MAT2680 Differential Equations, FA2013

active 12 years, 4 months ago

Open

This Course is OPEN.

Professor(s)

Ezra Halleck

Department

Mathematics

Course Code

MAT 2680

Semester / Year

Fall 2013

Course Description

A basic introduction to ordinary (not partial) differential equations. While systems are discussed, the focus is on the solution and analysis of single equations and the physical processes from which they may have originated. While many of the most common solution techniques are covered, including numerical, the emphasis is on qualitative analysis and the use of technology.

Acknowledgements

This course was created by: Ezra Halleck

Recent Discussions

Euler Equations; Regular Singular Points project !!!! Euler Equations; Regular Singular Points project !!!!

Here is an update of my project. Here is an update of my project.

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This is the final version, which includes a cleaned-up explanation and example in regards to Mesh analysis. Also attached is some rudimentary Maple code. Thanks for looking over this, it's been an enlightening project for us. Have a […] This is the final version, which includes a cleaned-up explanation and example in regards to Mesh analysis. Also attached is some rudimentary Maple code. Thanks for looking over this, it's been an enlightening project for us. Have a […]

code for improved euler’s method in maple code for improved euler’s method in maple

improved euler's method f:= (t,y)->equation entered; t0:=initial t: y0:=initial y: n:=number of terms you want; h:=step size; t:=t0: y:=y0: for i from 1 to n do k1:=f(t,y): k2:=f(t+h,y+h*k1): y:=y+h*k: t:=t+h: print(t,y); od: improved euler's method f:= (t,y)->equation entered; t0:=initial t: y0:=initial y: n:=number of terms you want; h:=step size; t:=t0: y:=y0: for i from 1 to n do k1:=f(t,y): k2:=f(t+h,y+h*k1): y:=y+h*k: t:=t+h: print(t,y); od: