Lamm, Patricia K. - Department of Mathematics, Michigan State University

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Lamm, Patricia K. - Department of Mathematics, Michigan State University

NUMERICAL SOLUTION OF FIRST-KIND VOLTERRA EQUATIONS BY SEQUENTIAL TIKHONOV REGULARIZATION
VARIABLESMOOTHING REGULARIZATION METHODS FOR INVERSE PROBLEMS PATRICIA K. LAMM
Regularized Inversion of Finitely Smoothing Volterra Operators
LOCAL REGULARIZATION OF INVERSE PROBLEMS OF VOLTERRA TYPE
APPROXIMATION OF ILL-POSED VOLTERRA PROBLEMS VIA PREDICTOR-CORRECTOR REGULARIZATION METHODS
INSTITUTE OF PHYSICS PUBLISHING INVERSE PROBLEMS Inverse Problems 21 (2005) 17731790 doi:10.1088/0266-5611/21/5/016
Solution of IllPosed Volterra Equations via VariableSmoothing Tikhonov Regularization
A Survey of Regularization Methods for First-Kind Volterra Equations
Sequential predictor-corrector methods for the variable regularization of Volterra inverse problems
LOCAL REGULARIZATION METHODS FOR THE STABILIZATION OF LINEAR ILL-POSED EQUATIONS OF VOLTERRA TYPE
NUMERICAL SOLUTION OF FIRSTKIND VOLTERRA EQUATIONS BY SEQUENTIAL TIKHONOV REGULARIZATION
LOCAL REGULARIZATION METHODS FOR THE STABILIZATION OF LINEAR ILL-POSED EQUATIONS OF VOLTERRA TYPE
SOME RECENT DEVELOPMENTS AND OPEN PROBLEMS IN SOLUTION METHODS FOR
Sequential predictor-corrector methods for the variable regularization of Volterra inverse problems
Variable-Smoothing Local Regularization Methods for First-Kind Integral Equations
Lemma 4.1-revised: Let y satisfy + K(t, s) y(s) ds + E(t) + F(t), (30)
SOME RECENT DEVELOPMENTS AND OPEN PROBLEMS IN SOLUTION METHODS FOR
FUTURE POLYNOMIAL REGULARIZATION OF ILL-POSED VOLTERRA EQUATIONS
Regularized Inversion of Finitely Smoothing Volterra Operators
LOCAL REGULARIZATION OF INVERSE PROBLEMS OF VOLTERRA TYPE
FutureSequential Regularization Methods for IllPosed Volterra Equations \Lambda
LOCAL REGULARIZATION FOR THE NONLINEAR INVERSE AUTOCONVOLUTION PROBLEM
Solution of Ill-Posed Volterra Equations via Variable-Smoothing Tikhonov Regularization
Future-Sequential Regularization Methods for Ill-Posed Volterra Equations
INSTITUTE OF PHYSICS PUBLISHING INVERSE PROBLEMS Inverse Problems 21 (2005) 785803 doi:10.1088/0266-5611/21/3/001
FUTURE POLYNOMIAL REGULARIZATION OF ILLPOSED VOLTERRA EQUATIONS \Lambda
APPROXIMATION OF ILL-POSED VOLTERRA PROBLEMS VIA PREDICTOR-CORRECTOR REGULARIZATION METHODS
A DISCREPANCY PRINCIPLE FOR PARAMETER SELECTION IN LOCAL REGULARIZATION OF LINEAR
A Survey of Regularization Methods for FirstKind Volterra Equations
Variable-Smoothing Local Regularization Methods for First-Kind Integral Equations