May 22, 2006 #1 A aboozar.hamidipoor Full Member level 3 Joined Dec 21, 2004 Messages 152 Helped 17 Reputation 34 Reaction score 7 Trophy points 1,298 Location Iran Activity points 1,623 Hi all, how should I get the determinant of Matrices containing differntial operators with variant coefficients. such as this Matrix:
Hi all, how should I get the determinant of Matrices containing differntial operators with variant coefficients. such as this Matrix:
May 29, 2006 #2 M Marshal Junior Member level 2 Joined Jan 13, 2005 Messages 21 Helped 3 Reputation 6 Reaction score 0 Trophy points 1,281 Activity points 184 Re: determinant of this matrix [F1(D) F2(D) ; F3(D) F4(D)]=? I think it's not possible to define a determinant for tis matrix...
Re: determinant of this matrix [F1(D) F2(D) ; F3(D) F4(D)]=? I think it's not possible to define a determinant for tis matrix...
May 30, 2006 #3 A aboozar.hamidipoor Full Member level 3 Joined Dec 21, 2004 Messages 152 Helped 17 Reputation 34 Reaction score 7 Trophy points 1,298 Location Iran Activity points 1,623 Re: determinant of this matrix [F1(D) F2(D) ; F3(D) F4(D)]=? Marshal said: I think it's not possible to define a determinant for tis matrix... Click to expand... I hope not but maybe...
Re: determinant of this matrix [F1(D) F2(D) ; F3(D) F4(D)]=? Marshal said: I think it's not possible to define a determinant for tis matrix... Click to expand... I hope not but maybe...
Jun 3, 2006 #4 G goumaiy Newbie level 3 Joined Feb 17, 2006 Messages 4 Helped 0 Reputation 0 Reaction score 0 Trophy points 1,281 Activity points 1,313 Re: determinant of this matrix [F1(D) F2(D) ; F3(D) F4(D)]=? It's a matter of order. We know that x^2D is not equal to Dx^2.
Re: determinant of this matrix [F1(D) F2(D) ; F3(D) F4(D)]=? It's a matter of order. We know that x^2D is not equal to Dx^2.
Jun 4, 2006 #5 A aboozar.hamidipoor Full Member level 3 Joined Dec 21, 2004 Messages 152 Helped 17 Reputation 34 Reaction score 7 Trophy points 1,298 Location Iran Activity points 1,623 Re: determinant of this matrix [F1(D) F2(D) ; F3(D) F4(D)]=? goumaiy said: It's a matter of order. We know that x^2D is not equal to Dx^2. Click to expand... Yes, that's right...
Re: determinant of this matrix [F1(D) F2(D) ; F3(D) F4(D)]=? goumaiy said: It's a matter of order. We know that x^2D is not equal to Dx^2. Click to expand... Yes, that's right...