Solutions Of Nonlinear Operator Equations Research Articles

Computational Solution of Nonlinear Operator Equations

Computational Solution of Nonlinear Operator Equations

The Numerical Solution of Integral Equations on the Half-Line

The Numerical Solution of Integral Equations on the Half-Line

A Dynamic von Thünen Model

Geographical AnalysisVolume 1, Issue 2 p. 137-151 Free Access A Dynamic von Thünen Model Richard H. Day, Richard H. Day Richard H. Day is professor of economics at the University of Wisconsin, Madison.Search for more papers by this authorE. Herbert Tinney, E. Herbert Tinney E. Herbert Tinney is associated with IBM Corporation, Chicago. This paper is respectfully dedicated to Emil Woermann, whose intellectual leadership in German agricultural economics has done much to keep alive the distinguished tradition of theoretical rigor, empirical testing, and practical relevance established a century and a half ago by von Thünen. For his comments on von Thünen see [15]. The research which is reported here was supported by a grant from the National Science Foundation.Search for more papers by this author Richard H. Day, Richard H. Day Richard H. Day is professor of economics at the University of Wisconsin, Madison.Search for more papers by this authorE. Herbert Tinney, E. Herbert Tinney E. Herbert Tinney is associated with IBM Corporation, Chicago. This paper is respectfully dedicated to Emil Woermann, whose intellectual leadership in German agricultural economics has done much to keep alive the distinguished tradition of theoretical rigor, empirical testing, and practical relevance established a century and a half ago by von Thünen. For his comments on von Thünen see [15]. The research which is reported here was supported by a grant from the National Science Foundation.Search for more papers by this author First published: April 1969 https://doi.org/10.1111/j.1538-4632.1969.tb00612.xCitations: 12 E. Herbert Tinney is associated with IBM Corporation, Chicago. This paper is respectfully dedicated to Emil Woermann, whose intellectual leadership in German agricultural economics has done much to keep alive the distinguished tradition of theoretical rigor, empirical testing, and practical relevance established a century and a half ago by von Thünen. For his comments on von Thünen see [15]. The research which is reported here was supported by a grant from the National Science Foundation. AboutPDF ToolsRequest permissionExport citationAdd to favoritesTrack citation ShareShare Give accessShare full text accessShare full-text accessPlease review our Terms and Conditions of Use and check box below to share full-text version of article.I have read and accept the Wiley Online Library Terms and Conditions of UseShareable LinkUse the link below to share a full-text version of this article with your friends and colleagues. Learn more.Copy URL Share a linkShare onFacebookTwitterLinkedInRedditWechat LITERATURE CITED 1 Baumol, W. J. and R. A. Quandt. “Investment and Discount Rates under Capital Rationing—A Programming Approach,” The Economic Journal, 75 (June, 1965), 317– 29. 2 Day, R. H. “On Aggregating Linear Programming Models of Production,” Journal of Farm Economics, 45 (November, 1963), 797– 813. 3 Day, R. H. “Cycles, Phases and Growth In a Generalized Cobweb Model,” The Economic Journal (forthcoming). 4 Day, R. H. “A Microeconomic Model of Business Growth, Decay, and Cycles,” Unternehmensforschung, 11 (1967), 1– 20. 5 Day, R. H. Recursive Programming and Production Response. Amsterdam: North-Holland Publishing Company, 1963. 6 Goldman, A. J. and A. W. Tucker. “The Theory of Linear Programming.” In Linear Inequalities and Relative Systems, ed. H. W. Kuhn and A. W. Tucker. Princeton: Princeton University Press, 1956. 7 Lösch, A. Economics of Location. New Haven: Yale University Press, 1945. 8 Heiduhes, T. Recursive Programming in Agricultural Applications. ( Paper presented at the Fourth International Input-Output Conference, United Nations, Geneva, January, 1968). 9 Rall, L. B. Computational Solution of Nonlinear Operator Equations. (New York: John Wiley, forthcoming.). 10 Samuelson, Paul A. “A Modern Treatment of the Ricardian Economy: I. The Pricing of Goods and of Labor and Land Services,” The Quarterly Journal of Economics, 73 No. 1 (February, 1959), 1– 35. 11 Tinney, E. H. Analysis and Simulation of Dynamic Microeconomic Models. ( Ph.D. Dissertation, University of Wisconsin, 1967). 12 Thünen, J. H. von. Von Thünen's Isolated State. (English edition of “Der Isolierte Staat,” translated by Carla Wartenberg and edited by Peter Hall. Oxford: Pergamon Press, 1966.) 13 Thünen, J. H. von. Der Isolierte Staat. In Beziehung auf Landwirtschaft und Nationalökonomie. Stuttgart: G. Fischer, 1966. 14 Williams, J. B. “The Path to Equilibrium,” Quarterly Journal of Economics, 81 (May, 1967), 241– 55. 15 Woermann, E. “Thünen's Bedeutung für Agrarökonomie,” Zeitschrift für Agrargeschichte und Agrarsoziologie, 6 (1954), 255– 69. Citing Literature Volume1, Issue2April 1969Pages 137-151 ReferencesRelatedInformation

On Solving Nonlinear Equations with a One-Parameter Operator Imbedding

One parameter operator imbedding to modify Newton method for solution of nonlinear equations

Accelerating the Convergence of Discretization Algorithms

Abstract : Acceleration techniques for discretization algorithms used in the approximate solution of nonlinear operator equations are considered. Practical problems arising in the solution of large systems of nonlinear algebraic equations are discussed. These techniques are applied to the approximate solution of mildly nonlinear elliptic equations by finite differences, and several numerical examples are given. (Author)

On the extension and the solution of nonlinear operator equations

On the extension and the solution of nonlinear operator equations