User Name Remember Me? Password

 Complex Analysis Complex Analysis Math Forum

 November 15th, 2018, 02:53 PM #1 Newbie   Joined: Nov 2016 From: Aus Posts: 24 Thanks: 0 G'day all, How to solve the following equation please, (A, B, C,.. real constants, while X, Y are complex variables: knowing that the equations are determinate (applied for several inputs of data so that the number of variables=number of equations A+iB= Real [(C.Real(x)+D.Real(y)+ E.imaginary(X)+F.imaginary(Y))]+ Imaginary[ (G.Real(x)+H.Real(y)+ I.imaginary(X)+J.imaginary(Y))] ----Eq(1) AA+iBB= Real (K.Real(x)+L.Real(y)+ M.imaginary(X)+N.imaginary(Y))+ Imaginary[(Q.Real(x)+R.Real(y)+ S.imaginary(X)+T.imaginary(Y))]-----Eq(2) Two possibilities : sol-1 the real part for RS = the Real part in the LS the imaginary part for RS = the Real part in the LS noting that each real part has both real&imaginary variables A=[(C.Real(x)+D.Real(y)+ E.imaginary(X)+F.imaginary(Y))]----1 B=[(G.Real(x)+H.Real(y)+ I.imaginary(X)+J.imaginary(Y))]--2 AA= [/B](K.Real(x)+L.Real(y)+ M.imaginary(X)+N.imaginary(Y))--3 BB=[(Q.Real(x)+R.Real(y)+ S.imaginary(X)+T.imaginary(Y))]--4 OR The real parts equal the real variables, the imaginary part LS= the imaginary variables , as follows A=[(C.Real(x)+D.Real(y)+[ (G.Real(x)+H.Real(y)] B=[E.imaginary(X)+F.imaginary(Y))]+[ (I.imaginary(X)+J.imaginary(Y))] AA =(K.Real(x)+L.Real(y)+ [(Q.Real(x)+R.Real(y)] BB=[M.imaginary(X)+N.imaginary(Y))+ Imaginary[S.imaginary(X)+T.imaginary(Y))] Thanks Last edited by skipjack; November 16th, 2018 at 10:33 AM. November 18th, 2018, 04:46 PM #2 Newbie   Joined: Nov 2016 From: Aus Posts: 24 Thanks: 0 To correct there is only one equation as follows: (I) is imaginary unit A+I*B= [(C.Real(x)+D.Real(y)+ E.imaginary(X)+F.imaginary(Y))]+ I*[ (G.Real(x)+H.Real(y)+ M.imaginary(X)+J.imaginary(Y))] ---- This equation should satisfy several boundary conditions. at each point of these boundary the constant [C,D,E,F,G,H,M,J] are known. No of points is (N) X, Y are vectors of variables of (M) terms (X1,X2,X3,....XM) N=2M November 18th, 2018, 05:07 PM #3 Senior Member   Joined: Sep 2016 From: USA Posts: 635 Thanks: 401 Math Focus: Dynamical systems, analytic function theory, numerics This is almost completely unintelligible. I suggest asking the question again and using standard notation and ideally, latex. Thanks from Denis and idontknow November 22nd, 2018, 02:52 AM #4 Newbie   Joined: Nov 2016 From: Aus Posts: 24 Thanks: 0 See attached, please System of linear equations Tags complex, equation, linear, variables Thread Tools Show Printable Version Email this Page Display Modes Linear Mode Switch to Hybrid Mode Switch to Threaded Mode Similar Threads Thread Thread Starter Forum Replies Last Post Yewsernaime Algebra 2 July 29th, 2015 11:38 AM Dreamyvarela Applied Math 1 January 8th, 2014 02:15 PM galactus Complex Analysis 21 April 8th, 2013 11:05 AM Qwertyqwerty Algebra 4 September 20th, 2011 10:38 PM progrocklover Complex Analysis 7 February 19th, 2011 02:33 PM

 Contact - Home - Forums - Cryptocurrency Forum - Top

Copyright © 2019 My Math Forum. All rights reserved.      