Y | |
MA255 | 2003 | 2 | 2 | Y | |
MA204X | 2024 | 2 | 3 | Y |
AYT | #SECT/SIZE | CPBLTY | ENRLD | WAIT | SEATS | CLOSED | DETAILS | ||
2025 - 1 | 1 | 18 | 18 | 5 | 0 | 13 | N | Hours | |
2026 - 2 | 1 | 18 | 18 | 0 | 0 | 18 | N | Hours | |
COURSE | TITLE | EFF YEAR | EFF TERM | DEPARTMENT | CREDIT HOURS | ||||
MA485 | APPLIED COMPLEX VARIABLES | 2003 | 2 | Mathematical Sciences | 3.0 (BS=0.0, ET=0.0, MA=0.0) | ||||
SCOPE | |||||||||
This course presents a logical development of complex variable theory sufficient for the development and solution of a number of interesting and practical problems. Residue theory is developed and applied to problems in integration and in the solution of partial differential equations via transform techniques. Conformal mapping theory is used to solve partial differential equations for which the solution is a harmonic function satisfying prescribed boundary conditions. These classical Dirichlet-Neumann problems model phenomena arising in the study of electrostatic potential, equilibrium thermodynamics, incompressible fluids, elasticity, and other areas of continuum mechanics. | |||||||||
|
|||||||||
SPECIAL REQUIREMENTS: | |||||||||
One special problem. |
TYPE | COURSE | EFF YEAR | EFF TERM | TRACK | RED BOOK FLG |
PRE REQUISITE | |||||
MA205 | 2003 | 1 | 1 | Y | |
MA255 | 2003 | 2 | 2 | Y |
COURSE | TITLE | EFF YEAR | EFF TERM | DEPARTMENT | CREDIT HOURS | ||||
MA485 | APPLIED COMPLEX ANALYSIS | 1973 | 1 | Mathematical Sciences | 3.0 (BS=0.0, ET=0.0, MA=0.0) | ||||
SCOPE | |||||||||
This course presents a logical development of complex variable theory sufficient for the development and solution of a number of interesting and practical problems. Residue theory is developed and applied to problems in integration and in the solution of partial differential equations via transform techniques. Conformal mapping theory is used to solve partial differential equations for which the solution is a harmonic function satisfying prescribed boundary conditions. These classical Dirichlet-Neumann problems model phenomena arising in the study of electrostatic potential, equilibrium thermodynamics, incompressible fluids, elasticity, and other areas of continuum mechanics. | |||||||||
|
|||||||||
SPECIAL REQUIREMENTS: | |||||||||
One special problem. |
TYPE | COURSE | EFF YEAR | EFF TERM | TRACK | RED BOOK FLG |
PRE REQUISITE | |||||
MA205 | 1991 | 2 | 1 | Y | |
MA205X | 1991 | 2 | 2 | Y | |
MA255 | 2000 | 2 | 3 | Y |