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   Discrete cosine transform LSQR methods for multidimensional ill-posed problems  
   
نویسنده el guide mohamed ,el ichi alaa ,jbilou khalide
منبع journal of mathematical modeling - 2022 - دوره : 10 - شماره : 1 - صفحه:21 -37
چکیده    We propose new tensor krylov subspace methods for ill-posed linear tensor problems such as color or video image restoration. those methods are based on the tensor-tensor discrete cosine transform that gives fast tensor-tensor product computations. in particular, we will focus on the tensor discrete cosine versions of gmres, golub-kahan bidiagonalisation and lsqr methods. the presented numerical tests show that the methods are very fast and give good accuracies when solving some linear tensor ill-posed problems.
کلیدواژه Discrete cosine product Golub-Kahan bidiagonalisation GMRES LSQR tensor Krylov subspaces
آدرس mohammed vi polytechnicuniversity, centre for behavioral economics and decision making(cbed) fgses, Morocco, university littoral cote d’oplae, securit ´ e de l’information labmia-si, laboratoire de mathmatiques, informatique et applications, France, mohammed vi polytechnic university, France
 
     
   
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