STABILITY OF UNIQUE FOURIER-TRANSFORM PHASE RECONSTRUCTION

[1] FIDDY M, 1983, JAN TOP M SIGN REC S

[2] FIENUP J, 1982, 14540014F ENV RES I

[3] THE RECONSTRUCTION OF A MULTIDIMENSIONAL SEQUENCE FROM THE PHASE OR MAGNITUDE OF ITS FOURIER-TRANSFORM [J]. IEEE TRANSACTIONS ON ACOUSTICS SPEECH AND SIGNAL PROCESSING, 1982, 30 (02): : 140 - 154

[4] REDUCIBLE POLYNOMIALS IN MORE THAN ONE VARIABLE [J]. PROCEEDINGS OF THE IEEE, 1982, 70 (02) : 197 - 198

[5] Ortega J.M., 1970, ITERATIVE SOLUTION N

[6] Shafarevich I. R., 1970, BASIC ALGEBRAIC GEOM

[7] Walther A., 1963, OPTICA ACTA INT J OP, V10, P41, DOI DOI 10.1080/713817747

[8] Zariski O., 1976, COMMUTATIVE ALGEBRA

[1] FIDDY M, 1983, JAN TOP M SIGN REC S

[2] FIENUP J, 1982, 14540014F ENV RES I

[3] THE RECONSTRUCTION OF A MULTIDIMENSIONAL SEQUENCE FROM THE PHASE OR MAGNITUDE OF ITS FOURIER-TRANSFORM [J]. IEEE TRANSACTIONS ON ACOUSTICS SPEECH AND SIGNAL PROCESSING, 1982, 30 (02): : 140 - 154

[4] REDUCIBLE POLYNOMIALS IN MORE THAN ONE VARIABLE [J]. PROCEEDINGS OF THE IEEE, 1982, 70 (02) : 197 - 198

[5] Ortega J.M., 1970, ITERATIVE SOLUTION N

[6] Shafarevich I. R., 1970, BASIC ALGEBRAIC GEOM

[7] Walther A., 1963, OPTICA ACTA INT J OP, V10, P41, DOI DOI 10.1080/713817747

[8] Zariski O., 1976, COMMUTATIVE ALGEBRA