Numerical Mathematics A
Code  Completion  Credits  Range  Language 

E01A049  ZK  2  0P+0C 
 Lecturer:
 Tutor:
 Supervisor:
 Department of Technical Mathematics
 Synopsis:

Numerical solution of linear and nonlinear systems. Basics of interpolation and approximation of functions, least squares method. Numerical solution of ordinary differential equations. Solution od basic linear partial differential equations usinf finite differences method.
 Requirements:
 Syllabus of lectures:

Systems of linear equations, direct and iterative methods. Nonlinear systems, Newton method. Polynomial interpolation, spline interpolation. Least squares method approximation. RungeKutta type methods for solution of initial value probles for systems of ordinary differential equations. Boundary value problems for 2nd order ordinary differential equations. Method of finite differences for basic types of linear 2nd order partial differential equations.
 Syllabus of tutorials:

Systems of linear equations, direct and iterative methods. Nonlinear systems, Newton method. Polynomial interpolation. Least squares method approximation. RungeKutta type methods for solution of initial value probles for systems of ordinary differential equations. Boundary value problems for 2nd order ordinary differential equations. Method of finite differences for basic types of linear 2nd order partial differential equations.
 Study Objective:
 Study materials:
 Note:
 Further information:
 No timetable has been prepared for this course
 The course is a part of the following study plans:

 12 74 79 00 BTZSI 2012 A  prezenční anglicky (compulsory course in the program)