Solutions for Types of Operator Equations
Common Hermitian Solution
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The aim of this work is to study the solvability of some specific types of non-linear operator equations and some properties of mapping of operator equations, also present as following: (1) The solvability of general solutions for bounded non-linear operator equations AXB=C, AX B=C and A XB +BX A=C via pseudo inverse of operators A and B have been Studied and Discussed. (2) The general self-adjoint solutions of operator equations AXB=C, AXA =C and A XB +BX A=C via pseudo inverse of operators A and B have been given. (3) The common solution to the operator equations AX=C and XB=D. Also to the o...
The aim of this work is to study the solvability of some specific types of non-linear operator equations and some properties of mapping of operator equations, also present as following: (1) The solvability of general solutions for bounded non-linear operator equations AXB=C, AX B=C and A XB +BX A=C via pseudo inverse of operators A and B have been Studied and Discussed. (2) The general self-adjoint solutions of operator equations AXB=C, AXA =C and A XB +BX A=C via pseudo inverse of operators A and B have been given. (3) The common solution to the operator equations AX=C and XB=D. Also to the operator equation AX=C with the system of operator equations XBi=Di where i=1....n has been Introduce. At last the common solution to the system of operator equations AXB=C, BXA=D, AXA=E and BXB=F has been given. (4) The common Hermitian solution to the operator equations AX=C and XB=D. Also the system of operator equations AXA =C, A XA=D, AXA=0 and A XA =0 have been given.
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