[1] Mueller,P.F.and G.O.Reynolds,Image resloration by removal of random media degradations,J.Opt.Soc.Amer.,57(1967),1338-1344.
[2] Andrews,H.C.,A.H.Tescher,and R.P.Kruger,Image processing by digital computer,IEEE Spectrum,2(1972),20-32.
[3] Liskovec,O.A.,Regularization of ill posed problems and a connection with the method of quasi solution,Differencial’nye Uravmcnija,5(1969),1836-1847.
[4] Liht,M.K.,The solution of minimizing a quadratic functional with approximate data,Z.Uycial.Nat.i Mat.Fiz.,19(1969),1004-1014.
[5] Yun Tian-quan,Uniqueness theorem of non-singular itegral equation method,Transactions CSME,10(1986),197-200.
[6] Yun Tian-quan,An integral equation method for solving the torsion problem of revolution bodies,J.H.I.T.,1(1979),82-97. MR 81m;73028.
[7] Yuan J.L.,A numerical method to predict the thrust deduction of a propeller behind a body ofrevolution,China Shipbuilding,87(1984),14-21. (in Chinese).
[8] Yun Tian-quan,Pile analysis by simple integral equation method,Appl.Math.& Mech.,2,3(1981),331-348. MR 83i:73014.
[9] Pogorzelski,W.,Integral Equations and Their Applications,Vol.1,Pergamon Press,PWN-Polish Scientific Publishers(1966).
[10] Landweber,L.,An iteration formula for Fredholm integral equations of the first kind,Amer.J.Math.,73(1951),615-624.
[11] Diaz,J.B.and F.T.Metcalf,On iteration procedures for equations of the first kind,Ax=y,and Picard’s criterion for the existence of a solution,Math.Comput.,24(1970),923-935.
[12] Yun Tian-quan,An iteration method for Fredholm integral equation of the first kind,Ax=y,with-quickest convergence,J.H.I.T.,3(1978),94-98. (in Chinese).
[13] Smithies,F.,Integral Equations,Cambridge University Press(1956).
[14] Stakgold,I.,Green’s Functions and Boundary Value Problems,John Wiley & Sons,New York(1979).
[15] Baker,C.T.H.,The numerical treatment of integral equations,Clarendon Press,Oxford(1977). |
,where 
.The one-iteration theorem states: x can be achieved in one iteration by 
iffone of the following conditions is satisfied.
Email Alert
RSS