
FirstOrder Degree Linear Differential Equations (Integration factor Ig=x^a*y^b) (Update: 230607) 1.0 File ID: 79205 


 FirstOrder Degree Linear Differential Equations (Integration factor Ig=x^a*y^b) (Update: 230607) 1.0 License: Shareware File Size: 10.0 KB Downloads: 5
Submit Rating: 



FirstOrder Degree Linear Differential Equations (Integration factor Ig=x^a*y^b) (Update: 230607) 1.0 Description 

Description: Firstorderdegree linear differential and nonhomogeneous equation's solution possible the unknown integration multipler technique. Also, this simple technique's depend both sides of original homogeneous differential equation. The solution is slightly and more complicated if this integration into special form to be very complex. In this application's selected Ig=x^a.y^b integration multiplier technique for nonhomogeneous form.
[SYNTAX]
DIfactor( [ f1(x,y) , f2(x,y)] , flag )
f1(x,y) : Nonhomogeneous differential equation's M(x,y) function f2(x,y) : Nonhomogeneous differential equation's N(x,y) function flag : If flag=1 than solution be perceive application else small solution
General differential equation's [M(x,y)]dx + [N(x,y)]dy = 0
[EXAMPLE]
[2*x^3*y^4  5*y]dx + [x^4*y^3  7*x]dy = 0
M(x,y)= f1(x,y) = [2*x^3*y^4  5*y] N(x,y)= f2(x,y) = [x^4*y^3  7*x]
Matlab sub function application
DIfactor( [2*x^3*y^4  5*y , x^4*y^3  7*x] , 1) ;
[ZIP ARCHIVE] Example1.pdf (Analytical solution) Example2.pdf Example3.pdf DIfactor.m (sub function Matlab) example.m (run sub function) example.html
[REFERENCES]
[1] Differential equations,PhD.Frank Ayres, Schaum's outline series and McGrawHill Company ,1998
[2] Mathematical handbook of formulas and tables,PhD. Murray R. Spiegel, PhD. John Liu, Second edition,McGrawHill book company,2001,ISBN:0070382034
[3] Differansiyel denklemler, Yrd.Do?.Dr. A.Ne?e Dernek, Do?.Dr.Ahmet,Dernek, Marmara university,Deniz book publisher,Istanbul,1995
License: Shareware Related: equationsphdfrank, differential, references, ayres, schaum, mcgrawhill, series, Outline, examplehtml, examplem O/S:BSD, Linux, Solaris, Mac OS X File Size: 10.0 KB Downloads: 5


More Similar Code 

This projects aims at giving to the scientific community good reasons for programming in Ruby, with a library providing, among others, fits, ordinary differential equations integration, backends for handling data, and more !
In this Matlab application was perused Jean Le Rand D'Alambert's** Reduction Method for two degree of linear differential equations and several analytical examples are compared with matlab solution applications.
**Jean d'Alembert was a...
POLYFIT3(X,Y,N,NUL,W) finds the coefficients of a polynomial P(X) of degree N that fits the data, P(X(I))~=Y(I), in a leastsquares sense. Any of the coefficients can be forced to be zero, and data can be weighted.
NUL is a vector with...
Graphical user interface (GUI) is used to solve up to two ordinary differential equations (ODEs). Results can be plotted easily. Choose between MATLAB's ode45 (nonstiff solver) or ode15s (stiffer solver).
This is primarily a teaching...
] In this application is descriptioned homogendifferential equations generally solutions with matlab symbolic tool's.
Generally homogendifferential equation's form is (where R=[d/dx] ) sum {i=1:n} [C_(i)*R^{i}].y=0
rkn86 Integrates a special system of second order ordinary differential equations of the form d^2 y/dx^2 = f(x,y), y(x0)=y0, y'(x0)=y'0 using an effectivelly 8stages RungeKuttaNystrom pair of orders 8 and 6. The method advances...
This script generates artificial spatial data using a first order spatial autoregressive process (AR1)
The process is X(i,j) = PHI*(X(i,j1)+X(i,j+1)+X(i1,j)+X(i+1,j) + error
To generate a 10x10, periodic spatial...
This function solves the linear fractionalorder differential equations (FODE) with constant coefficients. The short memory principle has not neen used here, so the length of input signal is limited to few hundred samples. The parameters of the...
FDE12 solves an initial value problem for a nonlinear differential equation of fractional order (FDE).
This is an implementation of the predictorcorrector method of AdamsBashforthMoulton described in [1]. Convergence and accuracy of...
It Solves linear homogeneous and non homogeneous differential equations with constant coefficients. The inputs and outputs are in symbolic format. You enter the symbolic differential equation and you get the answer in symbolic format. 
User Review for FirstOrder Degree Linear Differential Equations (Integration factor Ig=x^a*y^b) (Update: 230607) 
