'Solution vector' presentation slideshows

Gaussian Elimination

2.6k views • 90 slides

Solving fixpoint equations

Solving fixpoint equations. Goal. Many problems in programming languages can be formulated as the solution of a set of mutually recursive equations: D: set, f,g:DxD ?D x = f( x,y ) y = g( x,y ) Examples Parsing: first/follow sets in LL(k) parsing PL semantics

248 views • 24 slides

Formal approach to dataflow analysis

Formal approach to dataflow analysis. Game plan. Finite partially-ordered set with least element: D Function f: D ? D Monotonic function f: D ? D Fixpoints of monotonic function f:D ? D Least fixpoint Solving equation x = f(x) Least solution is least fixpoint of f

268 views • 18 slides

Backtracking

Backtracking. Reading Material: Chapter 13, Sections 1, 2, 4, and 5. Coping with Hard Problems. There are three useful methodologies that could be used to cope with problems having no efficient algorithm to solve:

319 views • 15 slides

Bruce Mayer, PE Licensed Electrical & Mechanical Engineer BMayer@ChabotCollege

Engineering 43. Chp3 Nodal Analysis & MATLAB. Bruce Mayer, PE Licensed Electrical & Mechanical Engineer BMayer@ChabotCollege.edu. Last of The Hand-Soln. The .m Script File. % ENGR43_Chp3_Nodal_Analysis_MATLAB_Tutorial_0602.m % Bruce Mayer, PE % ENGR43 * 05Feb05 %

222 views • 7 slides

Numerical Examples

Numerical Examples. Example: Find the system of finite difference equations for the following problem. Steady state heat conduction through a plane wall with no internal generation. L=1. D x=0.25. 2. 3. 4. 5. m=1. x. T 5 =0. T 1 =100. Numerical Examples (cont.). MathCAD Solution.

545 views • 3 slides